TY - JOUR AU - Greiner,, J. AB - Abstract About one-third of the 3033 γ-ray sources in the Third Fermi-LAT Gamma-ray Source Catalogue (3FGL) are unidentified and do not have even a tentative association with a known object; hence, they are defined as unassociated. Among Galactic γ-ray sources, pulsars represent the largest class, with over 200 identifications to date. About one-third of them are millisecond pulsars (MSPs) in binary systems. Therefore, it is plausible that a sizeable fraction of the unassociated Galactic γ-ray sources belong to this class. We collected X-ray and optical observations of the fields of 12 unassociated Fermi sources that have been classified as likely MSPs according to statistical classification techniques. To find observational support for the proposed classification, we looked for periodic modulations of the X-ray and optical flux of these sources, which could be associated with the orbital period of an MSP in a tight binary system. Four of the observed sources were identified as binary MSPs, or proposed as high-confidence candidates, while this work was in progress. For these sources, we present the results of our follow-up investigations, whereas for the others we present possible evidence of new MSP identifications. In particular, we discuss the case of 3FGL J0744.1−2523 that we proposed as a possible binary MSP based upon the preliminary detection of a 0.115 d periodicity in the flux of its candidate optical counterpart. We also found very marginal evidence of periodicity in the candidate optical counterpart to 3FGL J0802.3−5610, at a period of 0.4159 d, which needs to be confirmed by further observations. stars: neutron, stars: variables: general 1 INTRODUCTION Observations carried out with the Fermi Gamma-ray Space Telescope have produced an unprecedented harvest of γ-ray sources thanks to the improved performance of its Large Area Telescope (LAT; Atwood et al. 2009) with respect to its predecessor, the Energetic Gamma Ray Experiment Telescope (Thompson et al. 1993), which flew on the Compton Gamma-ray Observatory (CGRO). The most recent catalogue of γ-ray sources detected by the LAT, the Third Fermi-LAT Gamma-ray Source Catalogue (3FGL; Acero et al. 2015), based on four years of data (2008–2012), contains 3033 sources, a factor of 10 more than detected by the CGRO in a similar time span (1991–1995; Hartman et al. 1999). The identification of these sources, however, is in many cases a challenging task owing to the still relatively large γ-ray error regions and to the problems of identifying a signature that can unambiguously reveal the source nature. In the case of γ-ray pulsars, the detection of pulsations represents such a signature, and over 200 γ-ray sources have been identified in this way1 (see Grenier & Harding 2015 for a recent review on γ-ray pulsars), which are either radio loud (RL), i.e. also detected as radio pulsars, or radio quiet (RQ), that is, undetected in radio in spite of deep searches. In the case of active galactic nuclei (AGNs), the second most numerous class of identified γ-ray sources, the characteristic signature is represented by the observation of long-term variability, possibly correlated with a similar activity in the radio band. The number of sources in the 3FGL that have been identified through a characteristic signature represents, however, a tiny minority. Indeed, while 1785 γ-ray sources in the 3FGL have been at least associated with objects in master catalogues based upon positional coincidence (mainly AGNs), another 1010 sources have no association at all, hence referred to as unassociated. Needless to say, ascertaining that the nature of these sources has far reaching implications in the understanding of the γ-ray emission of our Galaxy. Since γ-ray pulsars represent the most numerous class of identified Galactic γ-ray sources, it comes as natural that many efforts have been focused on the search for these objects. Apart from relatively young ( ≲ 1 Myr old) γ-ray pulsars, the LAT has identified a surprisingly large number of millisecond pulsars (MSPs). These are old ( ≳ 1 Gyr) pulsars, much less energetic than the younger ones, with a rotational energy loss rate of |$\dot{E}_{\rm rot} \sim 10^{33}$| erg s−1, which owe their fast rotation periods (a few milliseconds, hence the name) to the spin-up following a phase of matter accretion from a donor companion star. Not surprisingly, out of the 93 γ-ray MSPs, 73 are found in binary systems. They have usually either a white dwarf (WD) or a low-mass main sequence (MS) companion, such as the so-called black widows (BWs) and redbacks (RBs), which have companion masses Mcom < 0.1 M⊙ and Mcom ∼ 0.1–0.4 M⊙, respectively (Roberts 2013). The low companion masses explain the short orbital periods (Porb < 1 d) of these systems and fit the scenario where the companions are ablated by irradiation from the pulsar wind, a process that would explain the existence of solitary MSPs. This scenario has recently received observational support from the identification of some RB systems that alternates between states of accretion from the companion, when the X-ray emission increases and the radio emission is temporarily quenched by the accreting material, and states of no accretion, where the X-ray emission decreases and the radio emission reactivates (e.g. Patruno et al. 2014), hence dubbed ‘transitional’. Many BWs and RBs have been found to lurk in unassociated γ-ray sources detected by Fermi, and their number has now increased by at least a factor of 5. The difficulties in finding such systems in the traditional radio channel, that is, by detecting them as radio MSPs, is intrinsic to the very nature of such systems. Even in the non-accretion phases, a considerable amount of plasma is present in the intrabinary environment, produced by the irradiation of the companion star surface, which causes eclipses and delays of the radio emission from the MSP. This makes BWs and RBs very elusive targets in radio and their identification requires observations at different wavelengths, e.g. in the X-rays and in the optical. In a number of cases, these observations have been instrumental in pinpointing candidate BW/RB systems in unassociated Fermi sources and paved the way for the discovery of radio/γ-ray pulsations. Since BWs and RBs are characterized by short orbital periods, the most successful strategy consists of searching for <1 d periodic modulations of the optical flux of the putative companion star. These are produced by irradiation and tidal distortion effects that affect the star brightness when it is seen at different orbital phases. This strategy was applied to pinpoint the MSPs associated with the γ-ray sources 1FGL J1311.7−3429 (Romani et al. 2012) and 1FGL J2339.7−0531 (Kong et al. 2012), and other likely MSP candidates associated with 2FGL J1653.6−0159 (Romani, Filippenko & Cenko 2014), 2FGL J0523.3−2530 (Strader et al. 2014), 3FGL J2039.6−5618 (Romani 2015; Salvetti et al. 2015) and 3FGL J0212.1+5320 (Li et al. 2016). How many unassociated γ-ray sources, especially at high Galactic latitude where MSPs have time to migrate on Gyr time-scales thanks to their proper motions, can be identified as either BWs or RBs, is an open issue. To help addressing this issue, back in 2014 we started a project to search for BWs/RBs in a selected sample of unassociated Fermi-LAT sources based on the detection of optical modulations with a few hour periods from the putative MSP companions. A preliminary account of our project, with the discussion of early results for the most interesting sources, is given in Mignani et al. (2016). Our manuscript is structured as follows: in Section 2, we describe the selection of the MSP candidates and the multiwavelength observations. In Section 3, we present the results, and discuss their implications in Section 4. Finally, we conclude in Section 5. 2 OBSERVATIONS AND DATA REDUCTION 2.1 Candidate selection As a first step, we selected a starting sample of MSP candidates from the unassociated Fermi-LAT sources. Since our project started in 2014, we originally selected these sources from the 2FGL catalogue (Nolan et al. 2012), which was the reference catalogue of Fermi-LAT sources available back then. All the sources selected are also listed in the 3FGL catalogue (Acero et al. 2015), which from now on we assume as a reference. The candidate selection was based on their γ-ray spectral and temporal characteristics and was implemented through the results of an artificial neural network classification code, fully described in Salvetti (2016). Our candidate selection method agrees with that of Saz Parkinson et al. (2016), which also classified all our candidates as MSPs. This starting sample was the basis of our multiwavelength investigations aimed at confirming the source classification on firm observational evidence. As a second step, we narrowed down the candidate selection to those γ-ray sources with small γ-ray error ellipses (r95 ≤ 0|${^{\circ}_{.}}$|1) and with X-ray coverage from either XMM–Newton, Chandra or Swift. This is because MSPs are also X-ray sources, with the X-ray emission produced from the pulsar magnetosphere (or hot polar caps on the pulsar surface) and/or from the intrabinary shock (Roberts 2013). Finally, we selected candidates for which multi-epoch photometry measurements were available from public optical sky surveys and/or for which we obtained follow-up imaging observations with ground-based optical facilities (see Section 2.3 for details). In this way, we selected a sample of 12 MSP candidates, including the suspected RB candidates 3FGL J0523.3−2528, J1653.6−0158 and J2039.6−5618 (Table 1). We refer to Acero et al. (2015) for the characterization of the γ-ray properties of these sources and to Saz Parkinson et al. (2016) for the description of their classification as MSP candidates. An account of the available X-ray and optical observations is given in the next two sections and is summarized in Table 1. Table 1. Candidate MSPs from unassociated Fermi-LAT sources discussed in this work. Coordinates and size of the 95 per cent semimajor axis of the γ-ray error ellipse (r95) are taken from the 3FGL catalogue (Acero et al. 2015). Sources are sorted in RA. The multiwavelength observations used in this work are summarized in columns five and six. 3FGL name . RA . DEC . r95 . X-ray observations . Optical observations . Notes (references) . . (hh mm ss) . |$^{(^\circ \,^\prime \,^{\prime \prime } )}$| . (°) . . . . J0523.3−2528 05 23 21.4 −25 28 35 0.04 Swifta Catalinaa, GROND Candidate RB (1) J0744.1−2523 07 44 10.7 −25 23 58 0.05 Swift GROND J0802.3−5610 08 02 19.9 −56 10 08 0.10 Swift, XMM–Newton Catalina J1035.7−6720 10 35 42.2 −67 20 01 0.04 Swift, XMM–Newton GROND Pulsar (2) J1119.9−2204 11 19 56.3 −22 04 02 0.04 Swiftb, XMM–Newton Catalinab, GROND J1539.2−3324 15 39 17.6 −33 24 51 0.04 Swiftb Catalina, GROND J1625.1−0021 16 25 07.1 −00 21 31 0.04 Swift, XMM–Newtonb Catalina, GROND J1630.2+3733 16 30 12.8 +37 33 44 0.07 Swift Catalina Binary MSP (3) J1653.6−0158 16 53 40.6 −01 58 48 0.04 Swift, Chandrab Catalinaa Candidate RB (4) J1744.1−7619 17 44 10.8 −76 19 43 0.03 Swift, XMM–Newtonb Catalina Pulsar (2) J2039.6−5618 20 39 40.3 −56 18 44 0.04 Swiftc, XMM–Newtonc Catalinac, GRONDc Candidate RB (5,6) J2112.5−3044 21 12 34.7 −30 44 04 0.04 Swift, XMM–Newton Catalina 3FGL name . RA . DEC . r95 . X-ray observations . Optical observations . Notes (references) . . (hh mm ss) . |$^{(^\circ \,^\prime \,^{\prime \prime } )}$| . (°) . . . . J0523.3−2528 05 23 21.4 −25 28 35 0.04 Swifta Catalinaa, GROND Candidate RB (1) J0744.1−2523 07 44 10.7 −25 23 58 0.05 Swift GROND J0802.3−5610 08 02 19.9 −56 10 08 0.10 Swift, XMM–Newton Catalina J1035.7−6720 10 35 42.2 −67 20 01 0.04 Swift, XMM–Newton GROND Pulsar (2) J1119.9−2204 11 19 56.3 −22 04 02 0.04 Swiftb, XMM–Newton Catalinab, GROND J1539.2−3324 15 39 17.6 −33 24 51 0.04 Swiftb Catalina, GROND J1625.1−0021 16 25 07.1 −00 21 31 0.04 Swift, XMM–Newtonb Catalina, GROND J1630.2+3733 16 30 12.8 +37 33 44 0.07 Swift Catalina Binary MSP (3) J1653.6−0158 16 53 40.6 −01 58 48 0.04 Swift, Chandrab Catalinaa Candidate RB (4) J1744.1−7619 17 44 10.8 −76 19 43 0.03 Swift, XMM–Newtonb Catalina Pulsar (2) J2039.6−5618 20 39 40.3 −56 18 44 0.04 Swiftc, XMM–Newtonc Catalinac, GRONDc Candidate RB (5,6) J2112.5−3044 21 12 34.7 −30 44 04 0.04 Swift, XMM–Newton Catalina Notes. List of references: (1) Strader et al. (2014); (2) Clark et al. (2017); (3) Sanpa-Arsa et al. (in preparation); (4) Romani et al. (2014); (5) Salvetti et al. (2015) and (6) Romani (2015). Data analysis published in aStrader et al. (2014); bHui et al. (2015); cSalvetti et al. (2015) and Romani (2015). Open in new tab Table 1. Candidate MSPs from unassociated Fermi-LAT sources discussed in this work. Coordinates and size of the 95 per cent semimajor axis of the γ-ray error ellipse (r95) are taken from the 3FGL catalogue (Acero et al. 2015). Sources are sorted in RA. The multiwavelength observations used in this work are summarized in columns five and six. 3FGL name . RA . DEC . r95 . X-ray observations . Optical observations . Notes (references) . . (hh mm ss) . |$^{(^\circ \,^\prime \,^{\prime \prime } )}$| . (°) . . . . J0523.3−2528 05 23 21.4 −25 28 35 0.04 Swifta Catalinaa, GROND Candidate RB (1) J0744.1−2523 07 44 10.7 −25 23 58 0.05 Swift GROND J0802.3−5610 08 02 19.9 −56 10 08 0.10 Swift, XMM–Newton Catalina J1035.7−6720 10 35 42.2 −67 20 01 0.04 Swift, XMM–Newton GROND Pulsar (2) J1119.9−2204 11 19 56.3 −22 04 02 0.04 Swiftb, XMM–Newton Catalinab, GROND J1539.2−3324 15 39 17.6 −33 24 51 0.04 Swiftb Catalina, GROND J1625.1−0021 16 25 07.1 −00 21 31 0.04 Swift, XMM–Newtonb Catalina, GROND J1630.2+3733 16 30 12.8 +37 33 44 0.07 Swift Catalina Binary MSP (3) J1653.6−0158 16 53 40.6 −01 58 48 0.04 Swift, Chandrab Catalinaa Candidate RB (4) J1744.1−7619 17 44 10.8 −76 19 43 0.03 Swift, XMM–Newtonb Catalina Pulsar (2) J2039.6−5618 20 39 40.3 −56 18 44 0.04 Swiftc, XMM–Newtonc Catalinac, GRONDc Candidate RB (5,6) J2112.5−3044 21 12 34.7 −30 44 04 0.04 Swift, XMM–Newton Catalina 3FGL name . RA . DEC . r95 . X-ray observations . Optical observations . Notes (references) . . (hh mm ss) . |$^{(^\circ \,^\prime \,^{\prime \prime } )}$| . (°) . . . . J0523.3−2528 05 23 21.4 −25 28 35 0.04 Swifta Catalinaa, GROND Candidate RB (1) J0744.1−2523 07 44 10.7 −25 23 58 0.05 Swift GROND J0802.3−5610 08 02 19.9 −56 10 08 0.10 Swift, XMM–Newton Catalina J1035.7−6720 10 35 42.2 −67 20 01 0.04 Swift, XMM–Newton GROND Pulsar (2) J1119.9−2204 11 19 56.3 −22 04 02 0.04 Swiftb, XMM–Newton Catalinab, GROND J1539.2−3324 15 39 17.6 −33 24 51 0.04 Swiftb Catalina, GROND J1625.1−0021 16 25 07.1 −00 21 31 0.04 Swift, XMM–Newtonb Catalina, GROND J1630.2+3733 16 30 12.8 +37 33 44 0.07 Swift Catalina Binary MSP (3) J1653.6−0158 16 53 40.6 −01 58 48 0.04 Swift, Chandrab Catalinaa Candidate RB (4) J1744.1−7619 17 44 10.8 −76 19 43 0.03 Swift, XMM–Newtonb Catalina Pulsar (2) J2039.6−5618 20 39 40.3 −56 18 44 0.04 Swiftc, XMM–Newtonc Catalinac, GRONDc Candidate RB (5,6) J2112.5−3044 21 12 34.7 −30 44 04 0.04 Swift, XMM–Newton Catalina Notes. List of references: (1) Strader et al. (2014); (2) Clark et al. (2017); (3) Sanpa-Arsa et al. (in preparation); (4) Romani et al. (2014); (5) Salvetti et al. (2015) and (6) Romani (2015). Data analysis published in aStrader et al. (2014); bHui et al. (2015); cSalvetti et al. (2015) and Romani (2015). Open in new tab 2.2 X-ray observations All our targets have an adequate X-ray coverage of the LAT error boxes with either Swift (Burrows et al. 2005) or XMM–Newton (Strüder et al. 2001; Turner et al. 2001). All of them have been observed by Swift as part of a systematic survey of the γ-ray error boxes of the unassociated Fermi-LAT sources (Stroh & Falcone 2013). In all cases, the XMM–Newton observations have been executed as pointed follow-ups of the LAT sources. Only 3FGL J1653.6−0158 (Cheung et al. 2012) has been observed with Chandra (Garmire et al. 2003). We reduced and analysed the XMM–Newton data through the most recent release of the XMM–Newton Science Analysis Software (sas) v15.0. We performed a standard data processing, using the epproc and emproc tools, and screening for high particle background time interval following Salvetti et al. (2015). For the Chandra data analysis, we used the Chandra Interactive Analysis of Observation (ciao) software version 4.8. We recalibrated event data by using the chandra_repro tool. Swift data were processed and filtered with standard procedures and quality cuts2 using FTOOLS tasks in the heasoft software package v6.19 and the calibration files in the latest Calibration Database release. 2.3 Optical observations Ten sources in our sample were observed as part of the Catalina Sky Survey3, a programme of three optical sky surveys covering the whole sky 15° above and below the Galactic plane (Drake et al. 2009). In the Northern hemisphere, the Catalina Sky Survey is carried out with two wide-field telescopes: the 0.7 m Schmidt at the Mount Bigelow Observatory (Arizona), which produces the Catalina Schmidt Survey (CSS), and the 1.5 m reflector at Mount Lemmon Observatory (Arizona), which produces the Mount Lemmon Survey (MLS). In the Southern hemisphere, the 0.5-m Schmidt telescope (Siding Spring, Australia) was retired at the end of 2013 and only archival observations produced by the Siding Spring Survey (SSS) are available. The Catalina Sky Survey is carried out with a cadence of days to months down to limiting magnitudes V ∼ 19.5–21.5 per pass. We carried out dedicated follow-up observations of seven of the MSP candidates in our sample with the Gamma-Ray Burst Optical/Near-Infrared Detector (GROND; Greiner et al. 2008) at the MPI/ESO 2.2-m telescope on La Silla (Chile). For five of these candidates, we have also multi-epoch data from the Catalina Sky Survey. We carried out simultaneous observations in the optical g΄, r΄, i΄, z΄ and near-infrared (IR) J, H, K bands repeated with a regular cadence on two or more consecutive nights. The observations were split into sequences of four 115 s dithered exposures in the optical and 48 10 s dithered exposures in the near-IR. To cope with the right ascension distribution of our targets, the observations were divided in two runs, in 2014 August and 2015 February. The data were processed and calibrated using the GROND pipeline (Krühler et al. 2008; Yoldas et al. 2008). The astrometry calibration was calculated from single exposures by comparison with stars selected from the USNO-B1.0 catalogue (Monet et al. 2003) in the optical bands and the 2MASS catalogue (Skrutskie et al. 2006) in the near-IR bands, yielding an accuracy of 0.3 arcsec with respect to the chosen reference frame. The photometric calibration in the optical was computed using close-by fields from the Sloan Digital Sky Survey (York et al. 2000), whereas in the near-IR it was computed using 2MASS stars in the GROND field of view. The accuracy of the absolute photometry calibration was 0.02 mag in the g΄, r΄, i΄, z΄ bands, 0.03 mag in the J and H bands and 0.05 in the Ks band. See Hüsemann (2015) for details on the GROND data processing and calibration. A separate automated variability analysis was then executed on the photometry result files of the standard GROND pipeline for all sources in the field of view using a code developed at Max-Planck Institut für extraterrestrische Physik, based on a standard deviation analysis of the optical light curve (Hüsemann 2015) and with a threshold σth = 0.05. In parallel, we ran an independent periodicity search using the Lomb–Scargle algorithm (Zechmeister & Kürster 2009), exploring candidate periods above 0.1 d, to include the period range characteristic of BW and RB systems. We then inspected candidate periodicities through a standard folded light-curve analysis. 2.4 X-ray/optical analysis As a first step, we looked for candidate X-ray counterparts to the LAT sources that had not yet been firmly identified in the X-rays, that is, all sources in Table 1 except the three RB candidates. We performed a standard data analysis and source detection in the 0.3–10 keV energy band of the XMM–Newton-EPIC, Chandra-ACIS and Swift-XRT observations (e.g. Marelli et al. 2015; Salvetti et al. 2015 ). We focused on the X-ray sources detected at a significance ≳ 3σ inside, or close to, the 95 per cent confidence 3FGL error ellipse to search for the possible counterparts to each γ-ray source. For each of these X-ray sources, we performed a spectral and timing analysis using xspec v12.9 and xronos v5.21, respectively. We extracted X-ray fluxes by fitting the spectra with a power-law (PL) model using either a χ2 or the C-statistic (Cash 1979) in the case of low counts (<100 photons). For sources characterized by low statistics, we fixed the column density to the value of the Galactic NH integrated along the line of sight (Dickley & Lockman 1990) and, if necessary, the X-ray PL photon index (ΓX) to 2. All quoted uncertainties on the spectral parameters are reported at the 1σ confidence level. For all sources, we computed the corresponding γ-to-X-ray flux ratio. As reported in Marelli et al. (2015), this could still give important information on the nature of the source. For all sources, we also generated background-subtracted X-ray light curves with at least 25 counts per time bin in order to evaluate the variability significance through a χ2 test. Since BWs and RBs are characterized by an X-ray flux modulation with a period smaller than 1 d, which is associated with emission from the intrabinary shocks (Salvetti et al. 2015), we searched for periodic modulations in the barycentred data using the standard power spectrum analysis. Finally, for all observations, we computed the 3σ X-ray detection limit based on the measured signal-to-noise ratio, assuming a PL spectrum with ΓX = 2 and the integrated Galactic NH. As a second step, we looked for variable optical counterparts to the detected X-ray sources in either the Catalina Sky Survey or in the GROND data (or both). Therefore, our strategy is tailored to the identification of binary MSPs. Only when we found a potentially interesting counterpart, that is, with clear evidence of periodic flux modulation, we also exploited multiband observations in optical, ultraviolet and IR archives for a better counterpart characterization. We note that it was not possible to use the Catalina Surveys Periodic Variable Star Catalogue (Drake et al. 2014) to carry out a systematic search for variable sources across the entire 3FGL error ellipses of our γ-ray sources since this catalogue only covers the declination region −22° < δ < 65° and all our targets, with the only exception of 3FGL J1625.1−0021, J1630.2+3733 and J1653.6−0158, are south of it. 3 RESULTS Out of the 10 LAT sources with optical coverage in the Catalina Sky Survey (Table 1), we could recover the periodicity of the optical counterparts to the two known RB candidates 3FGL J0523.3−2528 and 3FGL J1653.6−0158, while for the third one (3FGL J2039.6−5618) we could not find any clear evidence of periodicity in the Catalina data, despite finding evidence in the GROND data (see the next paragraph). For the other seven LAT sources, we could not find either an X-ray source in the 3FGL error box (3FGL J1539.2−3324 and J1630.2+3733), or we found X-ray sources with no Catalina counterpart (3FGL J1744.1−7619 and J2112.5−3044), or X-ray sources that do have a Catalina counterpart but that is not periodically variable (3FGL J1119.9−2204 and J1625.1−0021). For 3FGL J0802.3−5610, we found an X-ray source associated with a Catalina counterpart with only a marginal evidence of periodicity that requires to be confirmed by further optical observations. Out of the seven sources that have also (or only) GROND coverage, we could detect a clear periodicity for the optical counterpart to 3FGL J2039.6−5618 (Salvetti et al. 2015). For 3FGL J0523.3−2528, we could only partially recover the light curve of its optical counterpart, obtained from the Catalina data, owing to a sparse phase coverage of the GROND data. Like 3FGL J1539.2−3324 (see above), 3FGL J0744.1−2523 also has no candidate X-ray counterpart; however, despite this, we found a candidate GROND counterpart in the 3FGL error ellipse with clearly periodic modulation. Both 3FGL J1119.9−2204 and J1625.1−0021 have candidate X-ray counterparts with potential GROND counterparts, but they are not periodically variable. Finally, 3FGL J1035.7−6720 has candidate X-ray counterparts but it has no potential GROND counterparts. One of the sources in our sample has been identified as a binary MSP (3FGL J1630.2+3733; Sanpa-Arsa et al. in preparation). In addition, while this work was being finalized, another two (3FGL J1035.7−6720 and 3FGL J1744.1−7619) were detected as pulsars by Clark et al. (2017), although no value of the spin (and orbital) period has been published, leaving unspecified whether they are MSPs or not and whether they are binary or isolated. None of the sources in our sample has a radio association in the recent follow-up by Schinzel et al. (2017). In the following, we describe the results on a case-by-case basis. 3.1 High-confidence binary MSP candidates 3.1.1 3FGL J0523.3−2528 An interesting X-ray candidate counterpart to this originally unassociated γ-ray source was found by Acero et al. (2013) in a 4.8 ks Swift observation (see also Takeuchi et al. 2013). This is the only X-ray observation available for this source. Soon after, based on an analysis of the Catalina V-band data and on follow-up radial velocity spectroscopy observations, Strader et al. (2014) found a periodically modulated optical counterpart (0.688 d), with the light curve featuring two peaks. This sets the case for the identification of 3FGL J0523.3−2528 as a new binary MSP candidate, possibly an RB. In the early phases of our project, we independently found the optical periodicity in this source using the same Catalina data set as used in Strader et al. (2014). This triggered a proposal for follow-up GROND observations submitted for the 2014 September/2015 March semester. The GROND observations were eventually performed in 2015 February. Unfortunately, the non-optimal scheduling of the requested observation sequence did not allow us to uniformly cover in phase the 0.688 d cycle, with most measurements covering about half of the two peaks in the light curve. Fitting the X-ray spectrum with a PL model with ΓX = 1.63 ± 0.2 and NH fixed to the integrated Galactic value of 1.9 × 1020 cm−2, we obtain an unabsorbed 0.3–10 keV flux FX = (1.85 ± 0.3) × 10−13 erg cm−2 s−1. For a γ-ray flux above 100 MeV of Fγ = (1.99 ± 0.12) × 10−11 erg cm−2 s−1 (Acero et al. 2015), the γ-to-X flux ratio is Fγ/FX ∼ 100. 3.1.2 3FGL J1653.6−0158 Candidate X-ray counterparts to 3FGL J1653.6−0158 were found by Cheung et al. (2012) using a Chandra-ACIS 21 ks observation (OBSID 11787). An optical follow-up of the 3FGL J1653.6−0158 field by Romani et al. (2014) led to the discovery of a periodic flux modulation (0.052 d) in the optical counterpart to the brightest of the Chandra sources, making a case for a new binary MSP identified through the detection of an optical periodicity, also in this case a likely RB. The periodicity was also found in the Catalina data, allowing Romani et al. (2014) to extend the time baseline for the period determination. We note that the source (MLS J165338.1−015836) is not included in the Catalina Surveys Periodic Variable Star Catalogue (Drake et al. 2014), since this includes data from the CSS only and not from the MLS. The detection of periodicity in the optical counterpart to the X-ray source was confirmed by Kong et al. (2014) from the analysis of independent observations. The spectrum of the X-ray source was fitted with a PL with |$\Gamma _{\rm X} =1.65^{+0.39}_{-0.34}$| (⁠|$N_{\rm H}=1.3^{+1.8}_{-1.3}\times 10^{21}$| cm−2) in the 0.5–8 keV energy range (Romani et al. 2014). These values yield an unabsorbed 0.3–10 keV X-ray flux |$F_{\rm X}=2.3^{+0.9}_{-0.6} \times 10^{-13}$| erg cm−2 s−1. Its γ-ray flux above 100 MeV is Fγ = (3.37 ± 0.18) × 10−11 erg cm−2 s−1 (Acero et al. 2015), giving an Fγ/FX ∼ 150. More recently, the Chandra data have been reanalysed by Hui et al. (2015), who claimed possible evidence (at the 99.2 per cent confidence level) of an X-ray modulation in this source, at the same 0.052 d period as observed in the optical. No evident X-ray modulation, however, was found by Romani et al. (2014), whereas only a tentative evidence was found by Kong et al. (2014). We reanalysed the same Chandra data to verify the existence of a possible X-ray modulation. However, our analysis of the folded 0.3–10 keV light curve does not show any evidence of deviation from a constant flux at a level above 3σ. Therefore, our conclusions are in line with those of Romani et al. (2014) and Kong et al. (2014). Like for 3FGL J0523.3−2528, also for 3FGL J1653.6−0158 we independently found in the Catalina data the same periodicity as discovered by Romani et al. (2014). 3.1.3 3FGL J2039.6−5618 As a part of this project, we observed the unassociated Fermi-LAT source 3FGL J2039.6−5618 with both XMM–Newton (OBSID 0720750301) and GROND and we identified it as a likely RB from the discovery of a common periodicity in its X-ray and optical/near-IR counterpart at a period of 0.227 d (Salvetti et al. 2015), which we identified as the orbital period of a tight binary system, where one of the members is a neutron star. We also detected the optical counterpart to the X-ray source in the Catalina Sky Survey (217 epochs), but the large error bars attached to the single flux measurements did not allow us to confirm the periodicity observed in the GROND data and search for possible long-term evolution of the light curve. The periodicity has been independently discovered by an analysis of our GROND data by Romani (2015), who complemented them with data taken with the Southern Astrophysical Research and Dark Energy Survey telescopes, allowing him to extend the time baseline for the light-curve folding and improve on the determination of the period accuracy. The X-ray and optical light curves are shown in Fig. 1 (top and middle panel, respectively), aligned in phase using the updated period determined by Romani (2015), PB = 0.228 116 ± 0.000 002 d, and the epoch of quadrature (MJD = 56884.9667 ± 0.0003) determined by Salvetti et al. (2015) by fitting the GROND light-curve profile with a geometrical model of the tidally distorted neutron star companion (see also Mignani et al. 2016). Figure 1. Open in new tabDownload slide Top to bottom: XMM–Newton light curve of the 3FGL J2039.6−5618 counterpart, GROND light curve and multiband spectrum of its optical counterpart from GROND, UVOT, OM and WISE data. The X-ray and optical light curves are aligned in phase. The black dotted lines in the bottom panel are the two BB components to the spectrum (blue dashed line) best fitting the data points (red). Filters are labelled with their names. Figure 1. Open in new tabDownload slide Top to bottom: XMM–Newton light curve of the 3FGL J2039.6−5618 counterpart, GROND light curve and multiband spectrum of its optical counterpart from GROND, UVOT, OM and WISE data. The X-ray and optical light curves are aligned in phase. The black dotted lines in the bottom panel are the two BB components to the spectrum (blue dashed line) best fitting the data points (red). Filters are labelled with their names. In Salvetti et al. (2015), we used the GROND data to characterize the phase-averaged spectrum of the X-ray source counterpart together with optical/ultraviolet data from the XMM–Newton Optical Monitor (OM; Mason et al. 2001) and the Swift Ultraviolet Optical Telescope (UVOT; Roming et al. 2005). To these data, we added mid-IR flux measurements from the archival Wide-field Infrared Survey Explorer (WISE; Wright et al. 2010) data, obtained in the W1 (3.4 μm), W2 (4.6 μm), W3 (12 μm), W4 (22 μm) bands, and available in the AllWISE catalogue (Wright et al. 2010). The multiband UV-to-mid-IR spectrum is shown in Fig. 1 (bottom). Interestingly, as qualitatively shown in Mignani et al. (2016), the new WISE data confirm that the source spectrum features a cold blackbody (BB) with effective temperature Teff = 1700 ± 120 K, dominating in the near/mid-IR, and a hot BB, with Teff = 3800 ± 150 K, dominating in the optical/ultraviolet. We looked for a periodic flux modulation in the multi-epoch WISE data but we found no evidence of it, within the statistical uncertainty of the WISE flux measurements (∼0.2–0.5 mag in the W1 band). As we anticipated in Mignani et al. (2016), the lack of a modulation at the optical/near-IR period would suggest that the mid-IR emission component of the spectrum is not produced by the tidally distorted companion star but by a different source in the binary system. The spectrum of the 3FGL J2039.6−5618 X-ray counterpart was fitted with a PL (ΓX = 1.36 ± 0.09; NH < 4 × 1020 cm−2), with an unabsorbed 0.3–10 keV X-ray flux |$F_{\rm X}=10.19^{+0.87}_{-0.82} \times 10^{-14}$| erg cm−2 s−1 (Salvetti et al. 2015), which gives Fγ/FX ∼ 170 for Fγ = (1.71 ± 0.14) × 10−11 erg cm−2 s−1 (Acero et al. 2015). 3.2 Possible binary MSP candidates 3.2.1 3FGL J0744.1−2523 The field of 3FGL J0744.1−2523 is not covered by the Catalina Sky Survey. However, we found an interesting GROND source within the 3FGL error ellipse (time-averaged magnitude r΄ ∼ 19.18), at |$\alpha = 07^{\rm h}44^{\rm {m}}08 \, {.\!\!\!^{{\mathrm{s}}}}47$| and δ = −25°23΄58|${^{\prime\prime}_{.}}$|9 (J2000), which is clearly variable (Hüsemann 2015). This source features a clear flux modulation with an optical period equal to 0.115 42 ± 0.000 05 d and an amplitude of ∼0.8 mag (Fig. 3, top). We estimated the period uncertainty following Gilliland & Baliunas (1987). The significance of this modulation is 7.4σ, as computed from the generalized Lomb–Scargle periodogram algorithm (Zechmeister & Kürster 2009). We recognized the same modulation in the near-IR bands, where the best period is found at 0.115 46 ± 0.000 09 d. Therefore, this source could be a candidate companion to an MSP in a tight binary system. The field of 3FGL J0744.1 − 2523 was covered with a series of Swift observations (23 ks total integration). However, we did not detect any associated X-ray source (Fig. 2) down to a 0.3–10 keV flux limit FX = 4.5 × 10−14 erg cm−2 s−1 (3σ level). For a γ-ray flux Fγ = (2.38 ± 0.17) × 10−11 erg cm−2 s−1 (Acero et al. 2015), this would correspond to a γ-to-X-ray flux ratio Fγ/FX ≳ 525 for 3FGL J0744.1−2523. No other X-ray observations of this field have ever been performed. Figure 2. Open in new tabDownload slide 0.3–10 keV exposure-corrected X-ray images (15 arcmin × 15 arcmin) of the binary MSP candidates discussed in Section 3.2 obtained with the XMM–Newton-EPIC and Swift-XRT (3FGL J0744.1−2523 and 3FGL J1539.2−3324) instruments. All images have been smoothed using a Gaussian filter with a kernel radius of 3 arcsec. Images include the 95 per cent confidence level Fermi-LAT position error ellipse (shown in yellow), as given in the 3FGL catalogue (Acero et al. 2015). Plausible X-ray counterparts to the γ-ray source, detected within or close to the LAT error ellipse, are highlighted with a white circle and labelled as in Table 2, while other X-ray sources detected in the FoV are plotted with a red circle. Figure 2. Open in new tabDownload slide 0.3–10 keV exposure-corrected X-ray images (15 arcmin × 15 arcmin) of the binary MSP candidates discussed in Section 3.2 obtained with the XMM–Newton-EPIC and Swift-XRT (3FGL J0744.1−2523 and 3FGL J1539.2−3324) instruments. All images have been smoothed using a Gaussian filter with a kernel radius of 3 arcsec. Images include the 95 per cent confidence level Fermi-LAT position error ellipse (shown in yellow), as given in the 3FGL catalogue (Acero et al. 2015). Plausible X-ray counterparts to the γ-ray source, detected within or close to the LAT error ellipse, are highlighted with a white circle and labelled as in Table 2, while other X-ray sources detected in the FoV are plotted with a red circle. Interestingly, the spectrum of the GROND source (Fig. 3, bottom) is very similar to that of the optical counterpart to 3FGL J2039.6−5618 (Fig. 1, bottom), with cold and hot BBs at comparable temperatures, possibly suggesting similar characteristics for the companion star, as suggested in Mignani et al. (2016). Like we did for 3FGL J2039.6−5618, to investigate this possible similarity we searched for a mid-IR counterpart in the archival WISE data and found that the fluxes reported in the AllWISE catalogue (Wright et al. 2010) are well above the composite spectrum best fitting the GROND data. However, inspection of the WISE images shows that the mid-IR source (Fig. 4, left) is likely a blending of three (or more) sources that are clearly resolved in the higher spatial resolution GROND data (Fig. 4, right). Therefore, the fluxes of the mid-IR source matched in the WISE data cannot be used to constrain the spectrum of the GROND source. Figure 3. Open in new tabDownload slide Top to bottom: GROND light curve and spectrum of the 3FGL J0744.1−2523 candidate counterpart. In the bottom panel, the two BB components to the best-fitting spectrum (blue dashed line) are shown as black dotted lines. Observed fluxes are shown by the red points. Filters are labelled with their names (updated from Mignani et al. 2016). No interstellar extinction correction has been applied. All magnitudes are in the AB system. Figure 3. Open in new tabDownload slide Top to bottom: GROND light curve and spectrum of the 3FGL J0744.1−2523 candidate counterpart. In the bottom panel, the two BB components to the best-fitting spectrum (blue dashed line) are shown as black dotted lines. Observed fluxes are shown by the red points. Filters are labelled with their names (updated from Mignani et al. 2016). No interstellar extinction correction has been applied. All magnitudes are in the AB system. Figure 4. Open in new tabDownload slide WISE W1-band image (60 arcsec × 60 arcsec) of the candidate optical counterpart to 3FGL J0744.1−2523 (left) compared with the GROND g΄-band image (right). The candidate optical counterpart is marked by the two ticks. The mid-IR source matched in the AllWISE catalogue is at the centre of the image and is actually resolved in three or more stars in the GROND image, which has a finer pixel scale (0.158 against 2.75 arcsec) but covers the same area. Figure 4. Open in new tabDownload slide WISE W1-band image (60 arcsec × 60 arcsec) of the candidate optical counterpart to 3FGL J0744.1−2523 (left) compared with the GROND g΄-band image (right). The candidate optical counterpart is marked by the two ticks. The mid-IR source matched in the AllWISE catalogue is at the centre of the image and is actually resolved in three or more stars in the GROND image, which has a finer pixel scale (0.158 against 2.75 arcsec) but covers the same area. To complement the data presented in Mignani et al. (2016) and better define the source spectrum at shorter wavelengths, we looked for photometry data in the Swift-UVOT observations. There are four sets of observations taken in the V, B and U bands, the first (obsid 00041337001) taken in 2010 August, had only the U-band data. Three more observations (OBSIDs 00031960001, 2 and 3) were taken in 2011 April with all the three optical filters. We used the standard uvotmaghist and uvotsource FTOOLs with a 3 arcsec aperture at the source position, as computed from the GROND images, and an annulus between 11.6 and 16.8 arcsec from the source position for the background (smaller than the standard annulus because of the crowded field), to measure the flux of the source. This was clearly detected in a few hundred seconds of exposure time in both the V and B bands. We could not find any evidence of significant variability across single exposures, so that we decided to co-add all of them to achieve higher signal-to-noise detections, with a corresponding integration time of 3527 and 9032 s in the B and V bands, respectively. In the U band, we could not detect the source in the single exposures. However, the source is detected in the exposure co-addition (10 296 s integration time), although at a marginal signal-to-noise ∼3σ. The results of our photometry are U = 23.12 ± 0.32, B = 21.07 ± 0.16, V=19.85 ± 0.09, where all magnitudes have been converted into the AB system to be directly comparable with the GROND ones. We used the multiband flux information on the GROND source to determine its nature from its colours. Fig. 5 shows the source position in the g΄ versus g΄ − r΄ colour–magnitude diagram (CMD), compared to that of the field sources (blue points) and stars simulated with the Besançon models (Robin et al. 2004) for different distance values, that is, 1–3 kpc (light cyan) and <10 kpc (dark cyan). The grey points correspond to the variable GROND source, with the grey-scale varying with the phase of the light curve, that is, light and dark grey correspond to the phases of the light curve minimum and maximum, respectively. The CMD clearly shows that the position in the diagram fluctuates as a function of the colour evolution along the light curve but remains along the sequence of field stars and is consistent with a late MS star at a distance of 1–3 kpc. Note that we neglected the effect of the extinction in the CMD. Such an assumption is justified by the properties of the colour–colour diagram for stars in the GROND field of view. In fact, we compared the observed colour–colour diagram (distance independent) with the expected colour–colour diagram based on the simulations with the Besançon models and we found good agreement between the two without introducing any extinction value. The Galactic hydrogen column density in the source direction is NH ∼ 6 × 1021 cm−2 (Dickey & Lockman 1990), corresponding to E(B − V)  ∼ 1.1 (Predehl & Schmitt 1995). This value is larger than the modest extinction values that we inferred from the colour–colour diagrams, which independently confirms that the star must be relatively close, as suggested by the comparison with the Besançon models. For instance, a simple scaling of the NH to produce an interstellar reddening E(B − V) ∼ 0.11, that is, one-tenth of the integrated Galactic value, would put the source at a distance of ≈1.5 kpc, perfectly consistent with the distance range inferred from the Besançon models. We note that this object appears in the first Gaia data release,4 but, unfortunately, it has no measured parallax or proper motion yet. Figure 5. Open in new tabDownload slide Observed colour–magnitude diagram for the stars detected by GROND in the 3FGL J0744.1−2523 field (dark blue points). The grey points correspond to the variable GROND source, with the intensity scale varying from the minimum (light grey) to the maximum of the light curve (dark grey). The dark and light cyan points correspond to a simulated stellar population from the Besançon models (Robin et al. 2004) for different values of the distance, that is, <10 kpc and 1–3 kpc, respectively. Figure 5. Open in new tabDownload slide Observed colour–magnitude diagram for the stars detected by GROND in the 3FGL J0744.1−2523 field (dark blue points). The grey points correspond to the variable GROND source, with the intensity scale varying from the minimum (light grey) to the maximum of the light curve (dark grey). The dark and light cyan points correspond to a simulated stellar population from the Besançon models (Robin et al. 2004) for different values of the distance, that is, <10 kpc and 1–3 kpc, respectively. 3.2.2 3FGL J0802.3−5610 The field of 3FGL J0802.3−5610 has been observed by both Swift (8 ks) and XMM–Newton (18 ks). From the Swift data, we detected no X-ray source at a level of significance above 3σ in the 3FGL error ellipse of the γ-ray source. Therefore, we used the deeper XMM–Newton observation (OBSID 0691980301) to search for a candidate X-ray counterpart to 3FGL J0802.3−5610. For our X-ray analysis, we selected only 0–4 pattern events from the pn and 0–12 events from the two MOS detectors with the default flag mask. We ran the source detection in the 0.3–10 keV energy range simultaneously on the event lists of each of the EPIC-pn and MOS detectors using a maximum likelihood fitting with the sas task edetect_chain invoking other sas tools to produce background, sensitivity and vignetting-corrected exposure maps. The final source list includes 10 X-ray sources close to the 3FGL error ellipse detected from both the pn and MOS detectors, with a combined pn+MOS detection likelihood greater than 10, corresponding to a ≳ 3.5σ detection significance. The XMM–Newton image of the 3FGL J0802.3−5610 field with the detected X-ray sources is shown in Fig. 2. The X-ray source properties are summarized in Table 2. We detected a Catalina candidate counterpart only for Source #5. This is the brightest X-ray source detected within/close to the 3FGL error ellipse, with an unabsorbed flux in the 0.3–10 keV energy range of |$F_{\rm X}=9.6^{+5.7}_{-3.6}\times 10^{-14}$| erg cm−2 s−1. The spectrum is very soft and, using the C-statistics, we could fit it with a PL with photon index |$\Gamma _{\rm X}=4.08^{+0.74}_{-0.68}$| and NH fixed to 1.8 × 1021 cm−2. If Source #5 were the X-ray counterpart to 3FGL J0802.3−5610, this would have an Fγ/FX of ∼135, for Fγ = (1.30 ± 0.12) × 10−11 erg cm−2 s−1 (Acero et al. 2015). Although the PL model provides a statistically acceptable fit (C = 5.65 with 2 degrees of freedom), the photon index is unrealistically large. By fitting the spectrum with an absorbed BB model with fixed NH, we obtained a temperature of kT = 0.15 ± 0.03 keV with C = 3.93. The thermal scenario would provide a more reasonable description of the X-ray emission of Source #5. Table 2. Summary of the X-ray parameters of the sources detected within/close to the error ellipse of the Fermi-LAT source (see Fig. 2), as discussed in the text. Here, we report the name of the 3FGL unassociated source, and for each X-ray plausible counterpart the best-fitting position, the best-fitting column density and photon index, the unabsorbed X-ray flux in the 0.3–10 keV energy band and the γ-to-X-ray flux ratio. All uncertainties are reported at the 68 per cent confidence level. For each observation, we also report the 3σ detection limits. In the last column, we flag the association with an optical counterpart to the X-ray source, detected by either Catalina or GROND, and flag whether it features a periodical modulation. 3FGL name . X-ray . J2000 X-ray coord. . NH . ΓX . Flux(0.3-10 keV) . |$\displaystyle \frac{F_{\gamma}}{F_{\rm X}}$| . Detection limit . Optical . . source . RA, Dec (°) (stat. err.a) . (1022 cm−2) . . (10−14 erg cm−2 s−1) . . (10−14 erg cm−2 s−1) . counterparts . J0744.1−2523 – – – – – >525 4.54 YesP J0802.3−5610 1 120.7396, −56.1838 (0.92 arcsec) 0.18b 1.82|$^{+0.32}_{-0.30}$| 4.93|$^{+1.46}_{-1.16}$| 264|$^{+82}_{-67}$| 0.96c No 2 120.5795, −56.2436 (1.15 arcsec) 2.17|$^{+0.48}_{-0.44}$| 2.60|$^{+1.20}_{-0.80}$| 500|$^{+235}_{-161}$| No 3 120.5358, −56.2045 (1.65 arcsec) 2.08|$^{+0.61}_{-0.51}$| 2.66|$^{+1.40}_{-0.77}$| 489|$^{+261}_{-148}$| No 4 120.6404, −56.1456 (1.56 arcsec) 1.39|$^{+0.54}_{-0.49}$| 3.10|$^{+1.59}_{-1.31}$| 419|$^{+219}_{-181}$| No 5 120.6040, −56.0952 (1.20 arcsec) 4.08|$^{+0.74}_{-0.68}$| 9.62|$^{+5.72}_{-3.63}$| 135|$^{+81}_{-52}$| YesP 6 120.5061, −56.1951 (1.59 arcsec) 2b 2.18|$^{+1.99}_{-1.74}$| 596|$^{+547}_{-479}$| No 7 120.5585, −56.2239 (1.98 arcsec) 2b 1.76|$^{+1.56}_{-1.35}$| 739|$^{+658}_{-571}$| No 8 120.4751, −56.0959 (1.98 arcsec) 2b 1.78|$^{+1.27}_{-1.12}$| 730|$^{+525}_{-464}$| No 9 120.4813, −56.1389 (1.95 arcsec) 2b 1.67|$^{+1.45}_{-1.28}$| 778|$^{+680}_{-601}$| No 10 120.4529, −56.2225 (1.41 arcsec) 2.40|$^{+0.50}_{-0.45}$| 2.50|$^{+1.34}_{-0.75}$| 520|$^{+283}_{-163}$| No J1119.9−2204 1 169.9927, −22.0822 (0.38 arcsec) 0.04b 2.63|$^{+0.12}_{-0.11}$| 7.29|$^{+0.56}_{-0.54}$| 230|$^{+22}_{-22}$| 0.41c Yes 2 170.0072, −22.0824 (0.72 arcsec) 1.99|$^{+0.18}_{-0.17}$| 1.97|$^{+0.35}_{-0.32}$| 853|$^{+160}_{-148}$| Yesd 3 169.9970, −22.0543 (1.79 arcsec) 1.70|$^{+0.35}_{-0.33}$| 1.44|$^{+0.49}_{-0.37}$| 1167|$^{+403}_{-308}$| No 4 170.0079, −22.0460 (1.43 arcsec) 2b 0.43|$^{+0.21}_{-0.20}$| 3907|$^{+1922}_{-1832}$| No 5 169.9702, −22.1102 (0.40 arcsec) 2.41|$^{+0.09}_{-0.09}$| 8.05|$^{+0.65}_{-0.57}$| 209|$^{+21}_{-19}$| No 6 170.0036, −22.02489 (0.05 arcsec) 1.69|$^{+0.26}_{-0.25}$| 1.43|$^{+0.38}_{-0.32}$| 1175|$^{+320}_{-272}$| Yese 7 169.9375, −22.0470 (1.92 arcsec) 2b 0.58|$^{+0.19}_{-0.22}$| 2897|$^{+964}_{-1112}$| No J1539.2−3324 – – – – – >1350 0.85 – J1625.1−0021 1 246.2935, −0.3578 (0.91 arcsec) 0.07b 3.19|$^{+0.26}_{-0.25}$| 2.22|$^{+0.40}_{-0.34}$| 824|$^{+158}_{-137}$| 0.62c No 2 246.3162, −0.3296 (1.75 arcsec) 2b 0.64|$^{+0.40}_{-0.39}$| 2859|$^{+1797}_{-1752}$| Yese 3 246.2897, −0.3480 (0.85 arcsec) 1.53|$^{+0.21}_{-0.20}$| 2.94|$^{+0.73}_{-0.57}$| 622|$^{+160}_{-127}$| Yes J2112.5−3044 1 318.1341, −30.7344 (1.03 arcsec) 0.07b 2.59|$^{+0.29}_{-0.28}$| 1.41|$^{+0.39}_{-0.22}$| 1348|$^{+386}_{-233}$| 0.36c No 2 318.1060, −30.7171 (2.48 arcsec) 1.91|$^{+0.52}_{-0.51}$| 0.66|$^{+0.49}_{-0.24}$| 2879|$^{+2148}_{-1068}$| No 3 318.1638, −30.7556 (1.07 arcsec) 2.16|$^{+0.51}_{-0.45}$| 0.79|$^{+0.45}_{-0.21}$| 2405|$^{+1381}_{-663}$| No 3FGL name . X-ray . J2000 X-ray coord. . NH . ΓX . Flux(0.3-10 keV) . |$\displaystyle \frac{F_{\gamma}}{F_{\rm X}}$| . Detection limit . Optical . . source . RA, Dec (°) (stat. err.a) . (1022 cm−2) . . (10−14 erg cm−2 s−1) . . (10−14 erg cm−2 s−1) . counterparts . J0744.1−2523 – – – – – >525 4.54 YesP J0802.3−5610 1 120.7396, −56.1838 (0.92 arcsec) 0.18b 1.82|$^{+0.32}_{-0.30}$| 4.93|$^{+1.46}_{-1.16}$| 264|$^{+82}_{-67}$| 0.96c No 2 120.5795, −56.2436 (1.15 arcsec) 2.17|$^{+0.48}_{-0.44}$| 2.60|$^{+1.20}_{-0.80}$| 500|$^{+235}_{-161}$| No 3 120.5358, −56.2045 (1.65 arcsec) 2.08|$^{+0.61}_{-0.51}$| 2.66|$^{+1.40}_{-0.77}$| 489|$^{+261}_{-148}$| No 4 120.6404, −56.1456 (1.56 arcsec) 1.39|$^{+0.54}_{-0.49}$| 3.10|$^{+1.59}_{-1.31}$| 419|$^{+219}_{-181}$| No 5 120.6040, −56.0952 (1.20 arcsec) 4.08|$^{+0.74}_{-0.68}$| 9.62|$^{+5.72}_{-3.63}$| 135|$^{+81}_{-52}$| YesP 6 120.5061, −56.1951 (1.59 arcsec) 2b 2.18|$^{+1.99}_{-1.74}$| 596|$^{+547}_{-479}$| No 7 120.5585, −56.2239 (1.98 arcsec) 2b 1.76|$^{+1.56}_{-1.35}$| 739|$^{+658}_{-571}$| No 8 120.4751, −56.0959 (1.98 arcsec) 2b 1.78|$^{+1.27}_{-1.12}$| 730|$^{+525}_{-464}$| No 9 120.4813, −56.1389 (1.95 arcsec) 2b 1.67|$^{+1.45}_{-1.28}$| 778|$^{+680}_{-601}$| No 10 120.4529, −56.2225 (1.41 arcsec) 2.40|$^{+0.50}_{-0.45}$| 2.50|$^{+1.34}_{-0.75}$| 520|$^{+283}_{-163}$| No J1119.9−2204 1 169.9927, −22.0822 (0.38 arcsec) 0.04b 2.63|$^{+0.12}_{-0.11}$| 7.29|$^{+0.56}_{-0.54}$| 230|$^{+22}_{-22}$| 0.41c Yes 2 170.0072, −22.0824 (0.72 arcsec) 1.99|$^{+0.18}_{-0.17}$| 1.97|$^{+0.35}_{-0.32}$| 853|$^{+160}_{-148}$| Yesd 3 169.9970, −22.0543 (1.79 arcsec) 1.70|$^{+0.35}_{-0.33}$| 1.44|$^{+0.49}_{-0.37}$| 1167|$^{+403}_{-308}$| No 4 170.0079, −22.0460 (1.43 arcsec) 2b 0.43|$^{+0.21}_{-0.20}$| 3907|$^{+1922}_{-1832}$| No 5 169.9702, −22.1102 (0.40 arcsec) 2.41|$^{+0.09}_{-0.09}$| 8.05|$^{+0.65}_{-0.57}$| 209|$^{+21}_{-19}$| No 6 170.0036, −22.02489 (0.05 arcsec) 1.69|$^{+0.26}_{-0.25}$| 1.43|$^{+0.38}_{-0.32}$| 1175|$^{+320}_{-272}$| Yese 7 169.9375, −22.0470 (1.92 arcsec) 2b 0.58|$^{+0.19}_{-0.22}$| 2897|$^{+964}_{-1112}$| No J1539.2−3324 – – – – – >1350 0.85 – J1625.1−0021 1 246.2935, −0.3578 (0.91 arcsec) 0.07b 3.19|$^{+0.26}_{-0.25}$| 2.22|$^{+0.40}_{-0.34}$| 824|$^{+158}_{-137}$| 0.62c No 2 246.3162, −0.3296 (1.75 arcsec) 2b 0.64|$^{+0.40}_{-0.39}$| 2859|$^{+1797}_{-1752}$| Yese 3 246.2897, −0.3480 (0.85 arcsec) 1.53|$^{+0.21}_{-0.20}$| 2.94|$^{+0.73}_{-0.57}$| 622|$^{+160}_{-127}$| Yes J2112.5−3044 1 318.1341, −30.7344 (1.03 arcsec) 0.07b 2.59|$^{+0.29}_{-0.28}$| 1.41|$^{+0.39}_{-0.22}$| 1348|$^{+386}_{-233}$| 0.36c No 2 318.1060, −30.7171 (2.48 arcsec) 1.91|$^{+0.52}_{-0.51}$| 0.66|$^{+0.49}_{-0.24}$| 2879|$^{+2148}_{-1068}$| No 3 318.1638, −30.7556 (1.07 arcsec) 2.16|$^{+0.51}_{-0.45}$| 0.79|$^{+0.45}_{-0.21}$| 2405|$^{+1381}_{-663}$| No aHere, we report only the 1σ statistical error, the 1σ systematic uncertainty is 1.5 arcsec for X-ray sources detected by XMM–Newton. bOwing to the low statistics in these sources, we fixed this parameter in the spectral analysis. cHere, we computed the 3σ detection limit combining data from the pn, MOS1 and MOS2 detectors, as described in Baldi et al. (2002). dIdentified as a galaxy. eTwo possible counterparts. Open in new tab Table 2. Summary of the X-ray parameters of the sources detected within/close to the error ellipse of the Fermi-LAT source (see Fig. 2), as discussed in the text. Here, we report the name of the 3FGL unassociated source, and for each X-ray plausible counterpart the best-fitting position, the best-fitting column density and photon index, the unabsorbed X-ray flux in the 0.3–10 keV energy band and the γ-to-X-ray flux ratio. All uncertainties are reported at the 68 per cent confidence level. For each observation, we also report the 3σ detection limits. In the last column, we flag the association with an optical counterpart to the X-ray source, detected by either Catalina or GROND, and flag whether it features a periodical modulation. 3FGL name . X-ray . J2000 X-ray coord. . NH . ΓX . Flux(0.3-10 keV) . |$\displaystyle \frac{F_{\gamma}}{F_{\rm X}}$| . Detection limit . Optical . . source . RA, Dec (°) (stat. err.a) . (1022 cm−2) . . (10−14 erg cm−2 s−1) . . (10−14 erg cm−2 s−1) . counterparts . J0744.1−2523 – – – – – >525 4.54 YesP J0802.3−5610 1 120.7396, −56.1838 (0.92 arcsec) 0.18b 1.82|$^{+0.32}_{-0.30}$| 4.93|$^{+1.46}_{-1.16}$| 264|$^{+82}_{-67}$| 0.96c No 2 120.5795, −56.2436 (1.15 arcsec) 2.17|$^{+0.48}_{-0.44}$| 2.60|$^{+1.20}_{-0.80}$| 500|$^{+235}_{-161}$| No 3 120.5358, −56.2045 (1.65 arcsec) 2.08|$^{+0.61}_{-0.51}$| 2.66|$^{+1.40}_{-0.77}$| 489|$^{+261}_{-148}$| No 4 120.6404, −56.1456 (1.56 arcsec) 1.39|$^{+0.54}_{-0.49}$| 3.10|$^{+1.59}_{-1.31}$| 419|$^{+219}_{-181}$| No 5 120.6040, −56.0952 (1.20 arcsec) 4.08|$^{+0.74}_{-0.68}$| 9.62|$^{+5.72}_{-3.63}$| 135|$^{+81}_{-52}$| YesP 6 120.5061, −56.1951 (1.59 arcsec) 2b 2.18|$^{+1.99}_{-1.74}$| 596|$^{+547}_{-479}$| No 7 120.5585, −56.2239 (1.98 arcsec) 2b 1.76|$^{+1.56}_{-1.35}$| 739|$^{+658}_{-571}$| No 8 120.4751, −56.0959 (1.98 arcsec) 2b 1.78|$^{+1.27}_{-1.12}$| 730|$^{+525}_{-464}$| No 9 120.4813, −56.1389 (1.95 arcsec) 2b 1.67|$^{+1.45}_{-1.28}$| 778|$^{+680}_{-601}$| No 10 120.4529, −56.2225 (1.41 arcsec) 2.40|$^{+0.50}_{-0.45}$| 2.50|$^{+1.34}_{-0.75}$| 520|$^{+283}_{-163}$| No J1119.9−2204 1 169.9927, −22.0822 (0.38 arcsec) 0.04b 2.63|$^{+0.12}_{-0.11}$| 7.29|$^{+0.56}_{-0.54}$| 230|$^{+22}_{-22}$| 0.41c Yes 2 170.0072, −22.0824 (0.72 arcsec) 1.99|$^{+0.18}_{-0.17}$| 1.97|$^{+0.35}_{-0.32}$| 853|$^{+160}_{-148}$| Yesd 3 169.9970, −22.0543 (1.79 arcsec) 1.70|$^{+0.35}_{-0.33}$| 1.44|$^{+0.49}_{-0.37}$| 1167|$^{+403}_{-308}$| No 4 170.0079, −22.0460 (1.43 arcsec) 2b 0.43|$^{+0.21}_{-0.20}$| 3907|$^{+1922}_{-1832}$| No 5 169.9702, −22.1102 (0.40 arcsec) 2.41|$^{+0.09}_{-0.09}$| 8.05|$^{+0.65}_{-0.57}$| 209|$^{+21}_{-19}$| No 6 170.0036, −22.02489 (0.05 arcsec) 1.69|$^{+0.26}_{-0.25}$| 1.43|$^{+0.38}_{-0.32}$| 1175|$^{+320}_{-272}$| Yese 7 169.9375, −22.0470 (1.92 arcsec) 2b 0.58|$^{+0.19}_{-0.22}$| 2897|$^{+964}_{-1112}$| No J1539.2−3324 – – – – – >1350 0.85 – J1625.1−0021 1 246.2935, −0.3578 (0.91 arcsec) 0.07b 3.19|$^{+0.26}_{-0.25}$| 2.22|$^{+0.40}_{-0.34}$| 824|$^{+158}_{-137}$| 0.62c No 2 246.3162, −0.3296 (1.75 arcsec) 2b 0.64|$^{+0.40}_{-0.39}$| 2859|$^{+1797}_{-1752}$| Yese 3 246.2897, −0.3480 (0.85 arcsec) 1.53|$^{+0.21}_{-0.20}$| 2.94|$^{+0.73}_{-0.57}$| 622|$^{+160}_{-127}$| Yes J2112.5−3044 1 318.1341, −30.7344 (1.03 arcsec) 0.07b 2.59|$^{+0.29}_{-0.28}$| 1.41|$^{+0.39}_{-0.22}$| 1348|$^{+386}_{-233}$| 0.36c No 2 318.1060, −30.7171 (2.48 arcsec) 1.91|$^{+0.52}_{-0.51}$| 0.66|$^{+0.49}_{-0.24}$| 2879|$^{+2148}_{-1068}$| No 3 318.1638, −30.7556 (1.07 arcsec) 2.16|$^{+0.51}_{-0.45}$| 0.79|$^{+0.45}_{-0.21}$| 2405|$^{+1381}_{-663}$| No 3FGL name . X-ray . J2000 X-ray coord. . NH . ΓX . Flux(0.3-10 keV) . |$\displaystyle \frac{F_{\gamma}}{F_{\rm X}}$| . Detection limit . Optical . . source . RA, Dec (°) (stat. err.a) . (1022 cm−2) . . (10−14 erg cm−2 s−1) . . (10−14 erg cm−2 s−1) . counterparts . J0744.1−2523 – – – – – >525 4.54 YesP J0802.3−5610 1 120.7396, −56.1838 (0.92 arcsec) 0.18b 1.82|$^{+0.32}_{-0.30}$| 4.93|$^{+1.46}_{-1.16}$| 264|$^{+82}_{-67}$| 0.96c No 2 120.5795, −56.2436 (1.15 arcsec) 2.17|$^{+0.48}_{-0.44}$| 2.60|$^{+1.20}_{-0.80}$| 500|$^{+235}_{-161}$| No 3 120.5358, −56.2045 (1.65 arcsec) 2.08|$^{+0.61}_{-0.51}$| 2.66|$^{+1.40}_{-0.77}$| 489|$^{+261}_{-148}$| No 4 120.6404, −56.1456 (1.56 arcsec) 1.39|$^{+0.54}_{-0.49}$| 3.10|$^{+1.59}_{-1.31}$| 419|$^{+219}_{-181}$| No 5 120.6040, −56.0952 (1.20 arcsec) 4.08|$^{+0.74}_{-0.68}$| 9.62|$^{+5.72}_{-3.63}$| 135|$^{+81}_{-52}$| YesP 6 120.5061, −56.1951 (1.59 arcsec) 2b 2.18|$^{+1.99}_{-1.74}$| 596|$^{+547}_{-479}$| No 7 120.5585, −56.2239 (1.98 arcsec) 2b 1.76|$^{+1.56}_{-1.35}$| 739|$^{+658}_{-571}$| No 8 120.4751, −56.0959 (1.98 arcsec) 2b 1.78|$^{+1.27}_{-1.12}$| 730|$^{+525}_{-464}$| No 9 120.4813, −56.1389 (1.95 arcsec) 2b 1.67|$^{+1.45}_{-1.28}$| 778|$^{+680}_{-601}$| No 10 120.4529, −56.2225 (1.41 arcsec) 2.40|$^{+0.50}_{-0.45}$| 2.50|$^{+1.34}_{-0.75}$| 520|$^{+283}_{-163}$| No J1119.9−2204 1 169.9927, −22.0822 (0.38 arcsec) 0.04b 2.63|$^{+0.12}_{-0.11}$| 7.29|$^{+0.56}_{-0.54}$| 230|$^{+22}_{-22}$| 0.41c Yes 2 170.0072, −22.0824 (0.72 arcsec) 1.99|$^{+0.18}_{-0.17}$| 1.97|$^{+0.35}_{-0.32}$| 853|$^{+160}_{-148}$| Yesd 3 169.9970, −22.0543 (1.79 arcsec) 1.70|$^{+0.35}_{-0.33}$| 1.44|$^{+0.49}_{-0.37}$| 1167|$^{+403}_{-308}$| No 4 170.0079, −22.0460 (1.43 arcsec) 2b 0.43|$^{+0.21}_{-0.20}$| 3907|$^{+1922}_{-1832}$| No 5 169.9702, −22.1102 (0.40 arcsec) 2.41|$^{+0.09}_{-0.09}$| 8.05|$^{+0.65}_{-0.57}$| 209|$^{+21}_{-19}$| No 6 170.0036, −22.02489 (0.05 arcsec) 1.69|$^{+0.26}_{-0.25}$| 1.43|$^{+0.38}_{-0.32}$| 1175|$^{+320}_{-272}$| Yese 7 169.9375, −22.0470 (1.92 arcsec) 2b 0.58|$^{+0.19}_{-0.22}$| 2897|$^{+964}_{-1112}$| No J1539.2−3324 – – – – – >1350 0.85 – J1625.1−0021 1 246.2935, −0.3578 (0.91 arcsec) 0.07b 3.19|$^{+0.26}_{-0.25}$| 2.22|$^{+0.40}_{-0.34}$| 824|$^{+158}_{-137}$| 0.62c No 2 246.3162, −0.3296 (1.75 arcsec) 2b 0.64|$^{+0.40}_{-0.39}$| 2859|$^{+1797}_{-1752}$| Yese 3 246.2897, −0.3480 (0.85 arcsec) 1.53|$^{+0.21}_{-0.20}$| 2.94|$^{+0.73}_{-0.57}$| 622|$^{+160}_{-127}$| Yes J2112.5−3044 1 318.1341, −30.7344 (1.03 arcsec) 0.07b 2.59|$^{+0.29}_{-0.28}$| 1.41|$^{+0.39}_{-0.22}$| 1348|$^{+386}_{-233}$| 0.36c No 2 318.1060, −30.7171 (2.48 arcsec) 1.91|$^{+0.52}_{-0.51}$| 0.66|$^{+0.49}_{-0.24}$| 2879|$^{+2148}_{-1068}$| No 3 318.1638, −30.7556 (1.07 arcsec) 2.16|$^{+0.51}_{-0.45}$| 0.79|$^{+0.45}_{-0.21}$| 2405|$^{+1381}_{-663}$| No aHere, we report only the 1σ statistical error, the 1σ systematic uncertainty is 1.5 arcsec for X-ray sources detected by XMM–Newton. bOwing to the low statistics in these sources, we fixed this parameter in the spectral analysis. cHere, we computed the 3σ detection limit combining data from the pn, MOS1 and MOS2 detectors, as described in Baldi et al. (2002). dIdentified as a galaxy. eTwo possible counterparts. Open in new tab The Catalina counterpart (SSS J080225.1−560543) to Source #5 is at an angular distance smaller than 1 arcsec (⁠|${\alpha} =08^{\rm h}02^{\rm m}25 \, {.\!\!\!^{ {\mathrm{s}}}}08$| and δ = −56°05΄43|${^{\prime\prime}_{.}}$|8, J2000) from the best-fitting X-ray source position, compatible with the uncertainty on the XMM–Newton astrometry. The source is quite bright, with a magnitude V  ∼ 14.03 averaged over 218 epochs extending over a time span of about eight years. By running the generalized Lomb–Scargle periodogram algorithm on the light curve, we found that the most significant candidate period is at ∼1 d with its harmonics. Examining the power spectrum of the window function, we verified that these periods are associated with the cadence of the observations. Except for these periods, we detected another distinct peak located at a period of ∼0.4159 d, characterized by a significance of ∼5.3σ, after accounting for the number of trials. In addition, we observed several aliases of the candidate frequency at consistent offsets from each harmonic of the daily periodicity. Since the strong daily periodicity affects the statistics in the spectrum, we filtered the time series subtracting the daily sinusoid from the data as suggested by Horne & Baliunas (1986) to determine whether the tentative period is real. After filtering, we observed that the putative period becomes the strongest peak in the new periodogram but with a significance just below 5σ. It is clear that the 1-d signal in the observing window hampers a robust estimate of the statistical significance of the candidate signal. Thus, we cannot draw firm conclusions about the reality of the ∼0.4159 d modulation. Fig. 6 shows the Catalina light curve folded at the period of ∼0.4159 d, which seems to feature a single, possibly asymmetric, peak. The field of 3FGL J0802.3−5610 has not been observed by GROND, so that we cannot confirm the putative periodicity seen in the Catalina data. Because of the poor counts statistic for Source #5 (∼40 net counts), we could not search for an X-ray flux modulation at the Catalina period (nor any other significant type of variation) in the XMM–Newton data. Figure 6. Open in new tabDownload slide Folded Catalina light curve of the star SSS J080225.1−560543 that is the optical counterpart of the XMM–Newton Source #5, possibly associated with 3FGL J0802.3−5610. The light curve has been folded at the best period of ∼0.4159 d. A rebinning of 0.04 in phase has been applied for a better visualization. Figure 6. Open in new tabDownload slide Folded Catalina light curve of the star SSS J080225.1−560543 that is the optical counterpart of the XMM–Newton Source #5, possibly associated with 3FGL J0802.3−5610. The light curve has been folded at the best period of ∼0.4159 d. A rebinning of 0.04 in phase has been applied for a better visualization. Owing to the association with a potentially periodic variable optical counterpart, Source #5 is a promising counterpart to 3FGL J0802.3−5610. However, the lack of information about the optical spectrum of its candidate counterpart, together with the uncertain value of the best-fitting period and its soft, likely thermal, X-ray spectrum prevent us from discarding other plausible scenarios, such as a W UMa or a β Lyr binary system or a cataclysmic variable (CV). Deeper X-ray observations and a better spectral and timing characterization of the optical counterpart are needed to determine the nature of the X-ray source. Other X-ray sources detected within/close to the γ-ray error ellipse are fainter than Source #5 and are characterized by a γ-to-X-ray flux ratio in the range of ∼260–780. None of them is either associated with a candidate Catalina counterpart or shows a significant X-ray time variability during the XMM–Newton observation. We computed the 3σ detection limit by combining data from the pn, MOS1 and MOS2 detectors, as described in Baldi et al. (2002), corresponding to an unabsorbed X-ray flux of 9.6 × 10−15 erg cm−2 s −1. 3.2.3 3FGL J1119.9−2204 The field of 3FGL J1119.9−2204 was observed by both Swift (67 ks) and XMM–Newton (73 ks). The analysis of the Swift observations was already reported by Hui et al. (2015), while here we focus on the unpublished XMM–Newton ones. The XMM–Newton observations (OBSID 0742930101) have been performed using the pn detector in fast timing mode to search for pulsations in the brightest X-ray sources detected by Swift, whereas the MOS detectors were used in full-frame mode. We combined the data from both MOS detectors to increase the sensitivity of the source detection, which we carried out as described in the previous sections. We found more sources close to the 3FGL error ellipse in the XMM–Newton MOS1+MOS2 observation with respect to the Swift observation (Hui et al. 2015). The final source list includes seven X-ray sources, with a combined detection significance above 3.5σ. Fig. 2 shows the 0.3–10 keV exposure-corrected XMM–Newton FoV obtained combining the images of both MOS detectors. X-ray source properties are summarized in Table 2. Three of these sources have a plausible Catalina counterpart, which are Source #1, Source #2 and Source #6. None of these sources are associated with a clearly periodic optical counterpart in the Catalina data. Source #1 is coincident with the Swift source J1120_X1 of Hui et al. (2015) and its candidate Catalina counterpart (J111958.3−220456; V = 15.6) was detected by both the Siding Springs Survey and the Catalina Sky Survey in 234 and 76 observations, respectively. By running the Lomb–Scargle algorithm on the Catalina data, Hui et. al. (2015) identified a series of peaks in the periodogram that they considered to be caused by the non-uniform distribution of the data points. Our analysis of the Lomb–Scargle periodogram confirms their conclusions. Source #1 is also associated with a GROND counterpart (g΄ =  15.5). However, we did not detect any significant periodic flux modulation in the GROND data, whose cadence did not allow us to homogeneously sample the period space. This is true also for the GROND counterparts to Source #2 and Source #6. As a matter of fact, after inspecting the GROND images, we found that the latter is actually a galaxy. Source #1 is the brightest of the X-ray sources detected within the 3FGL error circle. Its unabsorbed X-ray flux in the 0.3–10 keV energy range is |$F_{\rm X}=7.29^{+0.56}_{-0.54}\times 10^{-14}$| erg cm−2 s−1, assuming, as usual, a PL model with NH fixed to the integrated Galactic value (NH = 4 × 1020 cm−2) and photon index |$\Gamma _{\rm X}=2.63^{+0.12}_{-0.11}$|⁠. We detected neither a significant periodic modulation nor a clear short-term variability in Source #1, and this was true for the other XMM–Newton sources detected in the 3FGL error ellipse. For the 3FGL J1119.9−2204 γ-ray flux Fγ = (1.68 ± 0.10) × 10−11 erg cm−2 s−1 (Acero et al. 2015), the X-ray flux of Source #1 would yield Fγ/FX ∼ 230. Source #1 was also the target of the XMM–Newton/pn observations carried out in fast-timing mode. To perform the periodicity analysis on Source #1, we used these data, which are characterized by a better timing resolution (0.03 ms) with respect to the MOS detectors (2.6 s), to search for X-ray pulsations and verify whether it was a suitable X-ray counterpart to 3FGL J1119.9−2204. Besides standard reduction and background screening, we cleaned the pn data by the typical peculiar flaring background component produced by the interactions of charged particles with the CCD (see Burwitz et al. 2004) following the same procedure as adopted by De Luca et al. (2005). We extracted the source photons using an 8 pixel wide strip (4.1 arcsec pixel size) containing 95 per cent of the source counts and the background photons from two stripes (4 and 4 pixels wide) away from the source region. All photon arrival times were converted to the Solar system Barycentric Dynamical Time with the sas task barycen and we used the FTOOL powspec to search for periodic signal modulations. However, we did not detect any significant periodic flux modulation down to a period of ∼1 ms. This, however, would only rule out the possibility that Source #1 is an isolated MSP, unless the pulsed fraction is too low for pulsations to be detected in the XMM–Newton observation or the X-ray emission is not pulsed because of an unfavourable viewing/beaming geometry. Unfortunately, the available X-ray data do not allow simultaneous fitting of both a spin and an orbital period. Therefore, we cannot firmly rule out that Source #1 is, indeed, an MSP in a binary system and, as such, the likely counterpart to 3FGL J1119.9−2204. Other X-ray sources detected close to the 3FGL error ellipse are characterized by a γ-to-X-ray flux ratio ≳ 1000, except for Source #5 (Fγ/FX ∼ 200). The 3σ detection limit for the XMM–Newton observation is 4.1 × 10−15 erg cm−2 s−1, after combining data from both MOS detectors. 3.2.4 3FGL J1539.2−3324 Only Swift observations (84 ks total integration time) of the 3FGL J1539.2−3324 field have been obtained so far. We detected no candidate X-ray counterpart to the LAT source close to the 3FGL error box (see also Hui et al. 2015). The computed 3σ sensitivity limit in the 0.3–10 keV energy range is 8.5 × 10−15 erg cm−2 s−1. Its γ-ray flux Fγ = (1.15 ± 0.10) × 10−11 erg cm−2 s−1 (Acero et al. 2015) yields Fγ/FX ≳ 1350 for 3FGL J1539.2−3324. We observed the field of 3FGL J1539.2−3324 with GROND but no optically variable source has been detected in the 3FGL error ellipse through an automated variability search. 3.2.5 3FGL J1625.1−0021 The 3FGL J1625.1−0021 field was observed by both Swift (9 ks) and XMM–Newton (26 ks). In the XMM–Newton observation (OBSID 0672990401), we found three sources close to the 3FGL error ellipse (Fig. 2). We identified the brightest X-ray source (Source #1) with source J1625_X1 of Hui et al. (2015). Its unabsorbed X-ray flux in 0.3–10 keV energy range is |$F_{\rm X}=2.22^{+0.40}_{-0.34}\times 10^{-14}$| erg cm−2 s−1 assuming a PL model with hydrogen column density fixed to the integrated Galactic value (NH = 5.8 × 1020 cm−2) and photon index |$\Gamma _{\rm X}=3.19^{+0.26}_{-0.25}$|⁠. Alternatively, the X-ray spectrum can be fitted by an absorbed BB with fixed NH and temperature kT = 0.18 ± 0.02 keV. Our spectral analysis is in agreement with that of Hui et al. (2015). Source #2 is the faintest source, characterized by an unabsorbed X-ray flux |$F_{\rm X}=6.4^{+0.40}_{-0.39}\times 10^{-15}$| erg cm−2 s−1, obtained by a PL model with fixed column density and photon index (ΓX = 2). Source #3 is the brightest source detected closest to the edge of the 3FGL error ellipse. Assuming a PL model with fixed column density and |$\Gamma _{\rm X}=1.53^{+0.21}_{-0.20}$|⁠, the unabsorbed X-ray flux is |$F_{\rm X}=2.94^{+0.73}_{-0.53}\times 10^{-14}$| erg cm−2 s−1. The two brightest X-ray sources, Source #1 and Source #3, would have an Fγ/FX ∼825 and ∼622, respectively, assuming the 3FGL J1625.1−0021 γ-ray flux Fγ = (1.83 ± 0.12) × 10−11 erg cm−2 s−1 (Acero et al. 2015), whereas the γ-to-X-ray flux ratio for the fainter X-ray source (Source #2) would be higher, ∼2900. We did not detect either a significant periodic modulation or a clear short-term variability for the three plausible X-ray counterparts. The 3σ point source detection limit for the XMM–Newton observation is 6.2 × 10−15 erg cm−2 s −1. We detected plausible Catalina counterparts to Source #2 and Source #3, which are CSS J162516.0−001945/MLS J162515.8−001944 (V ∼ 20.07) and MLS J162509.5−002051 (V  ∼  22.06), respectively. However, neither of these two sources shows a significant periodic optical flux modulation. Regardless of an association with an X-ray source, we exploited the fact that the field is covered by the Catalina Surveys Periodic Variable Star Catalogue (Drake et al. 2014) to search for variable optical sources. However, we found none. The closest variable Catalina source is CSS J162450.6−002135 (V = 16.48) with a period of 0.628 d, at a distance of 0|${^{\circ}_{.}}$|9 from the centre of the 3FGL error ellipse (r95 = 0|${^{\circ}_{.}}$|04). We could not find variable optical/IR sources to the three XMM–Newton sources in the GROND data either. 3.2.6 3FGL J2112.5−3044 The field of 3FGL J2112.5−3044 has been observed by both Swift (3.8 ks) and XMM–Newton (33.8 ks). In the XMM–Newton observation (OBSID 0672990201), we detected three X-ray sources in the 3FGL error ellipse (see Fig. 2). All spectra were fitted using a PL model with column density fixed to the integrated Galactic NH, that is, ∼6.9 × 1020 cm−2. Source #1 is the brightest X-ray source, with an unabsorbed X-ray flux in the 0.3–10 keV energy range of |$F_{\rm X}=1.41^{+0.39}_{-0.22}\times 10^{-14}$| erg cm−2 s−1 and |$\Gamma _{\rm X}=2.59^{+0.29}_{-0.28}$|⁠. Source #2 and Source #3 are fainter, the PL model fitted with fixed NH and ΓX ∼1.91 and ∼2.16, respectively, yields an unabsorbed X-ray flux of |$F_{\rm X}=6.6^{+4.9}_{-2.4}\times 10^{-15}$| erg cm−2 s−1 and |$F_{\rm X}=7.9^{+4.5}_{-2.1}\times 10^{-15}$| erg cm−2 s−1. The Fγ/FX for three X-ray sources would be between ∼1300 and ∼3000 for Fγ = (1.90 ± 0.14) × 10−11 erg cm−2 s−1 (Acero et al. 2015). We did not detect either a significant periodic modulation or a clear short-term variability for the three possible X-ray counterparts. None of them is associated with a Catalina counterpart, whereas the field has not been observed by GROND. The computed 3σ detection limit of the XMM–Newton observation in the 0.3–10 keV energy range is 3.6 × 10−15 erg cm−2 s−1. 3.2.7 Long-term variability Since for most of our Fermi-LAT sources we have both Swift and XMM–Newton observations, we used these data to search for possible long-term variability for the X-ray sources detected within/close to the 3FGL error ellipses, which might spot possible transitional RB candidates. The transition from a rotation-powered to an accretion-powered regime, due to the appearance of an accretion disc, yields a variation of the X-ray flux by a factor of ∼10 (e.g. Bogdanov et al. 2015). For each Swift observation, we extracted the source events from a circular region with radius of 25 arcsec centred on the position detected by the more sensitive instruments on board of XMM–Newton, while to evaluate the background, we extracted events from a source-free region of 130 arcsec radius. We generated the ancillary response files with the xrtmkarf task accounting for different extraction regions, vignetting and point-spread function corrections and we used the latest available spectral redistribution matrix (v014). We estimated the source flux by fitting in the 0.3–10 keV band to each spectrum a PL model, with hydrogen column density and X-ray photon index fixed to the best-fitting values obtained by XMM–Newton, see Table 2. In those cases in which the count rate in an observation was compatible with zero, we set an upper limit at the 3σ level. Swift observed three times 3FGL J0802.3−5610 in 2012, 27 times 3FGL 1119.9−2204 from 2010 to 2013, twice 3FGL J1625.1−0021 from 2010 to 2011, and six times 3FGL J2112.5−3044 from 2013 to 2014. The flux values measured for each X-ray source with Swift and XMM–Newton do not display any significant long-term variability. Though almost all Swift observations provided 3σ upper limits on the flux because they are often very short (of the order of few ks) and the X-ray sources detected are very faint, these values are in agreement with those obtained by more sensitive instruments. 3.3 Candidates with a recent pulsar identification 3.3.1 3FGL J1035.7−6720 The field has been observed in X-rays both by Swift and XMM–Newton (OBSID 0692830206) for a total integration time of 43 and 25 ks, respectively. A candidate X-ray counterpart to the LAT source has been found in the XMM–Newton data by Saz-Parkinson et al. (2016). The source X-ray spectrum is fit by a PL with photon index |$\Gamma _{\rm X}=2.91^{+0.46}_{-0.40}$|⁠, for a fixed NH = 2 × 1021 cm−2, with an unabsorbed 0.3–10 keV flux |$F_{\rm X} = 3.06^{+0.97}_{-0.50} \times 10^{-14}$| erg cm−2 s−1. For the 3FGL J1035.7−6720 γ-ray flux Fγ = (2.59 ± 0.14) × 10−11 erg cm−2 s−1 (Acero et al. 2015), the source X-ray flux corresponds to Fγ/FX ∼ 850. The field of 3FGL J1035.7−6720 is not covered by the Catalina Sky Survey but has been observed with GROND. No optical/IR counterpart, however, has been detected at the X-ray source position and no variable optical/IR object has been found in the rest of the 3FGL error ellipse through an automated variability search. While this paper was close to being finalized, 3FGL J1035.7−6720 was detected as a γ-ray pulsar by the Einstein@Home survey (Clark et al. 2017), although it is not neither known whether it is isolated or binary nor whether it is an MSP or a young pulsar. This source is under investigation by these authors because of its peculiar timing properties and a more detailed account will be given in a forthcoming publication (Clark et al. in preparation). 3.3.2 3FGL J1630.2+3733 The Fermi-LAT source 3FGL J1630.2+3733 has been recently identified by the Fermi Pulsar Search Consortium to be a binary MSP (PSR J1630+3734), with a spin period of Ps = 3.32 ms and an orbital period Porb = 12.5 d (Ray et al. 2012; Sanpa-Arsa et al. in preparation). The pulsar coordinates are not published with a degree of accuracy good enough to identify its counterpart at other wavelengths based upon positional coincidence. None the less, we searched for a possible X-ray counterpart to PSR J1630+3734 in the Swift data, which consists of only a snapshot 4.8-ks exposure. We did not find X-ray sources close to the 95 per cent 3FGL error box. The computed 3σ sensitivity limit in the 0.3–10 keV energy range is 6.1 × 10−14 erg cm−2 s−1. This represents the first constraint on the pulsar X-ray flux obtained so far. No observations with other X-ray satellites have been obtained for this source. Therefore, we can set a limit of Fγ/FX ≳ 110 for Fγ = (6.86 ± 0.10) × 10−12 erg cm−2 s−1 (Acero et al. 2015). Since the Swift observation is relatively shallow, the X-ray counterpart to the MSP might be below the detection limit. Therefore, like we did for the 3FGL J1625.1−0021 field, we searched for variable sources in the Catalina Surveys Periodic Variable Star Catalogue (Drake et al. 2014) that might not be associated with a bright X-ray source. However, also in this case we found none. The field has been observed also by the Swift/UVOT but only six U-band exposures (4.8 ks total) are available, not enough to pinpoint a candidate companion star to the MSP based upon optical variability. Therefore, the companion star to PSR J1630+3734 remains unidentified. 3.3.3 3FGL J1744.1−7619 The field has been observed by both Swift and XMM–Newton (OBSID 0692830101) for a total integration time of 6.9 and 25.9 ks, respectively (see also Hui et al. 2015). A candidate X-ray counterpart to the LAT source has been found in the XMM–Newton data by Saz-Parkinson et al. (2016), identified as source J1744_X1 of Hui et al. (2015). The source X-ray spectrum is fit by a PL with photon index |$\Gamma _{\rm X}=2.71^{+0.40}_{-0.39}$|⁠, for a fixed NH = 8 × 1020 cm−2, with an unabsorbed 0.3–10 keV flux |$F_{\rm X} = 1.92^{+0.59}_{-0.39} \times 10^{-14}$| erg cm−2 s−1 (Saz Parkinson et al. 2016). For the 3FGL J1744.1−7619 γ-ray flux Fγ = (2.25 ± 0.13) × 10−11 erg cm−2 s−1 (Acero et al. 2015), this corresponds to Fγ/FX ∼ 1170. The field of 3FGL J1744.1−7619 is only covered by the Catalina Sky Survey, but no optical counterpart is found at the X-ray source position. Like in the case of 3FGL J1035.7−6720, 3FGL J1744.1−7619 has been recently detected as a γ-ray pulsar by the Einstein@Home survey (Clark et al. 2017) and it is also under investigation. 4 SUMMARY AND DISCUSSION As part of our survey of candidate MSPs, we identified a new candidate RB system (3FGL J2039.6−5618; Salvetti et al. 2015) through correlated optical/X-ray flux modulations, we independently confirmed 3FGL J0523.3−2528 (Strader et al. 2014) and 3FGL J1653.6−0158 (Romani et al. 2014) as binary MSP candidates, we found a new likely binary MSP candidate through the detection of a periodic optical modulation (3FGL J0744.1−2523). For 3FGL J0802.3−5610, we found only a marginal evidence of optical periodicity that may be affected by the presence of a strong daily periodicity associated with the cadence of the Catalina observations. For this reason, follow-up optical observations are required to confirm such periodicity and identify 3FGL J0802.3−5610 as a new binary MSP. For both 3FGL J1539.2−3324 and the recently identified binary MSP 3FGL J1630.2+3733≡PSR J1630+3734 (Sanpa-Arsa et al. in preparation), we could find neither a candidate X-ray counterpart nor a variable optical counterpart candidate within the 3FGL error ellipse. For the other sources (3FGL J1035.7−6720, J1119.9−2204, J1625.1−0021, J1744.1−7619, J2112.5−3044), we detected up to several candidate X-ray counterparts but we could not find an association with a periodically modulated optical counterpart or with any optical counterpart at all. Therefore, like for 3FGL J1539.2−3324, their proposed identification as binary MSPs cannot be confirmed yet, although both 3FGL J1035.7−6720 and 3FGL J1744.1−7619 have now been reported to be pulsars of still unspecified type (Clark et al. 2017). For the others, deeper X-ray and optical observations are needed to ascertain their nature. For 3FGL J2039.6−5618, we exploited archival WISE data (Mignani et al. 2016) to obtain a better characterization of its multiband spectrum with respect to Salvetti et al. (2015). Interestingly, its multiband UV-to-mid-IR spectrum shows a bump in the near/mid-IR emission, which can be explained by the presence of two BB components (Section 3.1.3). Since modulations are seen in the GROND optical bands (Salvetti et al. 2015), the hotter BB component is likely associated with the emission from the tidally distorted companion star. Since the same modulations are also seen in the JHK GROND light curves, the emission from the companion star must contribute in the near-IR as well. The colder BB, however, cannot be entirely associated with emission from the star, and its origin is unclear. As we suggested in Mignani et al. (2016), it might be associated with emission from cold intra/extra-binary material, perhaps associated with the ablated gas from the companion or a residual of an accretion disc, or both. Interestingly, the size of the emission region is a few times that of the star Roche lobe, which would corroborate the latter hypothesis. Setting tighter constraints on the absence of periodicity in the multi-epoch WISE data (Section 3.1.3) of the source would be important to confirm the hypothesis that the mid-IR emission from the system indeed comes from diffuse gas and not from the surface of the MSP companion. For 3FGL J0744.1−2523, the detection of a 0.115 d periodicity in its candidate optical counterpart would exclude the association with a binary system consisting of two classical stars (W UMa or β Lyr binaries) because their orbital period is greater than 0.22 d (Geske, Gettel & McKay 2006 ). The association with a CV would also be very unlikely because the period is within the 2–3 h period gap of the CV period distribution (Southworth et al. 2015). We note that, in principle, a period at 0.230 d, that is, two times the value that we found, cannot be excluded a priori. By folding the GROND data at the 0.230-d period, we obtain a light curve with two peaks, with the first one only hinted at owing to the lack of data in the 0–0.25 phase range. Therefore, we cannot determine whether the two peaks are asymmetric, which would speak in favour of a genuine periodicity, or not. We can only say that, within the uncertainties, the shape of the first peak seems compatible with the second one. A 0.230-d period would make alternative scenarios for 3FGL J0744.1−2523 more difficult to rule out. Only the detection of the source in the X-rays, or even very constraining limits on its X-ray emission, together with an optical spectroscopy analysis aimed at measuring the radial velocity curve of the star will allow us to determine which period is the real one and which is an alias and, thus, to firmly discriminate between different scenarios. We note that it is possible that some of the γ-ray sources that have a candidate X-ray identification, but are not associated with an optical counterpart (i.e. 3FGL J1035.7−6720, J1744.1−7619, J2112.5−3044), are isolated rather than binary MSPs. However, this hypothesis cannot be verified with the current X-ray/optical data. Indeed, the low X-ray flux of the candidate X-ray counterpart to 3FGL J1035.7−6720 makes the constraint on the X-ray-to-optical flux ratio FX/Fopt obtained from the GROND observations not compelling enough to identify this γ-ray source as an isolated pulsar/MSP. For instance, for an FX/Fopt ≳ 1000, typical of isolated pulsars (e.g. Mignani 2011), the flux of the candidate X-ray counterpart to 3FGL J1035.7−6720 (⁠|$F_{\rm X} = 3.06^{+0.97}_{-0.50} \times 10^{-14}$| erg cm−2 s−1) would require an upper limit to its optical flux corresponding to a magnitude g΄ ∼ 28.5, clearly unattainable with GROND. This is even more so for the candidate X-ray counterparts to 3FGL J1744.1−7619 and 3FGL J2112.5−3044, for which the optical flux upper limits that can be obtained from the Catalina data are at least 2–3 mag shallower than the GROND ones. Deep observations with 10-m class telescopes are, thus, required to obtain constraining FX/Fopt values for all these sources. We exploited the value of the Fγ/FX ratio as a diagnostic to determine whether some of the X-ray sources detected in the 3FGL error ellipses could be plausible MSP candidates. The distribution of this ratio for different classes of MSPs (isolated, RBs, BWs, binary with WD companions) detected as γ-ray pulsars is shown in Fig. 7 (left) compared to that of the young RL and RQ γ-ray pulsars (Fig. 7, right), updated from Marelli et al. (2015). We computed the histograms for the MSPs using the same criteria as in Marelli et al. (2015) for young RL and RQ pulsars. We selected a starting sample of γ-ray MSPs from the Public List of LAT-Detected Gamma-Ray Pulsars. Then, from the literature we selected those MSPs with a clear, non-thermal X-ray spectrum, either associated with emission from the pulsar magnetosphere and/or an intrabinary shock in the case of BW and RB systems (Roberts 2013), and we assumed the non-thermal X-ray flux as a reference. We warn here that for BWs and RBs the emission from the intrabinary shock cannot be easily disentangled from that of the MSP magnetosphere, unless the detection of X-ray pulsations makes it possible to carry out phase-resolved spectroscopy to separate the pulsed component, so that some uncertainty on the latter component is expected. For MSPs with a composite spectrum, that is, featuring also thermal X-ray emission from hot polar caps, we considered only the non-thermal component. Finally, we filtered out transitional MSPs, whose X-ray emission can, at times, result from matter accretion from the companion star. We used the classifications reported in the online Millisecond Pulsar Catalogue compiled by A. Patruno5 as a reference to select the different classes of MSPs. Figure 7. Open in new tabDownload slide Histograms of the Fγ/FX ratio for different classes of MSPs detected in γ-rays by the Fermi/LAT (left) and for all γ-ray pulsars (right). In the right-hand panel, the vertical ticks, labelled with the 3FGL source names, show the Fγ/FX values for the high-confidence candidate RBs in Section 3.1 and for the recently identified pulsars (Section 3.3), together with the values for the candidate binary MSP 3FGL J0744.1−2523 and 3FGL J0802.3−5610 (Section 3.2). For both 3FGL J0744.1−2523 and 3FGL J1630.2+3733, the plotted values correspond to lower limits. Figure 7. Open in new tabDownload slide Histograms of the Fγ/FX ratio for different classes of MSPs detected in γ-rays by the Fermi/LAT (left) and for all γ-ray pulsars (right). In the right-hand panel, the vertical ticks, labelled with the 3FGL source names, show the Fγ/FX values for the high-confidence candidate RBs in Section 3.1 and for the recently identified pulsars (Section 3.3), together with the values for the candidate binary MSP 3FGL J0744.1−2523 and 3FGL J0802.3−5610 (Section 3.2). For both 3FGL J0744.1−2523 and 3FGL J1630.2+3733, the plotted values correspond to lower limits. As we see, there is no substantial difference in the values of the Fγ/FX for different classes of MSPs, although possible differences might be hidden by the still relatively small samples and be uncovered through future detections. The peak of the Fγ/FX distribution for MSPs is somewhere in between the two peaks of the corresponding distribution for RL pulsars. Differences in distribution of Fγ/FX values for RQ and RL pulsars are usually interpreted in differences in geometries and/or emission zones of X- and γ-rays in the magnetosphere. MSPs have a more compact magnetosphere than young pulsars, so that we can argue that the emission zones for different wavelengths should be nearer to each other in MSPs and, therefore, less dependent on the pulsar geometry. In a way, such a sharp distribution in the Fγ/FX for MSPs, with a mean value consistent with that of the RL pulsars, is expected. With such a rapidly increasing sample of new MSPs, new observations and theoretical models for MSPs magnetosphere are fundamental to study the mechanisms involved in pulsars’ emission. Interestingly, the Fγ/FX ratios of the candidate RBs 3FGL J0523.3−2528, 3FGL J1653.6−0158, and 3FGL J2039.6−5618 and that of the new binary MSP 3FGL J1630.2+3733≡PSR J1630+3734 are all in the range ∼100–170, close to that of the known MSPs identified in γ-rays. The Fγ/FX ratios for 3FGL J1035.7−6720 and 3FGL J1744.1−7619, which have been recently announced to be γ-ray pulsars (Clark et al. 2017), are ∼850 and ∼1170, respectively. These values would still be consistent with an identification as MSPs or as isolated RL/RQ γ-ray pulsars. For the remaining six γ-ray sources (Table 2), the Fγ/FX ratio computed for their possible X-ray counterparts covers a wide range of values, from ∼300 up to ∼5000, which overlaps the distribution for all γ-ray pulsars (Fig. 7, right). However, we note that in the case of 3FGL J0802.3−5610 the Fγ/FX ratio for Source # 5, which is the most likely X-ray counterpart to the γ-ray source (Section 3.2.2), is |$135^{+81}_{-52}$|⁠. This value is consistent with those of the candidate RBs 3FGL J0523.3−2528, 3FGL J1653.6−0158 and 3FGL J2039.6−5618, and the binary MSP 3FGL J1630.2+3733. This is also true for Source #1 (⁠|$F_{\gamma }/F_{\rm X}=230^{+22}_{-22}$|⁠), which is the most likely X-ray counterpart to 3FGL J1119.9−2204 (Section 3.2.3). For 3FGL J0744.1−2523, the available X-ray detection limit points at a higher Fγ/FX ( ≳ 525) but still compatible with the distribution for MSP. Therefore, the MSP identification for these three sources appears, at least, plausible. 5 CONCLUSIONS We used observations in the X-rays (XMM–Newton, Chandra, Swift) and in the optical (Catalina, GROND) of 12 3FGL γ-ray sources that were originally unassociated when this project started and classified as likely MSP candidates based upon statistical classification techniques (Salvetti 2016; Saz-Parkinson et al. 2016). In the course of this project, four of these sources were identified as either binary MSPs from the detection of radio/γ-ray pulsations (Sanpa-Arsa et al. in preparation) or candidate RBs from the detection of a periodic optical modulation (Romani et al. 2014; Strader et al. 2014), including 3FGL J2039.6−5618 (Romani 2015; Salvetti et al. 2015 ), whereas another two were announced to be pulsar of yet unknown class (Clark et al. 2017). This speaks very much in support of our classification technique as well as of the multiwavelength approach employed to investigate binary MSP candidates, which has encouraged follow-up observations of other well-ranked candidates with optical/X-ray facilities, now in progress. For the known RB candidate 3FGL J2039.6−5618, we might have found evidence of the presence of intrabinary gas from its peculiar double-BB optical-to-mid-IR spectrum, a feature now being searched for in other objects of this sort, which might track the ablation process of the companion star or the past presence of an accretion disc, possibly providing a new diagnostic to pinpoint transitional MSP candidates. We also found a new binary MSP candidate in 3FGL J0744.1−2523, owing to the detection of a clear ∼0.115- d periodicity in its putative optical counterpart. Like for 3FGL J2039.6−5618, the double-BB spectrum hints at the presence of intrabinary gas. Radial velocity measurements for the optical counterparts to both sources, now in progress, will provide the orbital parameters of the binary systems and secure their identification as binary MSPs. For a third γ-ray source, 3FGL J0802.3−5610, we have found only a marginal evidence of periodic optical modulations at a period expected for a compact binary system, which singles out this source for deeper investigations both in the optical and in the X-rays. For the remaining sources, we cannot confidently rule out their identification as binary MSPs without more compelling observational support that can only come from dedicated observations. Acknowledgments We thank the anonymous referee for his/her very helpful comments to our manuscript. DS, AB and MM acknowledge support through EXTraS, funded from the European Union's Seventh Framework Programme for research, technological development and demonstration under grant agreement no. 607452. RPM acknowledges financial support from the project TECHE.it. CRA 1.05.06.04.01 cap 1.05.08 for the project ‘Studio multi-lunghezze d'onda da stelle di neutroni con particolare riguardo alla emissione di altissima energia’. The CSS survey is funded by the National Aeronautics and Space Administration under Grant No. NNG05GF22G issued through the Science Mission Directorate Near-Earth Objects Observations Program. The CRTS survey is supported by the US National Science Foundation under grants AST-0909182. Part of the funding for GROND (both hardware and personnel) was generously granted from the Leibniz-Prize to Professor G. 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