Access the full text.
Sign up today, get DeepDyve free for 14 days.
T. Katila, K. Riski (1981)
Measurement of the interaction between electromagnetic radiation and gravitational field using 67Zn Mössbauer spectroscopyPhysics Letters A, 83
W. Eichenauer, M. Schulze (1959)
Messung der Atomwärme des Zinks zwischen 12 und 273°KZeitschrift für Naturforschung A, 14
W. Potzel, A. Forster, G. Kalvius (1976)
NATURAL LINEWIDTH OF THE 93.3 keV γ-TRANSITION IN 67Zn+Le Journal De Physique Colloques, 37
E. Wollan, G. Harvey (1937)
The Effect of Temperature on the Intensity of Reflection of X-Rays from Zinc CrystalsPhysical Review, 51
T. Barron, R. Munn (1967)
Mean‐square atomic displacements in zincActa Crystallographica, 22
K. Nishiyama, F. Dimmling, T. Kornrumpf, D. Riegel (1976)
Theory of the Temperature Dependence of the Electric Field Gradient in Noncubic MetalsPhysical Review Letters, 37
W. Potzel, T. Obenhuber, A. Forster, G. Kalvius (1982)
Precision measurement of the electric quadrupole interaction in zinc metalHyperfine Interactions, 12
W. Potzel, A. Forster, G. Kalvius (1978)
The quadrupole interaction in zinc metalPhysics Letters A, 67
E. Bodenstedt, B. Perscheid (1977)
A naive model for the EFG in hep metals and numerical results for zincHyperfine Interactions, 5
W. Vetterling, D. Candela (1983)
Lattice dynamics of isotopic alloys with applications to Zn 67 Mössbauer spectroscopyPhysical Review B, 27
L. Roberts, D. Patterson, J. Thomson, R. Levey (1969)
SOLID-STATE AND NUCLEAR RESULTS FROM A MEASUREMENT OF THE PRESSURE DEPENDENCE OF THE ENERGY OF THE RESONANCE GAMMA RAY OF $sup 197$Au.Physical Review, 179
T. Katila, K. Riski (1983)
67Zn Mössbauer spectroscopyHyperfine Interactions, 13
R. Kasowski, L. Falicov (1969)
Calculation of the Temperature Dependence of the Knight Shift in CadmiumPhysical Review Letters, 22
W. Potzel, A. Forster, G. Kalvius (1979)
THE QUADRUPOLE INTERATION IN ZINC METALLe Journal De Physique Colloques, 40
R. Meyerhoff, J. Smith (1962)
Anisotropic Thermal Expansion of Single Crystals of Thallium, Yttrium, Beryllium, and Zinc at Low TemperaturesJournal of Applied Physics, 33
H. Herberg, J. Abart, J. Voitländer (1979)
Nuclear Magnetic Resonance in Solid ZincZeitschrift für Naturforschung A, 34
A. Forster, W. Potzel, G. Kalvius (1980)
Mössbauer spectroscopy with the 93 keV-resonance in67ZnZeitschrift für Physik B Condensed Matter, 37
R. Pound, G. Benedek, R. Drever (1961)
Effect of Hydrostatic Compression on the Energy of the 14.4-kev Gamma Ray from Fe 57 in IronPhysical Review Letters, 7
H. Waard, G. Perlow (1970)
MOESSBAUER EFFECT OF THE 93-keV TRANSITION IN $sup 67$Zn.Physical Review Letters, 24
R. Pound, G. Rebka (1959)
Gravitational Red-Shift in Nuclear ResonancePhysical Review Letters, 3
R. Keitel, W. Engel, H. Föttinger, D. Forkel, M. Iwatschenko-Borho, F. Meyer, W. Witthuhn (1983)
Point defects in the HCP metals Cd and ZnHyperfine Interactions, 15
W. Engel, W. Klinger, W. Witthuhn (1981)
The electric field gradient in non-transitionHyperfine Interactions, 9
W. Engel, H. Föttinger, R. Reichle, W. Witthuhn (1983)
Influence of impurity atoms on the temperature dependence of the electric field gradient in nontransition metalsHyperfine Interactions, 15
G. Jauncey, W. Bruce (1937)
Atomic Structure and Vibrations in Zinc Crystals. VI. Determination of Electron Asymmetry and the Two Principal Characteristic TemperaturesPhysical Review, 51
P. Jena (1976)
Temperature Dependence of Electric Field Gradients in Noncubic MetalsPhysical Review Letters, 36
R. Dewames, T. Wolfram, G. Lehman (1965)
Lattice Dynamics, Heat Capacities, and Debye-Waller Factors for Be and Zn Using a Modified Axially Symmetric ModelPhysical Review, 138
Thompson, P. Pattnaik, T. Das (1978)
Temperature-dependent field gradients in Zn and Cd: First-principles analysis of electronic and lattice contributionsPhysical Review B, 18
G. Perlow, L. Campbell, L. Conroy, W. Potzel (1973)
Magnetic moment of the 93-keV state of $sup 67$Zn by the nuclear Zeeman effectPhysical Review B, 7
W. Potzel, U. Närger, T. Obenhuber, J. Zänkert, W. Adlassnig, G. Kalvius (1983)
Anisotropy of the Lamb-Mössbauer factor in zinc metalPhysics Letters A, 98
G. Wertheim, M. Campagna, S. Hüfner (1974)
Density of states of Zn and β-BrassPhysics of condensed matter, 18
R. Housley, F. Hess (1967)
ANALYSIS OF DEBYE--WALLER FACTOR AND MOESSBAUER THERMAL-SHIFT MEASUREMENTS. II. THERMAL-SHIFT DATA ON Fe.Physical Review, 164
U. Närger, J. Zänkert, W. Potzel, T. Obenhuber, A. Forster, G. Kalvius (1983)
Mössbauer study of the Cu-Zn alloy systemHyperfine Interactions, 16
(1977)
Mössbauer effect in 67 Zn
L. Raubenheimer, G. Gilat (1967)
Accurate Numerical Method of Calculating Frequency Distribution Functions in Solids. II. Extension to hcp CrystalsPhysical Review, 157
J. Abart, E. Palangie, W. Socher, J. Voitländer (1983)
Simulation of quadrupole disturbed NMR field spectra by using the exact solution of the Hamiltonian: Application to zincJournal of Chemical Physics, 78
R. Mccammon, G. White (1965)
Thermal expansion at low temperatures of hexagonal metals: Mg, Zn and CdPhilosophical Magazine, 11
Douglas Martin (1968)
Specific Heat of Pure Zinc and Some Zn-Mn AlloysPhysical Review, 167
T. Obenhuber, A. Forster, W. Potzel, G. Kalvius (1983)
A microprocessor controlled spectrometer for frequency modulation Mössbauer measurementsNuclear Instruments and Methods in Physics Research, 214
G. Rothberg, S. Guimard, N. Benczer-koller (1970)
Temperature Dependence of the β-Tin Isomer ShiftPhysical Review B, 1
J. Christiansen, P. Heubes, R. Keitel, W. Klinger, W. Loeffler, W. Sandner, W. Witthuhn (1976)
Temperature dependence of the electric field gradient in noncubic metalsZeitschrift für Physik B Condensed Matter, 24
R. Pound, G. Rebka (1960)
Attempts to Detect Resonance Scattering inZn67; The Effect of Zero-Point VibrationsPhysical Review Letters, 4
The temperature dependence of the anisotropy of the Lamb-Mössbauer factor (LMF) and of the hyperfine interactions in Zn metal single crystals has been investigated in the temperature range between 4.2 and 47 K using the sharply-defined 93.3-keV transition in Zn 67 . The anisotropy of the LMF is very pronounced and changes markedly with temperature: The mean-square atomic displacements perpendicular to and along the c axis were found to be 〈 x 2 〉 ⊥ = ( 0.002 26 ± 0.000 0 5 ) Å 2 and 〈 x 2 〉 ∥ = ( 0.0037 ± 0 . 0 0 0 5 ) Å 2 at 4.2 K and 〈 x 2 〉 ⊥ = ( 0.002 70 ± 0.000 0 7 ) Å 2 and 〈 x 2 〉 ∥ = ( 0.0061 ± 0 . 0 0 1 6 ) Å 2 at 47 K. The quadrupole interaction is e 2 qQ h = ( 12.30 ± 0 . 0 8 ) MHz independent of temperature. At 47 K the center shift has changed by (4.6±0.3) μm/s compared to its value at 4.2 K due to second-order Doppler shift (SOD). The results on the LMF and SOD can be very well described by an extended Debye model characterized by the two Debye temperatures Θ ⊥ = ( 242 ± 1 0 ) K and Θ ∥ = ( 149 ± 2 0 ) K. The data are also compared with a recent modified axially symmetric model calculation, where a recursion method was applied. The quadrupole data extend earlier measurements obtained by the time differential perturbed angular distribution method. Together with those they show that the T 3 2 law is not valid at low temperature.
Physical Review B – American Physical Society (APS)
Published: Nov 1, 1984
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.