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Zhai Yuan-zhen (2013)
Reconstruction of Tritium Time Series in Precipitation of Beijing
(2011)
Global network of isotopes in precipitation . The GNIP Database
S. Doney, D. Glover, W. Jenkins (1992)
A MODEL FUNCTION OF THE GLOBAL BOMB TRITIUM DISTRIBUTION IN PRECIPITATION,1960-1986Journal of Geophysical Research, 97
Yanhong Zhang, S. Ye, Jichun Wu (2010)
A modified global model for predicting the tritium distribution in precipitation, 1960–2005Hydrological Processes, 25
U. Schotterer, F. Oldfield (1996)
Global network for isotopes in precipitation
(1998)
Figure 2. MGMTP estimated and measured annual mean (unweighted) tritium values in Vienna precipitation for 1980-2005. The MGMTP provides physically unrealistic
Zhang et al . ( ; hereafter Z11) proposed a Modified Global Model of Tritium in Precipitation (MGMTP) and claim to have improved and extended the application of Doney et al .’s ( ; hereafter D92) original model (GMTP). We believe, however, that Z11 have incorrectly applied the GMTP and that their MGMTP approach has serious shortcomings which make it a poor substitute for the GMTP. According to Z11, one of the main deficiencies of the GMTP is that it under‐predicts values during the 1960s bomb pulse peak by about 50%. The annual mean concentration of tritium in precipitation with the GMTP is: (D92; Equation (4); page 5483): c p t = f 1 c ^ p t 1 + f 2 c ^ p t 2 + ε a t where c p (t) is the predicted annual tritium value at a location, f 1 and f 2 are the location coefficients, ĉ p ( t ,1) and ĉ p ( t ,2) are the reference curve values/normalized factors for the year for which an estimate is made, and ε a (t) is the uncertainty term. This function was derived by using ‘ decay‐corrected ’ tritium data
Hydrological Processes – Wiley
Published: Apr 15, 2013
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