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|Title: ||A climate-isotope regression model with seasonally-varying and time-integrated relationships|
|Authors: ||Fischer, MJ|
|Issue Date: ||1-Dec-2011|
|Citation: ||Fischer, M. J., Baldini, L. M., (2011). A climate-isotope regression model with seasonally-varying and time-integrated relationships. CLIMATE DYNAMICS, 37(11-12), 2235-2251.|
|Abstract: ||This study investigates multivariable and multiscalar climate-delta(18)O relationships, through the use of statistical modeling and simulation. Three simulations, of increasing complexity, are used to generate time series of daily precipitation delta(18)O. The first simulation uses a simple local predictor (daily rainfall amount). The second simulation uses the same local predictor plus a larger-scale climate variable (a daily NAO index), and the third simulation uses the same local and non-local predictors, but with varying seasonal effect. Since these simulations all operate at the daily timescale, they can be used to investigate the climate-delta(18)O patterns that arise at daily-interannual timescales. These simulations show that (1) complex links exist between climate-delta(18)O relationships at different timescales, (2) the short-timescale relationships that underlie monthly predictor-delta(18)O relationships can be recovered using only monthly delta(18)O and daily predictor variables, (3) a comparison between the simulations and observational data can elucidate the physical processes at work. The regression models developed are then applied to a 2-year dataset of monthly precipitation delta(18)O from Dublin and compared with event-scale data from the same site, which illustrates that the methodology works, and that the third regression model explains about 55% of the variance in delta(18)O at this site. The methodology introduced here can potentially be applied to historic monthly delta(18)O data, to better understand how multiple-integrated influences at short timescales give rise to climate-delta(18)O patterns at monthly-interannual timescales. © 2011, Springer. The original publication is available at www.springerlink.com|
|Appears in Collections:||Journal Articles|
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