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Detailed Reference Information |
Ashkenazy, Y., Baker, D.R. and Gildor, H. (2005). Simple stochastic models for glacial dynamics. Journal of Geophysical Research 110: doi: 10.1029/2004JC002548. issn: 0148-0227. |
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Glacial-interglacial events have several nonlinear and stochastic characteristics. Recent studies suggested additional stochastic nonlinear features (not necessarily related to the large-scale dynamics of the glacial cycle) in the timescale of 1--100 kyr including (1) strong long-range correlations in the magnitude of climate variable increments as well as (2) a wide multifractal spectrum. Realistic climate models should reproduce these properties of the natural system. We first study several previously proposed stochastic models for glacial-interglacial dynamics and demonstrate that they do not reproduce some of the nonlinear properties of the paleoclimate proxy data. We then suggest two nonlinear stochastic models for glacial-interglacial dynamics that exhibit similar stochastic nonlinear properties to those seen in the natural data. We conjecture that interaction between fast random fluctuations (representing atmospheric variability) and slowly varying fluctuations (representing oceanic variability) may underlie the observed stochastic nonlinearity of time series for glacial-interglacial oscillations. |
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BACKGROUND DATA FILES |
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Abstract |
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Keywords
Atmospheric Processes, Paleoclimatology (0473, 4900), Mathematical Geophysics, Stochastic processes (3235, 4468, 4475, 7857), Mathematical Geophysics, Time series analysis (1872, 4277, 4475), Nonlinear Geophysics, Fractals and multifractals, Nonlinear Geophysics, Scaling, spatial and temporal (1872, 3270, 4277), stochastic models, glacial dynamics, nonlinearity |
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Publisher
American Geophysical Union 2000 Florida Avenue N.W. Washington, D.C. 20009-1277 USA 1-202-462-6900 1-202-328-0566 service@agu.org |
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