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Advances in Meteorology - Volume 2014 2014, Article ID 878249, 14 pages -

Research Article

Faculty of Agriculture, University of Novi Sad, Dositej Obradovic Square 8, 21000 Novi Sad, Serbia

Department of Physics, Faculty of Sciences, University of Novi Sad, Dositej Obradovic Square 5, 21000 Novi Sad, Serbia

Received 8 October 2013; Revised 18 February 2014; Accepted 25 February 2014; Published 3 April 2014

Academic Editor: Sven-Erik Gryning

Copyright © 2014 D. T. Mihailović et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.


Some issues which are relevant for the recent state in climate modeling have been considered. A detailed overview of literature related to this subject is given. The concept in modeling of climate, as a complex system, seen through Gödel’s theorem and Rosen’s definition of complexity and predictability is discussed. Occurrence of chaos in computing the environmental interface temperature from the energy balance equation given in a difference form is pointed out. A coupled system of equations, often used in climate models, was analyzed. It is shown that the Lyapunov exponent mostly has positive values allowing presence of chaos in this system. The horizontal energy exchange between environmental interfaces, which is described by the dynamics of driven coupled oscillators, was analyzed. Their behavior and synchronization, when a perturbation is introduced in the system, as a function of the coupling parameter, the logistic parameter, and the parameter of exchange, were studied calculating the Lyapunov exponent under simulations with the closed contour of environmental interfaces. Finally, we have explored possible differences in complexities of two global and two regional climate models using their air temperature and precipitation output time series. The complexities were obtained with the algorithm for calculating the Kolmogorov complexity.

Autor: D. T. Mihailović, G. Mimić, and I. Arsenić



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