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About the properties of attraction sets of two models of physics of the atmosphere

Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Dynamical properties of two simple models derived from the equations of physics of the atmosphere are investigated in this paper. Attention was paid to the structure of attraction sets (especially to their borders) of the attractors existing in the models. The influence of precision of the integrating procedures' on some of the attractors identification was investigated. The mechanism of destroying a strange attractor (by the nonlinear resonance) in a Lorenz system with thermal forcing was found.
Rocznik
Strony
311--328
Opis fizyczny
Bibliogr. 11 poz., rys., wykr.
Twórcy
autor
  • Warsaw University - ICM Pawińskiego 5a, 02-106 Warsaw
  • AVIOMET Ltd, Mila 25/7, 01-033 Warsaw
autor
  • Military University and Technology, Kaliskiego 2, 00-908 Warsaw
Bibliografia
  • 1. R. BROJEWSKI, Bifurcation of zonal flow in the atmosphere due to orographic factors dependence of the results of computation on the accuracy of modeling, J. Tech. Phys., 35, 4, 509-527, 1994.
  • 2. R. BROJEWSKI, The stability problem of the non-hydrostatic two-dimensional model of air flow in the lower troposphere. Orographic effects and telescopic method, J. Tech. Phys., 36, 4, 445-475, 1995.
  • 3. R. BROJEWSKI, J. JASIŃSKI, Influence of the method of dry convection in the atmosphere modeling on the dynamic properties of the model, J. Tech. Phys., 44, 2, 215-233, 2003.
  • 4. R.A. BROWN, Analytical methods in planetary boundary-layer modeling, Adam Hilger, London 1974.
  • 5. C. GREBOGI, E. OTT, J.A. YORKE, Crises sudden changes in chaotic attractors and chaotic transients, Physica D7, 181, 1983.
  • 6. K. HASSELMANN, Stochastic climate models. Part I. Theory, Tellus, 28, 6, 473-485, 1976.
  • 7. S.S. KHMELEVTSOV, Climatic studies in energy balance models [in Russian], Gidromet., Leningrad 1988.
  • 8. V. KRISHNAMURTHY, A predictability study of Lorenz’s 28-variable model as a dynamical system, J. Atmos. Sci. 50, 14, 2215-2229, 1993.
  • 9. E.N. LORENZ, Deterministic non-periodic flow, J. Atmos. Sci., 20, 130-141, 1963.
  • 10. E. OTT, Chaos in dynamical systems, Cambridge Univ. Press, 1993.
  • 11. A.S. ZVEREV, Synoptic Meteorology [in Russian], Gidromet., Leningrad 1968.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT5-0002-0052
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