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LONG VALID TIME ENERGY PERFECT CONSERVATIVE FIDELITY SPECTRAL SCHEMES OF BAROTROPIC PRIMITIVE EQUATIONS
作者姓名:钟青
作者单位:Institute of
基金项目:Sponsored partly by Priority-Scientific-Projects for China's 7th and 8th Five-Year Plan,a Priority Project of the Director's Foundation of the Institute of Atmospheric Physics,Chinese Academy of Sciences.
摘    要:In accordance with a new compensation principle of discrete computations,the traditional meteo-rological global (pseudo-) spectral schemes of barotropic primitive equation (s) are transformed intoperfect energy conservative fidelity schemes,thus resolving the problems of both nonlinear computa-tional instability and incomplete energy conservation,and raising the computational efficiency of thetraditional schemes.As the numerical tests of the new schemes demonstrate,in solving the problem of energy conser-vation in operational computations,the new schemes can eliminate the (nonlinear) computational in-stability and,to some extent even the (nonlinear) computational diverging as found in the traditionalschemes,Further contrasts between new and traditional schemes also indicate that,in discrete opera-tional computations,the new scheme in the case of nondivergence is capable of prolonging the valid in-tegral time of the corresponding traditional scheme,and eliminating certain kind of systematical com-putational“climate drift”,meanwhile increasing its computational accuracy and reducing its amount ofcomputation.The working principle of this paper is also applicable to the problem concerning baroclin-ic primitive equations.


LONG VALID TIME ENERGY PERFECT CONSERVATIVE FIDELITY SPECTRAL SCHEMES OF BAROTROPIC PRIMITIVE EQUATIONS
Zhong Qing Institute of Atmospheric Physics,Chinese Academy of Sciences,Beijing.LONG VALID TIME ENERGY PERFECT CONSERVATIVE FIDELITY SPECTRAL SCHEMES OF BAROTROPIC PRIMITIVE EQUATIONS[J].Acta Meteorologica Sinica,1995(3).
Authors:Zhong Qing Institute of Atmospheric Physics  Chinese Academy of Sciences  Beijing
Affiliation:Zhong Qing Institute of Atmospheric Physics,Chinese Academy of Sciences,Beijing 100080
Abstract:
Keywords:perfect energy conservative fidelity and traditional scheme  nonlinear computational instability and convergence  long valid time  computational efficiency  computational drift
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