On an Asymptotic Case of the Complex Lorenz Model

Swetamber Das
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Abstract

In this paper The Complex Lorenz Model is considered and a particular asymptotic case has been analyzed. Fowler et al. (1982) has found this complex counterpart of the Lorenz Model and its analytic study was reported. Present paper deals with the stability analysis of the model for the simple condition when σ → ∞ We have followed the method used by Lorenz (1963) to study the set of differential equation modeling Nonperiodic flow followed by a brief study of large perturbation through numerical integration. We have been able to produce a few results in agreement with Fowler et al. (1983) and an important result regarding the critical value of one of the parameters.
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复洛伦兹模型的渐近情形
本文考虑了复洛伦兹模型,并分析了一个特殊的渐近情况。Fowler等人(1982)发现了这种复杂的洛伦兹模型,并对其进行了分析研究。本文讨论了σ→∞条件下模型的稳定性分析。本文采用Lorenz(1963)的方法研究了非周期流动的微分方程组,并通过数值积分对大扰动进行了简要研究。我们已经能够得出一些与Fowler等人(1983)一致的结果,以及关于其中一个参数的临界值的重要结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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