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A Fraction Step Method Based on Adaptive Reaction Time Step and Its Application for High-speed Stiff Reacting Flows

机译:基于自适应反应时间步长的分数步长方法及其在高速刚性反应流中的应用

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摘要

The fraction step method is a practical approach for multi-dimensionalrnreactive flows. However, the computational efficiency of this method dropsrnsharply if the stiffness is increasing gradually. The reason for thisrnphenomenon is that most of computing times are wasted in the reaction step.rnIn order to overcome this shortage, a new fraction step based on adaptivernreaction time step is proposed. The core idea of this proposed method is tornreplace the constant number of sub reaction step used in the general fractionrnstep method by a reasonable minimum number of sub reaction steps forrneach cell at each time step. In order to show the advantage of the proposedrnmethod in computational efficiency, several classical high-speed stiffrnreacting flows are applied from different perspectives (such as differentrnreaction models, different flow time steps and different computationalrndomain sizes). The numerical results show that the new fraction steprnmethod not only can obtain reasonable results, but also has much higherrncomputational efficiency for stiff reacting flows.
机译:分数步法是多维反应流的一种实用方法。但是,如果刚度逐渐增加,则该方法的计算效率将急剧下降。这种现象的原因是反应步骤浪费了大部分计算时间。为了克服这一不足,提出了一种基于自适应反应时间步长的新的分数步长。该方法的核心思想是在每个时间步上用合理的最少数量的子反应步骤代替常规分步法中使用的恒定数量的子反应步骤。为了显示所提出的方法在计算效率上的优势,从不同的角度(例如不同的反应模型,不同的流动时间步长和不同的计算域大小)应用了几种经典的高速刚性反应流。数值结果表明,新的分数阶跃方法不仅可以获得合理的结果,而且对刚性反应流具有更高的计算效率。

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