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A new formulation toward unifying the velocity role in collocated variable arrangement

机译:统一速度在并置变量排列中作用的新表述

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摘要

One main challenge in numerical treatment of incompressible fluid flow problems is to suppress the decoupling of pressure and velocity fields. The challenge has prompted research toward suggesting and implementing various coupling strategies. In this work, a novel strategy which suitably couples pressure and velocity in a collocated grid arrangement is presented. The current strategy develops a unique cell-face velocity expression which provides infinite cell-face velocity magnitudes in the algorithm. A smoothing factor is incorporated in the cell-face velocity expression in order to produce a wide range of velocity magnitudes. The smoothing factor provides a smooth transition from an unreal zigzag pressure field to an acceptable physical distribution. The extended formulation is then examined in a domain with a source and a sink which represent either velocity or pressure discontinuities in the domain. The discontinuities may in turn lead to nonphysical solution if the pressure-velocity coupling is weak or inappropriate. The current investigation shows that the new extended formulation provides a robust approach to cure the decoupling problem.
机译:数值处理不可压缩流体流动问题的一个主要挑战是抑制压力场和速度场的解耦。这一挑战促使人们研究建议和实施各种耦合策略。在这项工作中,提出了一种新颖的策略,可以适当地在并置的网格布置中耦合压力和速度。当前的策略开发了一种独特的单元面速度表达式,该表达式在算法中提供了无限的单元面速度幅度。为了产生宽范围的速度幅值,在单元面速度表达式中加入了一个平滑因子。平滑因子提供了从不真实的锯齿形压力场到可接受的物理分布的平滑过渡。然后在具有源和接收器的区域中检查扩展的配方,该源和接收器代表该区域中的速度或压力不连续性。如果压力-速度耦合弱或不合适,则不连续性可能反过来导致非物理解。当前的研究表明,新的扩展配方为解决去耦问题提供了一种可靠的方法。

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