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Weighted Least Squares Kinetic Upwind Method (WLSKUM) for computation of flow through blade passage with Kinetic Periodic Boundary Condition (KPBC)

机译:加权最小二乘动力学上风方法(WLSKUM),用于计算通过具有动力学周期性边界条件(KPBC)的叶片通道的流量

摘要

This paper deals with the deveopment of the Kinetic Periodic Boundary Conditon (KPBC) for the computation of the flow through the turbine cascade. The problem of the flow through the turbine cascade has been approached via the grid-free method route. The main advantage of the grid free method is its ability to work effectively on any distribution of points. However this method is limited by the requirement of a good connectivity around a node. Here, a very robust form of the grid free method called Weighted Least Squares Kinetic Upwind Method (WLSKUM) has been used to avoid the problem of code divergence due to the bad connectivity.In WLSKUM, the weights are calculated to diagonalize the least squares matrix A(w) such that the x and y directions become the eigen directions along which the higher dimensional least squares formulae reduce to the corresponding one dimensional formulae. The KPBC for the Single passage (SP) computation of the flow through the cascade has been developed based on the Moment Method Strategy. The advantage of the KPBC to do the SP computations in place of the Multi passage (MP) computations has been clearly brought out in the paper. This helps not only in reducing the computational time and effort, but the grid refinement studies can be easily and effectively performed using the SP flow computations in place of the MP flow computations.
机译:本文涉及动力学周期边界条件(KPBC)的发展,以计算通过涡轮叶栅的流量。通过无网格方法路线已经解决了流经涡轮叶栅的问题。无网格方法的主要优点是它可以在任何点分布上有效工作。但是,此方法受到节点周围良好连接性的要求的限制。在此,为了避免由于连接不良而导致的代码发散问题,使用了一种非常强大的无网格方法,称为加权最小二乘动力学逆风方法(WLSKUM)。在WLSKUM中,计算权重以对角化最小二乘矩阵A(w),使得x和y方向成为本征方向,高维最小二乘公式沿着该本征方向还原为对应的一维公式。基于矩量法策略,已经开发了用于通过级联流动的单程(SP)计算的KPBC。本文已经清楚地表明了KPBC代替SP(MP)计算的优势。这不仅有助于减少计算时间和工作量,而且可以使用SP流量计算代替MP流量计算轻松而有效地执行网格细化研究。

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