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A finite element formulation of compressible flows using various sets of independent variables

机译:使用各种独立变量集的可压缩流的有限元公式

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This paper presents a finite element method for the simulation of compressible flows. The Navier--Stokes and Euler equations are solved in the conservation form using various sets of independent variables. A variational formulation is developed based upon a variant of the Petrov--Galerkin method, and uses a shock-capturing operator. An adaptive algorithm based on a particular residual norm is proposed. Several numerical examples are presented to demonstrate the performances of each set of variables in solving compressible high-speed flows.
机译:本文提出了一种模拟可压缩流动的有限元方法。 Navier-Stokes和Euler方程使用各种自变量集以守恒形式求解。基于Petrov-Galerkin方法的一种变体,开发了一种变体公式,并使用了一种捕捉冲击的算子。提出了一种基于特定残差范数的自适应算法。给出了几个数值示例,以演示每组变量在解决可压缩高速流方面的性能。

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