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A finite element method for compressible and incompressible flows

机译:可压缩和不可压缩流的有限元方法

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In this study, we present a unified formulation of compressible and incompressible Navier–Stokes equations in thequasi-linear form for primitive variables. In this formulation, two thermodynamic parameters, coefficient of isothermalcompressibility and coefficient of thermal expansion, are highlighted. The incompressible limit is obtained when thecoefficients of isothermal compressibility and of thermal expansion are taken equal to zero and when the density issupposed constant. For the simulation of advection-dominated flows, a stabilized finite element method based on thePetrov–Galerkin formulation is proposed. The proposed unified formulation is tested and validated for different numericalsimulations. Different test cases are processed, from simplified models to more elaborate models. Finally, we presentthe conclusions inspired by this work, as well as the perspectives envisaged.
机译:在这项研究中,我们提出了可压缩和不可压缩Navier–Stokes方程的统一表述。基本变量的拟线性形式。在这个公式中,两个热力学参数,等温系数突出显示了可压缩性和热膨胀系数。当等密度压缩系数和热膨胀系数取为零,且密度为假定为常数。为了模拟对流为主的流动,基于有限元法的稳定有限元方法建议使用Petrov–Galerkin公式。针对不同数值对所提出的统一公式进行了测试和验证模拟。从简化模型到更复杂的模型,将处理不同的测试用例。最后,我们介绍受这项工作启发的结论以及所设想的观点。

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