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A Cut Finite Element Method with Boundary Value Correction for the Incompressible Stokes Equations

机译:不可压缩斯托克斯方程的边界值校正的剪切有限元方法

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We design a cut finite element method for the incompressible Stokes equations on domains with curved boundary. The cut finite element method allows for the domain boundary to cut through the elements of the computational mesh in a very general fashion. To further facilitate the implementation we propose to use a piecewise affine discrete domain even if the physical domain has curved boundary. Dirichlet boundary conditions are imposed using Nitsche's method on the discrete boundary and the effect of the curved physical boundary is accounted for using the boundary value correction technique introduced for cut finite element methods in Burman et al. (Math Comput 87(310):633-657,2018).
机译:我们设计了曲线边界域上的不可压缩斯托克斯方程的剪切有限元方法。截止有限元方法允许域边界以非常一般的方式通过计算网格的元素。为了进一步促进实现,我们建议使用分段仿射离散域,即使物理域具有弯曲的边界。使用NitSche的方法在离散边界上施加Dirichlet边界条件,并且判断弯曲物理边界的效果用于使用Burman等人的Cut Unitione方法引入的边界值校正技术。 (数学计算器87(310):633-657,2018)。

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