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Numerical dispersion of higher order nodal elements in thefinite-element method

机译:有限元法中高阶节点单元的数值弥散

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摘要

The discretization inherent in the finite-element method results in numerical dispersion. This dispersion is investigated for a time-harmonic plane wave propagating through an infinite, two-dimensional, finite-element mesh composed of uniform quadrilateral and triangular elements. The effects on the dispersion due to the propagation direction of the wave, the order of the elements, the node density, and the mesh geometry are studied. Results are given which can serve as a guide in selecting the appropriate element order, node density, and mesh geometry when applying the finite-element method
机译:有限元方法固有的离散导致数值离散。对于通过均匀四边形和三角形元素组成的无限二维二维有限元网格传播的时谐平面波,研究了这种色散。研究了由于波的传播方向,元素的顺序,节点密度和网格几何形状对色散的影响。给出的结果可作为在应用有限元方法时选择适当的单元顺序,节点密度和网格几何形状的指南

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