4.6 Article

Implementation of a dual interpolation boundary face method by discontinuous meshes

Journal

ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS
Volume 139, Issue -, Pages 152-168

Publisher

ELSEVIER SCI LTD
DOI: 10.1016/j.enganabound.2022.03.020

Keywords

Discontinuous mesh; Binary-tree structure; Hang points; Dual interpolation boundary face method; Hermite-type approximation; Discontinuous mesh; Binary-tree structure; Hang points; Dual interpolation boundary face method; Hermite-type approximation

Funding

  1. National Natural Science Foundation of China [11772125, 11472102]

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In this paper, a dual interpolation boundary face method based on the Hermite-type moving-least-squares method is proposed for CAE analysis using discontinuous meshes. The method effectively avoids model repairing and simplification while ensuring a real automatic mesh division. The discontinuous meshes have strong geometric adaptability for arbitrarily complicated structures and provide the possibility for full-automatic CAE analysis.
In this paper, the discontinuous meshes are applied to CAE analysis. Besides that, a dual interpolation boundary face method based on the Hermite-type moving-least-squares method (DiBFM-HMLS) for the 3D elasticity problem is firstly proposed. The DiBFM-HMLS offers an interpolation scheme for the hang points in the discontinuous meshes. Different from the previous mesh division method, the binary-tree structure is used to obtain the discontinuous meshes. Our mesh generation method can effectively avoid model repairing and simplification for geometric structures with small features and defects while ensuring a real automatic mesh division. Compared with the continuous mesh, the discontinuous meshes possess strong geometric adaptability for arbitrarily complicated structures and can provide the possibility for the full-automatic CAE analysis. Suc-cessful numerical examples are used to illustrate the accuracy and reliability of the presented methods in solving various kinds of problems and reveal the excellent performance of the discontinuous meshes.

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