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Bubble-Enriched Smoothed Finite Element Methods for Nearly-Incompressible Solids
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作者 Changkye Lee Sundararajan Natarajan +3 位作者 Jack S.Hale Zeike A.Taylor Jurng-Jae Yee Stephane P.A.Bordas 《Computer Modeling in Engineering & Sciences》 SCIE EI 2021年第5期411-436,共26页
This work presents a locking-free smoothed finite element method(S-FEM)for the simulation of soft matter modelled by the equations of quasi-incompressible hyperelasticity.The proposed method overcomes well-known issue... This work presents a locking-free smoothed finite element method(S-FEM)for the simulation of soft matter modelled by the equations of quasi-incompressible hyperelasticity.The proposed method overcomes well-known issues of standard finite element methods(FEM)in the incompressible limit:the over-estimation of stiffness and sensitivity to severely distorted meshes.The concepts of cell-based,edge-based and node-based S-FEMs are extended in this paper to three-dimensions.Additionally,a cubic bubble function is utilized to improve accuracy and stability.For the bubble function,an additional displacement degree of freedom is added at the centroid of the element.Several numerical studies are performed demonstrating the stability and validity of the proposed approach.The obtained results are compared with standard FEM and with analytical solutions to show the effectiveness of the method. 展开更多
关键词 Strain smoothing smoothed finite element method bubble functions HYPERELASTICITY mesh distortion
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