Scaled boundary finite element method for compressible and nearly incompressible elasticity over arbitrary polytopes-Reference-Cited by-同舟云学术

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Scaled boundary finite element method for compressible and nearly incompressible elasticity over arbitrary polytopes

Published:2019-06-17 Issue:13 Volume:119 Page:1379-1394
ISSN:0029-5981
Container-title:International Journal for Numerical Methods in Engineering
language:en
Short-container-title:Int J Numer Methods Eng

Author:

Aladurthi Lakshmi Narasimha Pramod¹,Natarajan Sundararajan¹^ORCID,Ooi Ean Tat²^ORCID,Song Chongmin³

Affiliation:

1. Integrated Modelling and Simulation Lab, Department of Mechanical EngineeringIndian Institute of Technology Madras Chennai India

2. School of Science, Engineering & Information TechnologyFederation University Ballarat Australia

3. School of Civil and Environmental EngineeringUniversity of New South Wales Sydney Australia

Publisher

Wiley

Subject

Applied Mathematics,General Engineering,Numerical Analysis

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1002/nme.6095

Reference28 articles.

1. Equivalence of Finite Elements for Nearly Incompressible Elasticity

2. Mixed finite element methods — Reduced and selective integration techniques: A unification of concepts

3. Elasticity equations for incompressible and nearly incompressible materials by a variational theorem.

4. A finite element formulation for nonlinear incompressible elastic and inelastic analysis

5. Generalization of selective integration procedures to anisotropic and nonlinear media

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1. A scaled boundary finite element approach for elastoplastic analysis and implementation in ABAQUS;Computer Methods in Applied Mechanics and Engineering;2024-12

2. Scaled boundary finite element based two-level learning approach for structural flaw identification;Engineering Analysis with Boundary Elements;2024-09

3. The versatile polyhedral elements of Cosserat continuum theory based on SBFEM and its application;Engineering Analysis with Boundary Elements;2024-05

4. A mixed polygonal finite element formulation for nearly-incompressible finite elasticity;Computer Methods in Applied Mechanics and Engineering;2023-01

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