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A Finite Element Approach for Simplified 2D Nonlinear Dynamic Contact/Impact AnalysisIn this paper, a simplified numerical approach for finite element dynamic analysis of an inelastic solid structure subjected to solid object impact is presented. The approach approximates the impacting solid as the selected multiple nodes, for which mass of the impactor is distributed. The node-to-segment contact formulation with the penalty constraint technique incorporated is employed to impose contact conditions between the nodes and the surface of the receiver structure. The node-to-segment algorithm is integrated into Newton–Raphson time integration scheme and the Lagrange multiplier technique is applied to enforce the identical displacements for the selected nodes throughout the analysis process. The approach is verified using two-dimensional plane strain models considering elastic-perfectly-plastic material behavior. The results obtained using the proposed approach are in a good agreement with those simulated using a commercial finite element code, ABAQUS dynamic/implicit, in terms of displacements and stress distribution fields. The proposed approach is shown to be computationally superior to general finite element method-based contact/impact analysis without significantly sacrificing the accuracy.
Document ID
20240003444
Acquisition Source
2230 Support
Document Type
Accepted Manuscript (Version with final changes)
Authors
Seungwook Seok
(Hanyang University Seoul, South Korea)
Adnan Shahriar ORCID
(The University of Texas at San Antonio San Antonio, United States)
Arturo Montoya ORCID
(The University of Texas at San Antonio San Antonio, United States)
Ramesh B. Malla ORCID
(University of Connecticut Storrs, Connecticut, United States)
Date Acquired
March 20, 2024
Publication Date
June 10, 2023
Publication Information
Publication: Archive of Applied Mechanics
Publisher: Springer Nature (United States)
Volume: 93
Issue: 9
Issue Publication Date: September 1, 2023
ISSN: 0939-1533
e-ISSN: 1432-0681
Subject Category
Mechanical Engineering
Funding Number(s)
CONTRACT_GRANT: 80NSSC19K1076
Distribution Limits
Public
Copyright
Portions of document may include copyright protected material.
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