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  • Biomechanical
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Numerical Simulation of AM50A Magnesium Alloy Under Large Deformation

Numerical Simulation of AM50A Magnesium Alloy Under Large Deformation

This project develops and validates a material model for AM50A magnesium alloy through experimental and numerical simulations. The model is then applied using finite element analysis to predict the behavior of a steering wheel armature under impact.

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Samband mellan hårdhetstal och materialparametrar  för polymermaterial

Samband mellan hårdhetstal och materialparametrar för polymermaterial

Martin Claesson and Johanna Forsgren

This paper details a methodology using finite element analysis (FEA) to convert hardness numbers for polymers into usable material parameters. It describes how simulations of hardness tests were modeled in LS-DYNA and optimized with LS-OPT to establish a relationship between hardness and the material properties required for FEA.

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An Agent-Based Netcentric Framework for Multidisciplinary Problem Solving Environments (MPSE)

An Agent-Based Netcentric Framework for Multidisciplinary Problem Solving Environments (MPSE)

S. Markus, E. N. Houstis, A.C. Catlin, J.R. Rice, P. Tsompanopoulou, E. Vavalis, D. Gottfried, and Ke Su

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As-Built Modeling of Objects for Performance Assessment

As-Built Modeling of Objects for Performance Assessment

This technical paper describes a process for creating as-built computational models using non-destructive characterization data to improve the accuracy of finite element analysis. The authors illustrate how simulating a part with its actual, as-built features—like asymmetries or defects—can produce significantly different and more realistic results compared to simulations based on idealized, as-designed models.

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PELLPACK: A Problem-Solving Environment for PDE-Based Applications on Multicomputer Platforms

PELLPACK: A Problem-Solving Environment for PDE-Based Applications on Multicomputer Platforms

This paper describes PELLPACK, a comprehensive Problem Solving Environment (PSE) for solving problems involving partial differential equations. It highlights the role of Finite Element Analysis (FEA) by detailing how the system integrates various FEA solvers, mesh generators, and parallel computing techniques to simplify complex engineering and scientific simulations.

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