Inverse problems in finite element simulation of metal forming processes

Focuses on the inverse problems arising from the simulation of forming processes. Considers two sets of problems: parameter identification and shape optimization. Both are solved using an optimization method for the minimization of a suitable objective function. The convergence and convergence rate...

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Bibliographic Details
Published inEngineering computations Vol. 13; no. 2/3/4; pp. 190 - 225
Main Authors Chenot, Jean-Loup, Massoni, E., Fourment, JL
Format Journal Article
LanguageEnglish
Published Bradford MCB UP Ltd 01.03.1996
Emerald Group Publishing Limited
Emerald
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Summary:Focuses on the inverse problems arising from the simulation of forming processes. Considers two sets of problems: parameter identification and shape optimization. Both are solved using an optimization method for the minimization of a suitable objective function. The convergence and convergence rate of the method depend on the accuracy of the derivatives of this function. The sensitivity analysis is based on a discrete approach, e.g. the differentiation of the discrete problem equations. Describes the method for non-linear, non-steady-state-forming problems involving contact evolution. First, it is applied to the parameter identification and to the torsion test. It shows good convergence properties and proves to be very efficient for the identification of the material behaviour. Then, it is applied to the tool shape optimization in forging for a two-step process. A few iterations of the inverse method make it possible to suggest a suitable shape for the preforming tools.
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ISSN:0264-4401
1758-7077
DOI:10.1108/02644409610114530