Finite Element Approximation For Optimal Shape Design


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Finite Element Approximation for Optimal Shape Design


Finite Element Approximation for Optimal Shape Design

Author: J. Haslinger

language: en

Publisher:

Release Date: 1988


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A text devoted to the mathematical basis of optimal shape design, to finite element approximation and to numerical realization by applying optimization techniques. The aim is to computerize the design process, thus reducing the time needed to design or to improve an existing design.

Finite Element Approximation for Optimal Shape, Material and Topology Design


Finite Element Approximation for Optimal Shape, Material and Topology Design

Author: J. Haslinger

language: en

Publisher: Wiley

Release Date: 1996-08-06


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This book addresses the formulation, approximation and numerical solution of optimal shape design problems: from the continuous model through its discretization and approximation results, to sensitivity analysis and numerical realization. Shape optimization of structures is addressed in the first part, using variational inequalities of elliptic type. New results, such as contact shape optimization for bodies made of non-linear material, sensitivity analysis based on isoparametric technique, and analysis of cost functionals related to contact stress distribution are included. The second part presents new concepts of shape optimization based on a fictitious domain approach. Finally, the application of the shape optimization methodology in the material design is discussed. This second edition is a fully revised and up-dated version of Finite Element Method for Optimal Shape Design. Numerous numerical examples illustrate the theoretical results, and industrial applications are given.

Finite Element Methods


Finite Element Methods

Author: Michel Krizek

language: en

Publisher: Routledge

Release Date: 2017-11-22


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""Based on the proceedings of the first conference on superconvergence held recently at the University of Jyvaskyla, Finland. Presents reviewed papers focusing on superconvergence phenomena in the finite element method. Surveys for the first time all known superconvergence techniques, including their proofs.