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Abstract: We present a novel topology optimization formulation capable to handle in a straightforward fashion the presence of stress constraints. The main idea is to adopt a mixed finite--element discretization scheme wherein not only displacements (as usual) but also stresses are the variables entering the formulation. By so doing, any stress constraint may be directly handled within the optimization procedure. Furthermore, the proposed discretization scheme is capable to handle incompressible materials ... (Update)
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BibTeX entry: (Update)
@misc{ bruggi-solving,
author = "M. Bruggi and et al.",
title = "Solving Topology Optimization Problems with Mixed Finite Elements",
url = "citeseer.ist.psu.edu/bruggi05solving.html" }
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