Density-based shape optimization for fail-safe design

Author:

Ambrozkiewicz Olaf1ORCID,Kriegesmann Benedikt1ORCID

Affiliation:

1. Hamburg University of Technology, Am Schwarzenberg-Campus 4, Working group structural optimization for lightweight design, 21073 Hamburg, Germany

Abstract

Abstract This paper presents a two-stage procedure for density-based optimization towards a fail-safe design. Existing approaches either are computationally extremely expensive or do not explicitly consider fail-safe requirements in the optimization. The current approach trades off both aspects by employing two sequential optimizations to deliver redundant designs that offer robustness to partial failure. In the first stage, a common topology optimization or a topology optimization with local volume constraints is performed. The second stage is referred to as “density-based shape optimization” since it only alters the outline of the structure while still acting on a fixed voxel-type finite element mesh with pseudo-densities assigned to each element. The performance gain and computational efficiency of the current approach are demonstrated by application to various 2D and 3D examples. The results show that, in contrast to explicitly enforcing fail-safety in topology optimization, the current approach can be carried out with reasonable computational cost. Compared to the local volume constraint approach, the suggested procedure further increases the fail-safe performance by 47% for the example considered.

Funder

German Ministry for Economic Affairs and Energy

German Research Foundation

Publisher

Oxford University Press (OUP)

Subject

Computational Mathematics,Computer Graphics and Computer-Aided Design,Human-Computer Interaction,Engineering (miscellaneous),Modelling and Simulation,Computational Mechanics

Reference23 articles.

1. Adaptive strategies for fail-safe topology optimization;Ambrozkiewicz,2018

2. Optimal shape design as a material distribution problem;Bendsøe;Structural Optimization,1989

3. Filters in topology optimization;Bourdin;International Journal for Numerical Methods in Engineering,2001

4. Topology optimization of non-linear elastic structures and compliant mechanisms;Bruns;Computer Methods in Applied Mechanics and Engineering,2001

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