Topology optimization for worst load conditions based on the eigenvalue analysis of an aggregated linear system

By Akihiro Takezawa, Satoru Nii, Mitsuru Kitamura, N. Kogiso. 2011

94 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Mechanics of Materials, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/caa20ed96e51ab5b57f9066a8370d1db460f4a81

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Civil and Structural Engineering

1. H. A. Kim
2. Xu Guo
3. Weisheng Zhang
4. Peter D. Dunning
5. Li Zhang
6. Yingjun Wang
7. Shuting Wang
8. Xianda Xie

In Mechanics of Materials

1. H. A. Kim
2. Weisheng Zhang
3. Xu Guo
4. Peter D. Dunning
5. Li Zhang
6. Yingjun Wang
7. Shuting Wang
8. Xianda Xie

In Statistics and Probability

1. Peter D. Dunning
2. Xu Guo
3. Li Zhang
4. Weisheng Zhang
5. H. A. Kim
6. Chao Jiang

Citations in the corpus

• Robust Topology Optimization: Minimization of Expected and Variance of Compliance (2013, methodology): “Another formulation for the worst loading conditions is based on the eigenvalue analysis of the linear elasticity system [26– 28].”
• Robust structural topology optimization considering boundary uncertainties (2013, background): “[9] showed that the corresponding topology optimization problem aiming at minimizing the worst-case structural compliance can be formulated equivalently as an eigenvalue optimization problem.”