A mass constraint formulation for structural topology optimization with multiphase materials
By T. Gao, Weihong Zhang. 2011
183 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/db4b1603cdf9ad88c1341b872a933a16077ad506
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
- Zhan Kang
- Yiqiang Wang
- Kazem Ghabraie
- Zhen Luo
- Nong Zhang
- Amir M. Mirzendehdel
- Krishnan Suresh
- Rouhollah Tavakoli
In Computational Theory and Mathematics
- Zhan Kang
- Yiqiang Wang
- Kazem Ghabraie
- Nong Zhang
- Zhen Luo
- Krishnan Suresh
- Amir M. Mirzendehdel
- Rouhollah Tavakoli
In Mechanics of Materials
- Zhan Kang
- Yiqiang Wang
- Kazem Ghabraie
- Zhen Luo
- Nong Zhang
- Krishnan Suresh
- Rouhollah Tavakoli
- Amir M. Mirzendehdel
Citations in the corpus
- An improved soft-kill BESO algorithm for optimal distribution of single or multiple material phases (2015, background): “For other notable recent works in this area, the reader is referred to the works of Gao and Zhang (2011); Bruyneel (2011); Blasques and Stolpe (2012); Gao et al (2013); Tavakoli and Mohseni (2014); Tavakoli (2014); Park and Sutradhar (2015); Querin et al (2015).”
- A multi-material level set-based topology and shape optimization method (2015, methodology): “For instance, an extension of the SIMP method for the multi-materials problem is the recursive multiphase materials interpolation [18].”
- A new multi-material level set topology optimization method with the length scale control capability (2018, unknown): “Gao and Zhang [15] compared the SIMP and DMO interpolation schemes through studying the mass-constrained multi-material topology optimization problems.”
- Multimaterial topology optimization by volume constrained Allen–Cahn system and regularized projected steepest descent method (2014, methodology): “DMO approach has been used in [2] to solve multimaterial topology optimization with the mass constraint.”
- A Pareto-Optimal Approach to Multimaterial Topology Optimization (2015, background): “More recently, researchers have explored mass constraint formulations [51], [58].”