Comparisons between algorithms for structural topology optimization using a series of benchmark studies
By S. Bulman, J. Sienz, E. Hinton. 2001
74 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/953c9caab6e4b1f022efcd78bb968aa395061de2
How researchers see this paper
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In Civil and Structural Engineering
- Michael Y. Wang
- Shengyin Wang
- Eduardo Alberto Fancello
- Qi Xia
- Ole Sigmund
- Ramana V. Grandhi
- Joshua D. Deaton
- Zhen Luo
In Computational Theory and Mathematics
- Michael Y. Wang
- Shengyin Wang
- Eduardo Alberto Fancello
- Qi Xia
- Mei Yulin
- Kang Tai
- Xiaoming Wang
- Ole Sigmund
In Mechanics of Materials
- Michael Y. Wang
- Shengyin Wang
- Eduardo Alberto Fancello
- Qi Xia
- Ole Sigmund
- Kang Tai
- Mei Yulin
- Xiaoming Wang
Citations in the corpus
- A level set method for structural topology optimization and its applications (2004, methodology): “Example a: The example is a MBB beam, which is a benchmark example in the topology optimization and has previously been extensively studied by applying the homogenization methods and the traditional boundary variation methods [15,19].”
- Topology optimization of thermoelastic structures using level set method (2008, methodology): “As reviewed by many researchers [1, 12 ,20,41], one of the most established methods is the one based on the homogenization approach first proposed by Bendsoe and Kikuchi [5], in which a material model with micro-scale”
- An enhanced genetic algorithm for structural topology optimization (2006, background): “Up to now, various families of structural topology optimization methods have been well developed [5, 6].”
- Radial basis functions and level set method for structural topology optimization (2006, methodology): “These families of topology optimization methods have been further developed by a large number of researchers [1, 23,27].”
- Bilateral filtering for structural topology optimization (2005, methodology): “The analytical solution for this problem is known to be a two-bar structure with an internal angle of 90◦ [3, 45].”
- Topology optimization of continuum structures with material failure constraints (2004, background): “The MBB-beam (Messerschmitt-Bolkow-Blohm GmbH; Payten et al. 1998; Bulman et al. 2001 ) is one of the classic benchmarks of topology optimization.”