Stress-constrained topology optimization: a topological level-set approach
By Krishnan Suresh, M. Takalloozadeh. Structural And Multidisciplinary Optimization, 2013
72 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computational Mechanics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/903f069b274887ca8a7153868f940c2fe9823cba
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
- Amir M. Mirzendehdel
- Krishnan Suresh
- Zhan Kang
- Hélio Emmendoerfer
- Lin Cheng
- Julian A. Norato
- Hyunsun Alicia Kim
- S. Townsend
In Computational Mechanics
- Amir M. Mirzendehdel
- Hélio Emmendoerfer
- Julian A. Norato
- Eduardo Alberto Fancello
- Krishnan Suresh
- Lin Cheng
- Akihiro Takezawa
- Zhan Kang
In Control and Systems Engineering
- Amir M. Mirzendehdel
- Hélio Emmendoerfer
- Eduardo Alberto Fancello
- Julian A. Norato
- Lei Li
- Krishnan Suresh
- Lin Cheng
- Zhan Kang
Citations in the corpus
- A level set approach for topology optimization with local stress constraints (2014, background): “The study in [38] presents an algorithm for stress-constrained problems that relies on tracking a level set defined via the topological derivative.”
- Support structure constrained topology optimization for additive manufacturing (2016, background): “Similar topological sensitivity fields can be computed for various performance metrics, both in 2D and 3D [56].”
- Stress-based shape and topology optimization with the level set method (2018, methodology): “A p-norm stress functional was previously applied to a level set topology optimization in [26] and in [22].”
- Current and future trends in topology optimization for additive manufacturing (2018, methodology): “In (Mirzendehdel et al. 2017), the latter was addressed by replacing conventional von Mises stress criterion (Suresh and Takalloozadeh 2013) with the Tsai-Wu stress criterion.”
- A Pareto-Optimal Approach to Multimaterial Topology Optimization (2015, methodology): “The specific expression for the adjoint depends on the quantity of interest; for example, for the p-norm stress, an expression for the adjoint is derived in [54].”