Adaptive moving mesh level set method for structure topology optimization
By Zhenyu Liu, Jan G. Korvink. 2008
65 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computational Theory and Mathematics, Computer Graphics and Computer-Aided Design
View Paper: https://www.semanticscholar.org/paper/a27c5d869789ddb005ebf4d5d7c8e6114c2e015e
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
- Joaquim R. Martins
- H. A. Kim
- Kai A. James
- Ian Ashcroft
- D. Brackett
- V. Challis
- James K. Guest
- Peter D. Dunning
In Computational Theory and Mathematics
- V. Challis
- Kai A. James
- Ian Ashcroft
- D. Brackett
- H. A. Kim
- Peter D. Dunning
- Joaquim R. Martins
- Edmund Lee
In Computer Graphics and Computer-Aided Design
- D. Brackett
- Joaquim R. Martins
- Peter D. Dunning
- Edmund Lee
- Ian Ashcroft
- Kai A. James
- H. A. Kim
- James K. Guest
Citations in the corpus
- Stress-based topology optimization using an isoparametric level set method (2012, methodology): “Several authors have presented techniques for solving the Hamilton–Jacobi equation in problems where the finite element mesh is unstructured or simply nonuniform [12,13,6].”
- Introducing the sequential linear programming level-set method for topology optimization (2015, methodology): “2010), superimposed moving mesh (Wang and Wang 2006b) or an adaptive moving mesh (Liu and Korvink 2008).”
- Topology Optimization for Additive Manufacturing (2011, methodology): “There have been several implementations of this approach in the literature in both 2D and 3D [13-21], and to the author’s knowledge a single commercial implementation, in the software TOSCA by FE Design [22].”
- Level set topology optimization of fluids in Stokes flow (2009, background): “Research has also been focussed on parameterization schemes for the level set function [32–36], different velocity extensions [37, 38], alternative approaches for solving the evolution equation [39, 40], and ways to improve the accuracy of the level set representation and finite element solution nea”