An enriched finite element method and level sets for axisymmetric two‐phase flow with surface tension
By J. Chessa, Ted Belytschko. 2003
146 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/ecbdf7b68f61ecf33894fa1e2b5b2dee8934b6b0
How researchers see this paper
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In Computational Mechanics
- Stéphane P.A. Bordas
- Timon Rabczuk
- Ted Belytschko
- Thomas-Peter Fries
- Xiaoying Zhuang
- Hung Nguyen-Xuan
- Natarajan Sukumar
- R. Gracie
In Mechanics of Materials
- Stéphane P.A. Bordas
- Timon Rabczuk
- Ted Belytschko
- Hung Nguyen-Xuan
- Natarajan Sukumar
- Sundararajan Natarajan
- Trung Nguyen-Thoi
- R. Gracie
Citations in the corpus
- Spatially adaptive techniques for level set methods and incompressible flow (2006, background): “Other interesting work includes the adaptive mesh redistribution of [93] and the finite element based fluids of [94, 19, 18].”
- Generalized Gaussian Quadrature Rules for Discontinuities and Crack Singularities in the Extended Finite Element Method (2010, methodology): “With suitable extensions of the algorithm, quadrature schemes can also be developed for higher-order finite elements and weak discontinuities [76–80].”
- The extended/generalized finite element method: An overview of the method and its applications (2010, methodology): “Moving closed interfaces in the XFEM are e.g. found in Chessa and Belytschko [47] and Fries [77] for twophase flow problems and in Chessa et al. [50] for solidification problems.”
- A review of extended/generalized finite element methods for material modeling (2009, background): “Such applications were first proposed in Chessa and Belytschko [24, 23, 22].”
- Strain smoothing in FEM and XFEM (2010, methodology): “XFEM was used successfully for crack propagation and other fields in computational physics [23,25,24,26,33].”