A FINITE ELEMENT METHOD ON COMPOSITE GRIDS BASED ON NITSCHE'S METHOD

By Anita Hansbo, Peter Hansbo, Mats G. Larson. 2003

155 citations recorded by the source corpus.

Subfields: Computational Mechanics, Computational Theory and Mathematics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/e2c43b0a03d06a168a82644a59daf3f874d94ea7

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. John Dolbow
2. Erik Burman
3. Paul Steinmann
4. Ellen Kuhl
5. Mats G. Larson
6. T. Laursen
7. Jessica D. Sanders
8. Peter Hansbo

In Computational Theory and Mathematics

1. John Dolbow
2. Erik Burman
3. Paul Steinmann
4. Ellen Kuhl
5. Mats G. Larson
6. T. Laursen
7. Jessica D. Sanders
8. P. Jäger

In Electrical and Electronic Engineering

1. Erik Burman
2. Peter Hansbo
3. John Dolbow
4. T. Laursen
5. Ellen Kuhl
6. Paul Steinmann
7. P. Jäger
8. Jessica D. Sanders

Citations in the corpus

• On methods for stabilizing constraints over enriched interfaces in elasticity (2009, methodology): “The method has witnessed a resurgence in recent years, with applications ranging from boundary conditions in meshfree methods [15, 16] to constraints between overlapping finite element meshes [17].”
• Modeling three‐dimensional crack propagation—A comparison of crack path tracking strategies (2008, methodology): “For two-dimensional problems, both Belytschko’s extended finite element method and Hansbo’s method soon became popular to model concrete failure and brittle failure of composites, see [7–18, 22, 23].”
• A Cut Finite Element Method with Boundary Value Correction for the Incompressible Stokes Equations (2017, background): “For the two last contributions of (3.1) using the trace inequality (see [17]), followed by the interpolation estimate (3.41) and stability of the extension operator (2.19) we get the desired result.”