The embedded discontinuous Galerkin method: application to linear shell problems

By S. Guzey, Bernardo Cockburn, Henry K. Stolarski. 2007

74 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/39be3ad794abd062d2a9bef514055611fbcca6b3

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. Henry K. Stolarski
2. Bernardo Cockburn
3. Ludovic Noels
4. Raúl A. Radovitzky
5. See-Chew Soon
6. Chi-Wang Shu
7. Guosheng Fu
8. Dominik Schötzau

In Electrical and Electronic Engineering

1. Bernardo Cockburn
2. Henry K. Stolarski
3. See-Chew Soon
4. Raúl A. Radovitzky
5. Ludovic Noels
6. Alexandre Ern
7. Ke Shi
8. Guosheng Fu

In Mechanics of Materials

1. Bernardo Cockburn
2. Henry K. Stolarski
3. Ludovic Noels
4. Raúl A. Radovitzky
5. See-Chew Soon
6. Guosheng Fu
7. Ke Shi
8. Michael R. Tupek

Citations in the corpus

• A hybridizable discontinuous Galerkin method for linear elasticity (2009, methodology): “In particular, the development of the DG methods for elliptic problems includes the unifying analysis of DG methods for second-order problems [7], the introduction of DG methods for linear elasticity [8], for incompressible and near incompressible elastic materials [9, 10], for Timoshenko beams [11]”
• A new discontinuous Galerkin method for Kirchhoff–Love shells (2008, methodology): “When considering mixed methods, for which the displacement, rotation and stress fields can be both unknown and discontinuous, it has been shown that the discontinuous Galerkin method can reduce the locking effect for Reissner–Mindlin plates [18], for Timoshenko beams [19] and for shells [20, 21 ].”