Initial Layers and Uniqueness of¶Weak Entropy Solutions to¶Hyperbolic Conservation Laws
By Gui-Qiang G. Chen, Michel Rascle. 2000
86 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/9948818cb1a22bf5f3e059bef6f12e8346ea0929
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Monica Torres
- Gui-Qiang G. Chen
- Moon-Jin Kang
- Alexis Vasseur
- Hermano Frid
- Young-Sam Kwon
- N. Leger
- Luis Silvestre
In Computational Mechanics
- Moon-Jin Kang
- Alexis Vasseur
- Monica Torres
- Hermano Frid
- Gui-Qiang G. Chen
- N. Leger
- N. Phuc
- Zhifei Zhang
Citations in the corpus
- Relative Entropy and the Stability of Shocks and Contact Discontinuities for Systems of Conservation Laws with non-BV Perturbations (2010, background): “In the one-dimensional case, a different proof based on compensated compactness was proposed by Chen and Rascle [14].”
- Strong Traces for Solutions to Scalar Conservation Laws with General Flux (2007, background): “Let us cite also the result of Chen and Rascle [4] where the strong trace at t = 0 is proven for the mono-dimensional case using compensated compactness techniques with a slightly different hypothesis of non-degenerate flux.”
- Criteria on Contractions for Entropic Discontinuities of Systems of Conservation Laws (2015, background): “Strong trace property in the case of scalar conservation laws have been widely studied [15, 20, 28, 29, 41, 40, 52].”
- On the theory of divergence-measure fields and its applications (2001, result): “In this connection, we recall the following result of Chen-Rascle [12], to which we refer for the proof.”
- Divergence-Measure Fields, Sets of Finite Perimeter, and Conservation Laws (2005, methodology): “It would be interesting to explore more applications of this theory in various problems involving L∞ vector fields whose divergences are measures; see [5, 8, 9] and the references cited therein for applications of this theory over sets with Lipschitz deformable boundaries.”