Existence of solutions for compressible fluid models of Korteweg type
By Raphaël Danchin, B. Desjardins. 2001
195 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/6e51212912b9d11a3082133c6c3277fe778b5259
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
- Didier Bresch
- B. Desjardins
- Matthias Kotschote
- Huijiang Zhao
- Zhengzheng Chen
- Ewelina Zatorska
- Alexis Vasseur
- Cheng Yu
In Computational Mechanics
- Didier Bresch
- B. Desjardins
- Matthias Kotschote
- Ewelina Zatorska
- Alexis Vasseur
- Zhouping Xin
- Antoine Mellet
- Cheng Yu
Citations in the corpus
- On Some Compressible Fluid Models: Korteweg, Lubrication, and Shallow Water Systems (2003, background): “In (5), the well posedness of the problem is studied in critical spaces defined on R(2) or R(3) with constant ~ and .”
- Strong solutions for a compressible fluid model of Korteweg type (2008, background): “For the whole-space problem, Ω = R, Danchin and Desjardins in [5] proved existence and uniqueness in critical Besov spaces of type B 21 (R ).”
- Existence and nonlinear stability of stationary solutions to the full compressible Navier–Stokes–Korteweg system (2014, background): “Danchin and Desjardins [11] proved existence and uniqueness results of suitably smooth solutions for the compressible fluid models of Korteweg type in critical Besov space.”