Analysis of an inviscid zero-Mach number system in endpoint Besov spaces for finite-energy initial data
DOI10.1016/j.jde.2015.06.038zbMath1321.35161arXiv1403.0964OpenAlexW2963911010MaRDI QIDQ491886
Publication date: 19 August 2015
Published in: Journal of Differential Equations (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1403.0964
well-posednessparabolic equationstransport equationslifespanendpoint Besov spaceszero-Mach number system
Smoothness and regularity of solutions to PDEs (35B65) PDEs in connection with fluid mechanics (35Q35) Existence, uniqueness, and regularity theory for compressible fluids and gas dynamics (76N10) Existence, uniqueness, and regularity theory for incompressible inviscid fluids (76B03)
Related Items (2)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The well-posedness issue for the density-dependent Euler equations in endpoint Besov spaces
- Compressible fluid flow and systems of conservation laws in several space variables
- A remark on the Kazhikhov-Smagulov type model: the vanishing initial density
- On the existence of global weak solutions to the Navier-Stokes equations for viscous compressible and heat conducting fluids
- Incompressible viscous flows in borderline Besov spaces
- On the well-posedness of the incompressible density-dependent Euler equations in the \(L^p\) framework
- On the motion of non-homogeneous fluids in the presence of diffusion
- On the Euler equations for nonhomogeneous fluids. I
- On the Euler equations for nonhomogeneous fluids. II
- Hydrodynamics in Besov spaces
- Existence of global weak solutions for a 2D viscous shallow water equations and convergence to the quasi-geostrophic model
- Flows of non-Lipschitzian vector fields and Navier-Stokes equations
- A global existence result for a zero Mach number system
- Effect of density dependent viscosities on multiphasic incompressible fluid models
- Low Mach number limit of the full Navier-Stokes equations
- ON THE WELL-POSEDNESS OF THE FULL LOW MACH NUMBER LIMIT SYSTEM IN GENERAL CRITICAL BESOV SPACES
- Fourier Analysis and Nonlinear Partial Differential Equations
- The well-posedness issue for an inviscid zero-Mach number system in general Besov spaces
- Well-posedness of the nonlinear equations for zero mach number combustion
- On the Motion of Viscous Fluids in the Presence of Diffusion
- Calcul symbolique et propagation des singularités pour les équations aux dérivées partielles non linéaires
- On Some Compressible Fluid Models: Korteweg, Lubrication, and Shallow Water Systems
- Singular limits in thermodynamics of viscous fluids
This page was built for publication: Analysis of an inviscid zero-Mach number system in endpoint Besov spaces for finite-energy initial data
