Pages that link to "Item:Q1824094"

The following pages link to A well-posedness theorem for non-homogeneous inviscid fluids via a perturbation theorem (Q1824094):

Displaying 10 items.

• Positive and non-positive solutions for an inviscid dyadic model: well-posedness and regularity (Q354393) (← links)
• Boundary-value problems for a class of first order partial differential equations in Sobolev spaces and applications to the Euler flow (Q921265) (← links)
• A review on some contributions to perturbation theory, singular limits and well-posedness (Q1012186) (← links)
• Kato's perturbation theory and well-posedness for the Euler equations in bounded domains (Q1120071) (← links)
• Data dependence in the mathematical theory of compressible inviscid fluids (Q1200253) (← links)
• On the equations of ideal incompressible magneto-hydrodynamics (Q1315171) (← links)
• On the vanishing viscosity limit of 3D Navier-Stokes equations under slip boundary conditions in general domains (Q1759438) (← links)
• A global existence result in Sobolev spaces for MHD system in the half-plane (Q1770151) (← links)
• (Q4207700) (← links)
• Perturbation theorems for linear hyperbolic mixed problems and applications to the compressible euler equations (Q4291749) (← links)