Well-posedness of a degenernate parabolic equation issuing from two-dimensional perfect fluid dynamics
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Publication:2729490
DOI10.1080/00036810008840859zbMath1162.76339OpenAlexW2001307958WikidataQ58138084 ScholiaQ58138084MaRDI QIDQ2729490
Publication date: 22 July 2001
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036810008840859
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Related Items (7)
Classical solutions for the equations modelling the motion of a ball in a bidimensional incompressible perfect fluid ⋮ Mathematical Analysis of a Seawater Intrusion Model Including Storativity ⋮ Well-posedness of a degenernate parabolic equation issuing from two-dimensional perfect fluid dynamics ⋮ On the global existence for a degenerate elliptic-parabolic seawater intrusion problem ⋮ On the global existence of solutions for a non-local problem occurring in statistical mechanics ⋮ Numerical analysis for the wave equation with locally nonlinear distributed damping ⋮ Mathematical analysis of a sharp-diffuse interfaces model for seawater intrusion
Cites Work
- A maximum-entropy principle for two-dimensional perfect fluid dynamics
- The modeling of small scales in two-dimensional turbulent flows: A statistical mechanics approach
- Strong solutions in \(L^ 1\) of degenerate parabolic equations
- Well-posedness of a degenernate parabolic equation issuing from two-dimensional perfect fluid dynamics
- Vortex dynamics in a shearing zonal flow
- Statistical equilibrium states for two-dimensional flows
- On the Equations Describing a Relaxation Toward a Statistical Equilibrium State in the Two-Dimensional Perfect Fluid Dynamics
- Finite speed propagation in the relaxation of vortex patches
- Statistical mechanics of Euler equations in two dimensions
- Relaxation towards a statistical equilibrium state in two-dimensional perfect fluid dynamics
- Statistical Equilibrium Computations of Coherent Structures in Turbulent Shear Layers
- Emergence of intense jets and Jupiter's Great Red Spot as maximum-entropy structures
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