scientific article; zbMATH DE number 1497111

DOI<733::AID-ZAMM733>3.0.CO;2-L 10.1002/1521-4001(200011)80:11/12<733::AID-ZAMM733>3.0.CO;2-LzbMath0951.76582MaRDI QIDQ4498836

C. Vortmann, Günter H. Schnerr

Publication date: 18 December 2000

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

Mathematics Subject Classification ID

Shear flows and turbulence (76F10) Liquid-gas two-phase flows, bubbly flows (76T10) Basic methods in fluid mechanics (76M99)

Related Items (8)

Almost global existence for the Prandtl boundary layer equations ⋮ The inviscid limit for the Navier-Stokes equations with slip condition on permeable walls ⋮ Vanishing viscosity limit for incompressible Navier-Stokes equations with Navier boundary conditions for small slip length ⋮ Well-posedness and blowup of the geophysical boundary layer problem ⋮ Global existence of weak solutions to the three-dimensional Prandtl equations with a special structure ⋮ Local well-posedness of solutions to the boundary layer equations for compressible two-fluid flow ⋮ Local existence of solutions to 2D Prandtl equations in a weighted Sobolev space ⋮ Recent progresses in boundary layer theory

Cites Work

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• The spontaneous generation of the singularity in a separating laminar boundary layer
• Zero viscosity limit for analytic solutions, of the Navier-Stokes equation on a half-space. I: Existence for Euler and Prandtl equations
• Zero viscosity limit for analytic solutions of the Navier-Stokes equation on a half-space. II: Construction of the Navier-Stokes solution
• The Euler limit of the Navier-Stokes equations, and rotating fluids with boundary
• The convergence of the solutions of the Navier-Stokes equations to that of the Euler equations
• Nonstationary flows of viscous and ideal fluids in \(R^3\)
• Computer extension and analytic continuation of Blasius’ expansion for impulsive flow past a circular cylinder
• Blowup of solutions of the unsteady Prandtl's equation
• The abstract cauchy‐kovalevskaya theorem in a weighted banach space
• ON LAMINAR BOUNDARY-LAYER FLOW NEAR A POSITION OF SEPARATION

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