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The Navier-Stokes Equations

Theory and Numerical Methods

Rodolfo Salvi (Pol Di Milano, Milano, Italy)

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CRC Press Inc
27 September 2001
Contains proceedings of Varenna 2000, the international conference on theory and numerical methods of the navier-Stokes equations, held in Villa Monastero in Varenna, Lecco, Italy, surveying a wide range of topics in fluid mechanics, including compressible, incompressible, and non-newtonian fluids, the free boundary problem, and hydrodynamic potential theory.
By:   Rodolfo Salvi (Pol Di Milano Milano Italy)
Imprint:   CRC Press Inc
Country of Publication:   United States
Volume:   v. 223
Dimensions:   Height: 280mm,  Width: 210mm,  Spine: 15mm
Weight:   590g
ISBN:   9780824706722
ISBN 10:   0824706722
Series:   Lecture Notes in Pure and Applied Mathematics
Pages:   308
Publication Date:   27 September 2001
Audience:   Professional and scholarly ,  Professional and scholarly ,  Professional & Vocational ,  Undergraduate ,  Further / Higher Education
Format:   Paperback
Publisher's Status:   Active
Part 1 Flow in bounded and unbounded domains: a Reynolds equation derived from the micropolar Navier-Stokes system; more Lyapunov functions for the Navier-Stokes equation; on the nonlinear stability of the magnetic Benard problem; stability of Navier-Stokes flows through permeable boundaries; on steady solutions of the Kuramoto-Sivashinsky equation; classical solutions to the stationary Navier-Stokes system in exterior domains; stationary Navier-Stokes flow in two-dimensional Y-shape channel under general outflow condition; regularity of solutions to the Stokes equations under a certain nonlinear boundary condition; viscous incompressible flow in unbounded domains; lifespan and global existence of 2-D compressible fluids; on the theory of nonstationary hyrrodynamic potentials; a note on the blow-up criterion for the inviscid 2-D Boussinesq equations; weak solutions to viscous heat-conducting gas 1D-equations with discontinuous data - global existence, uniqueness, and regularity. Part 2 General qualitative theory: regularity criteria of the axisymmetric Navier-Stokes equations. (Part contents).

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