Navier-Stokes equations in planar domains
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The work Navier-Stokes equations in planar domains represents a distinct intellectual or artistic creation found in University of Missouri-St. Louis Libraries. This resource is a combination of several types including: Work, Language Material, Books.
The Resource
Navier-Stokes equations in planar domains
Resource Information
The work Navier-Stokes equations in planar domains represents a distinct intellectual or artistic creation found in University of Missouri-St. Louis Libraries. This resource is a combination of several types including: Work, Language Material, Books.
- Label
- Navier-Stokes equations in planar domains
- Statement of responsibility
- Matania Ben-Artzi, Jean-Pierre Croisille, Dalia Fishelov
- Language
- eng
- Summary
- This volume deals with the classical Navier-Stokes system of equations governing the planar flow of incompressible, viscid fluid. It is a first-of-its-kind book, devoted to all aspects of the study of such flows, ranging from theoretical to numerical, including detailed accounts of classical test problems such as "driven cavity" and "double-driven cavity". A comprehensive treatment of the mathematical theory developed in the last 15 years is elaborated, heretofore never presented in other books. It gives a detailed account of the modern compact schemes based on a "pure streamfunction" approach. In particular, a complete proof of convergence is given for the full nonlinear problem. This volume aims to present a variety of numerical test problems. It is therefore well positioned as a reference for both theoretical and applied mathematicians, as well as a text that can be used by graduate students pursuing studies in (pure or applied) mathematics, fluid dynamics and mathematical physics
- Cataloging source
- WSPC
- Dewey number
- 532.05201515353
- Illustrations
- illustrations
- Index
- index present
- LC call number
- QA374
- LC item number
- .B46 2013
- Literary form
- non fiction
- Nature of contents
-
- dictionaries
- bibliography
Context
Context of Navier-Stokes equations in planar domainsWork of
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