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Navier-Stokes equations in planar domains / Matania Ben-Artzi, Jean-Pierre Croisille, Dalia Fishelov.

By: Ben-Artzi, Matania, 1948-.
Contributor(s): Croisille, Jean-Pierre, 1961- | Fishelov, Dalia.
Material type: TextTextPublisher: London : Singapore ; Hackensack, NJ : Imperial College Press ; Distributed by World Scientific, c2013Description: xii, 302 p. : ill. ; 24 cm.ISBN: 9781848162754 (hbk.); 1848162758 (hbk.).Subject(s): Navier-Stokes equationsDDC classification: 532.05201515353
Contents:
1. Introduction -- 2. Existence and uniqueness of smooth solutions -- 3. Estimates for smooth solutions -- 4. Extension of the solution operator -- 5. Measures as initial data -- 6. Asymptotic behavior for large time -- A. Some theorems from functional analysis -- 7. Introduction -- 8. Notation -- 9. Finite difference approximation to second-order boundary-value problems -- 10. From Hermitian derivative to the compact discrete biharmonic operator -- 11. Polynomial approach to the discrete biharmonic operator -- 12. Compact approximation of the Navier-Stokes equations in streamfunction formulation -- 13. Eigenfunction approach for uxxt - uxxx = f(x,t) -- 14. Numerical simulations of the driven cavity problem.
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Item type Current location Call number Status Date due Barcode Item holds
Books Books Prof. G. K. Chadha Library

South Asian University

General Stacks 		532.05201515353 B4561n (Browse shelf) Available BK00008698
Total holds: 0

Includes bibliographical references (p. 287-297) and index.

1. Introduction -- 2. Existence and uniqueness of smooth solutions -- 3. Estimates for smooth solutions -- 4. Extension of the solution operator -- 5. Measures as initial data -- 6. Asymptotic behavior for large time -- A. Some theorems from functional analysis -- 7. Introduction -- 8. Notation -- 9. Finite difference approximation to second-order boundary-value problems -- 10. From Hermitian derivative to the compact discrete biharmonic operator -- 11. Polynomial approach to the discrete biharmonic operator -- 12. Compact approximation of the Navier-Stokes equations in streamfunction formulation -- 13. Eigenfunction approach for uxxt - uxxx = f(x,t) -- 14. Numerical simulations of the driven cavity problem.

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