Nonlinear partial differential equations : a symposium on methods of solution /

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Autor Corporativo: University of Delaware.
Otros Autores: Ames, William F. (Editor )
Formato: Libro
Idioma:English
Publicado: New York : Academic Press, 1967.
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245 0 0 |a Nonlinear partial differential equations :  |b a symposium on methods of solution /  |c edited by W. F. Ames ; [contributors: W. F. Ames ... et al.]. 
260 |a New York :  |b Academic Press,  |c 1967. 
300 |a xv, 316 p. :  |b il. ;  |c 24 cm. 
500 |a "Seminar ... assembled at the University of Delaware, Newark, Delaware, December 27-29, 1965, for this review of the present state of the subject."--Foreword. 
504 |a Incluye referencias bibliográficas e índice. 
505 0 |a A. G. Hansen, Generalized similarity analysis of partial differential equations -- R. C. Di Prima, Vector eigenfunction expansions for the growth of Taylor vortices in the flow between rotating cylinders -- R. Bellman and R. Kalaba, New methods for the solution of partial differential equations -- W. F. Ames, Ad hoc exact techniques for nonlinear partial differential equations -- J. R. A. Pearson, The lubrication approximation applied to non-Newtonian flow problems: A perturbation approach -- I. Flügge-Lotz, The computation of compressible boundary-layer flow -- D. H. Hyers, Integral equations for nonlinear problems in partial differential equations -- W. J. Cunningham, Electrical problems modeled by nonlinear partial differential equations -- M. H. Protter, Difference methods and soft solutions -- D. W. Peaceman, Numerical solution of the nonlinear equations for two-phase flow through porous media -- M. Lees, An extrapolated Crank-Nicolson difference scheme for quasilinear parabolic equations -- J. R. Ferron and K. Fujimura, Heat transfer to the endwall of a shocktube. A variational analysis -- N. J. Zabusky, A synergetic approach to problems of nonlinear dispersive wave propagation and interaction -- G. Sandri, Uniformization of asymptotic expansions -- S. Z. Burstein, High order accurate difference methods in hydrodynamics -- W. A. Nash, Nonlinear problems in the dynamics of thin shells. 
510 4 |a MR,  |c 36 #510 
700 1 |a Ames, William F.  |4 edt 
710 2 |a University of Delaware. 
650 0 |a Differential equations, Partial. 
650 0 |a Differential equations, Nonlinear. 
084 |a 35.35 (65.00)  |2 MR 
010 |a  66030116  
040 |a DLC  |c DLC  |d DLC 
859 |h 35  |i N813  |p A-2582  |b BIB. MATEMATICA