Numerical solution of partial differential equations

Keywords

Mathematics

References

• Numerical analysis : with emphasis on the application of numerical techniques to problems of infinitesimal calculus in single variableE. S. Page, Zdeněk Kopal — 1962
• Lectures on Elliptic Boundary Value ProblemsShmuel Agmon — 1965
• Remarks on the maximum principle for parabolic equations and its applications.Avner Friedman — 1958
• Matrix Iterative AnalysisRichard S. Varga, J. Gillis — 1961
• Iterative solution of elliptic systems : and applications to the neutron diffusion equations of reactor physicsOlof B. Widlund, Eugene L. Wachspress — 1967
• Inequalities for formally positive integro-differential formsK. T. Smith — 1961
• Gaussian quadrature formulasY. L. L., A. H. Stroud, Don Secrest — 1966
• Mixed and nonconforming finite element methods : implementation, postprocessing and error estimatesD. M. A. Rnold, F. Rezzi

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Related papers

• Numerical Solution of Partial Differential Equations. By G. D. Smith. Pp. viii, 179. 25s. 1965. (Oxford University Press)A. H. Armstrong — 1966
• Numerical solution of partial differential equations, by G.D. Smith. Oxford, London, 1965. viii + 179 pages. $3.50.R. G. Stanton — 1967
• Nonlinear Ordinary Differential Equations: An Introduction for Scientists and EngineersG. E. H. Reuter — 1979
• Lectures on Cauchy's Problem in Linear Partial Differential EquationsP. J. Daniell — 1924
• Numerical Solution of Partial Differential Equations. By K. W. Morton & D. F. Mayers. Cambridge University Press, 1994. 227 pp. £13.95.C. Pozrikidis — 1998
• Johnson, C., Numerical Solution of Partial Differential Equations by the Finite Element Method. Cambridge etc., Cambridge University Press 1988. 279 pp., £ 17.50 P/b ISBN 0-521-34758-0Lutz Tobiska — 1991
• Elementary differential equationsR. P. Gillespie — 1957
• Modern Software Tools for Scientific Computing. Edited by E. Arge, A. M. Bruaset & H. P. LANGTANGEN. Birkhäuser, 1997, 380 pp. ISBN 3 7643 3974 8. DM 140.00.C. Pozrikidis — 1998
• Elementary Partial Differential EquationsI. N. Sneddon — 1966