Conference on the Numerical Solution of Differential Equations : Dundee, 1973 : [proceedings]
Author(s)
Bibliographic Information
Conference on the Numerical Solution of Differential Equations : Dundee, 1973 : [proceedings]
（Lecture notes in mathematics, 363）
Springer-Verlag, 1974
- : Germany
- : U.S.
Available at / 77 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
: GermanyL/N||LNM||3632021625
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science研究室
: GermanyDC16:517.3/C762020836688
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Note
Conference held at the University of Dundee, Scotland during July 3-6,1973
Includes bibliographies
Description and Table of Contents
Table of Contents
A conjugate gradient approach to nonlinear elliptic boundary value problems in irregular regions.- Good approximation by splines with variable knots. II.- Conforming and nonconforming finite element methods for solving the plate problem.- Discretization and chained approximation.- Recent developments of the hopscotch idea.- The development of software for solving ordinary differential equations.- Boundary conditions for hyperbolic differential equations.- Nonlinear methods for stiff systems of ordinary differential equations.- Curved elements in the finite element method.- The design of difference schemes for studying physical instabilities.- Variable order variable step finite difference methods for nonlinear boundary value problems.- Cyclic finite-difference methods for ordinary differential equations.- The dimension of piecewise polynomial spaces, and one-sided approximation.- The comparative efficiency of certain finite element and finite difference methods for a hyperbolic problem.- Spline-galerkin methods for initial-value problems with constant coefficients.- On the accelerated SSOR method for solving elliptic boundary value problems.- Algebraic-geometry foundations for finite-element computation.- Spline-galerkin methods for initial-value problems with variable coefficients.- Constrained variational principles and penalty function methods in finite element analysis.- Finite element methods for parabolic equations.
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