The Mathematical Basis of Finite Element Methods; w/Applications to Partial Differential Equations; based on lectures at an expository conference organized by the Institute of Mathematics & its Applications & held at Imperial College University of London. Function spaces-- Conforming methods for self-adjoint elliptic problems -- A short survey of parabolic Galerkin methods -- Nonconforming elements -- A-posteriori error estimation and adaptive mesh refinement in the finite element method --Finite element methods for non-sel-adjoint elliptic and for hyperbolic problems --Mixed finite element methods -- Introduction to the treatment of singularities in elliptic boundary value problems using finite element techniques

Descripción:

Red cloth with silver lettering ; 189 pp. ; ISBN: 0198536054 ; Contents: Function spaces / R. Wait -- Conforming methods for self-adjoint elliptic problems / R. Wait -- A short survey of parabolic Galerkin methods / T. Dupont -- Nonconforming elements / D. F. Griffiths, A. R. Mitchell -- A-posteriori error estimation and adaptive mesh refinement in the finite element method / O. C. Zienkiewicz, A. W. Craig -- Finite element methods for non-sel-adjoint elliptic and for hyperbolic problems: opti mal approximations and recovery techniques / K. W. Morton -- Mixed finite element methods / P. A. Raviart -- Curved elements / A. R. Mitchell -- Introduction to the treatment of singularities in elliptic boundary value problems using finite element techniques / J. R. Whiteman, K. T. Schleicher ; FINE. N° de ref. del artículo 1625

Denunciar este artículo

Sinopsis:

Reseña del editor: Combining theoretical insights with practical applications, this stimulating collection provides a state-of-the-art survey of the finite element method, one of the most powerful tools available for the solution of physical problems. Written by leading experts, this volume consider such topics as parabolic Galerkin methods, nonconforming elements, the treatment of singularities in elliptic boundary value problems, and conforming methods for self-adjount elliptic problems. This will be an invaluable basic reference for computational mathematicians and engineers who use finite element methods in academic or industrial research.