Mathematical aspects of finite element methods : proceedings of the conference held in Rome, December 10-12, 1975

著者

    • Meeting on Mathematical Aspects of Finite Element Methods
    • Galligani, Ilio
    • Istituto per le applicazioni del calcolo
    • Laboratorio di analisi numerica

書誌事項

Mathematical aspects of finite element methods : proceedings of the conference held in Rome, December 10-12, 1975

edited by I. Galligani and E. Magenes

(Lecture notes in mathematics, 606)

Springer-Verlag, 1977

  • : Berlin
  • : New York

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注記

"Organized by the Istituto per le applicazioni del calcolo "Mauro Picone" and Laboratorio di analisi numerica."

Includes bibliographical references

内容説明・目次

目次

Mathematical problems of computational decisions in the finite element method.- Estimations d'Erreur dans L? pour les Inequations a Obstacle.- Hybrid methods for fourth order elliptic equations.- Variational techniques for the analysis of a lubrication problem.- Interior L? estimates for finite element approximations of solutions of elliptic equations.- H1-galerkin methods for a nonlinear dirichlet problem.- Discretization of rotational equilibrium in the finite element method.- Integration techniques for solving algebraic systems.- On the application of the minimum degree algorithm to finite element systems.- Methodes d'Elements Finis en Viscoelasticite Periodique.- On solving a mixed finite element approximation of the dirichlet problem for the biharmonic operator by a "quasi-direct" method and various iterative methods.- Sur l'Approximation de Problems a Frontiere Libre dans les Materiaux Inhomogenes.- Sur les Problemes Variationnels Noncoercifs et l'Equation du Transport.- Application of a mixed finite element method to a nonlinear problem of elasticity.- Error estimates for some variational inequalities.- Certains Problems non Lineaires de la Physique des Plasmas.- L?-convergence of finite element approximations.- Dual-Mixed Hybrid finite element method for second-order elliptic problems.- A mixed finite element method for 2-nd order elliptic problems.- The influence of the choice of connectors in the finite element method.- Some error estimates in Galerkin methods for parabolic equations.- Some superconvergence results in the finite element method.

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