Titlebook: Analysis of Approximation Methods for Differential and Integral Equations; H.-J. Reinhardt Textbook 1985 Springer Science+Business Media N

法令

书目名称Analysis of Approximation Methods for Differential and Integral Equations影响因子(影响力)




书目名称Analysis of Approximation Methods for Differential and Integral Equations影响因子(影响力)学科排名




书目名称Analysis of Approximation Methods for Differential and Integral Equations网络公开度




书目名称Analysis of Approximation Methods for Differential and Integral Equations网络公开度学科排名




书目名称Analysis of Approximation Methods for Differential and Integral Equations被引频次




书目名称Analysis of Approximation Methods for Differential and Integral Equations被引频次学科排名




书目名称Analysis of Approximation Methods for Differential and Integral Equations年度引用




书目名称Analysis of Approximation Methods for Differential and Integral Equations年度引用学科排名




书目名称Analysis of Approximation Methods for Differential and Integral Equations读者反馈




书目名称Analysis of Approximation Methods for Differential and Integral Equations读者反馈学科排名

书法

Alexander Mertes,Florian Liberatorerry out this analysis for both linear and nonlinear problems. As preparation, we give some general results on the solvability of linear equations of the second kind and apply these to integral equations.

一再困扰

Max Schröder,Sebastian Bader,Thomas Kirste convergence “discretely uniform convergence”, but we wish to point out that this convergence is nothing other than discrete convergence in the sense of Section 5.1 with respect to a particular norm. In Section 5.4, we explore the concept of discrete convergence further by considering the example of

刺激

Sabine Hahn,Friederike J. S. Thilo). By virtue of the characterizations of stability to be discussed in Section 6.2, we are able to obtain equivalent conditions for the discrete convergence of differentiable mappings, along with error estimates (cf. Theorem 6.14). The concluding Section 6.4 establishes and characterizes the discrete

踉跄

Michael Prilla,Heinrich Recken,Marc JanßenGalerkin methods, we aim to produce quasi-optimal error estimates with respect to the approximations in the spatial variable. Attaining such estimates requires extensive investigations for rather simple problems so that we shall necessarily restrict the scope of our analysis of Galerkin methods to a

朴素

Analysis of Approximation Methods for Differential and Integral Equations

鲁莽

auxiliary

Hiatal-Hernia

Projection Methods for Variational Equationsdering and solving each problem in a finite-dimensional subspace of the respective Hilbert spaces obtained in Section 2.2. This procedure can be viewed as a projection method. Among the many special types of projection methods in this chapter, Ritz-Galerkin methods are used for approximating solutio

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