Collocation Methods for Volterra Integral and Related Functional Differential Equations Hermann Brunner

ISBN: 9781280749919

Published: January 10th 2010

ebook

597 pages


Description

Collocation Methods for Volterra Integral and Related Functional Differential Equations  by  Hermann Brunner

Collocation Methods for Volterra Integral and Related Functional Differential Equations by Hermann Brunner
January 10th 2010 | ebook | PDF, EPUB, FB2, DjVu, AUDIO, mp3, ZIP | 597 pages | ISBN: 9781280749919 | 6.17 Mb

Collocation based on piecewise polynomial approximation represents a powerful class of methods for the numerical solution of initial-value problems for functional differential and integral equations arising in a wide spectrum of applications,MoreCollocation based on piecewise polynomial approximation represents a powerful class of methods for the numerical solution of initial-value problems for functional differential and integral equations arising in a wide spectrum of applications, including biological and physical phenomena.

The present book introduces the reader to the general principles underlying these methods and then describes in detail their convergence properties when applied to ordinary differential equations, functional equations with (Volterra type) memory terms, delay equations, and differential-algebraic and integral-algebraic equations.

Each chapter starts with a self-contained introduction to the relevant theory of the class of equations under consideration. Numerous exercises and examples are supplied, along with extensive historical and bibliographical notes utilising the vast annotated reference list of over 1300 items. In sum, Hermann Brunner has written a treatise that can serve as an introduction for students, a guide for users, and a comprehensive resource for experts.



Enter the sum





Related Archive Books



Related Books


Comments

Comments for "Collocation Methods for Volterra Integral and Related Functional Differential Equations":


wypoczywajwgorach.pl

©2013-2015 | DMCA | Contact us