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Titlebook: Numerical Approximation Methods; π ≈ 355/113 Harold Cohen Textbook 2011 Springer Science+Business Media, LLC 2011 finite difference methods

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书目名称Numerical Approximation Methods
副标题π ≈ 355/113
编辑Harold Cohen
视频video
概述Focuses on the methods and algorithms of computation.Addresses concrete applications in science and engineering.Includes plenty of illustrated examples, with separate index table for quick access.Incl
图书封面Titlebook: Numerical Approximation Methods; π ≈ 355/113 Harold Cohen Textbook 2011 Springer Science+Business Media, LLC 2011 finite difference methods
描述.This book presents numerical and other approximation techniques forsolving various types of mathematical problems that cannot be solvedanalytically. In addition to well known methods, it contains somenon-standard approximation techniques that are now formally collected aswell as original methods developed by the author that do not appear inthe literature..This book contains an extensive treatment ofapproximate solutions to various types of integral equations, a topicthat is not often discussed in detail. There are detailed analyses ofordinary and partial differential equations and descriptions of methodsfor estimating the values of integrals that are presented in a level ofdetail that will suggest techniques that will be useful for developingmethods for approximating solutions to problems outside of this text..The book is intended for researchers who must approximate solutionsto problems that cannot be solved analytically. It is also appropriatefor students taking courses in numerical approximation techniques. .
出版日期Textbook 2011
关键词finite difference methods; first order differential equation; integration; linear integral equations; pa
版次1
doihttps://doi.org/10.1007/978-1-4419-9837-8
isbn_softcover978-1-4899-9159-1
isbn_ebook978-1-4419-9837-8
copyrightSpringer Science+Business Media, LLC 2011
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Partial Differential Equations, diffusion factor ..the . which describes the propagation of a wave traveling at speed ..and . which describes the electrostatic potential at any point in space due to a distribution of charge, the properties of which are embodied in .(.,.,.), the charge density (charge per unit volume).
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