An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024


An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3)

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Roger Knobel 作者
American Mathematical Society
译者
1999-10 出版日期
200 页数
USD 25.00 价格
Paperback
Student Mathematical Library 丛书系列
9780821820391 图书编码

An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 图书标签: 数学  数学物理7  to  the  of  [数学]  Waves  Theory   


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An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024



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An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 著者简介

Roger Knobel: University of Texas-Pan American, Edinburg, TX


An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 图书目录


An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 pdf 下载 txt下载 epub 下载 mobi 在线电子书下载

An Introduction to the Mathematical Theory of Waves (Student Mathematical Library, V. 3) 在线电子书 图书描述

This book is based on an undergraduate course taught at the IAS/Park City Mathematics Institute (Utah) on linear and nonlinear waves. The first part of the text overviews the concept of a wave, describes one-dimensional waves using functions of two variables, provides an introduction to partial differential equations, and discusses computer-aided visualization techniques.

The second part of the book discusses traveling waves, leading to a description of solitary waves and soliton solutions of the Klein-Gordon and Korteweg-deVries equations. The wave equation is derived to model the small vibrations of a taut string, and solutions are constructed via d'Alembert's formula and Fourier series.

The last part of the book discusses waves arising from conservation laws. After deriving and discussing the scalar conservation law, its solution is described using the method of characteristics, leading to the formation of shock and rarefaction waves. Applications of these concepts are then given for models of traffic flow.

The intent of this book is to create a text suitable for independent study by undergraduate students in mathematics, engineering, and science. The content of the book is meant to be self-contained, requiring no special reference material. Access to computer software such as Mathematica®, MATLAB®, or Maple® is recommended, but not necessary. Scripts for MATLAB applications will be available via the Web. Exercises are given within the text to allow further practice with selected topics.

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