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A Compendium of Partial Differential Equation Models Method of Lines Analysis with Matlab~tqw~_darks

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INFO

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Title................: A Compendium of Partial Differential Equation Models

                       Method of Lines Analysis with Matlab

Type.................: Ebook

Reader...............: PDF Reader

Size.................: 7.02 MB

Torrent Hash.........: A205DDF8A4D4FA043D3F7F1CA9689D79DD53CC35

Posted by............: ~tqw~



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CONTENTS

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Synopsis:

In the analysis and the quest for an understanding of a physical system,

generally, the formulation and use of a mathematical model that is thought

to describe the system is an essential step. That is, a mathematical model

is formulated (as a system of equations) that is thought to quantitatively

define the interrelationships between phenomena that define the

characteristics of the physical system. The mathematical model is usually

tested against observations of the physical system, and if the agreement is

considered acceptable, the model is then taken as a representation of the

physical system, at least until improvements in the observations lead to

refinementsand extensions of the model. Often the model serves as a guide to

new observations. Ideally, this process of refinement of the observations

and model leads to improvements of the model and thus enhanced understanding

of the physical system.



Table Of Contents:

Preface page ix

1 An Introduction to the Method of Lines 1

2 A One-Dimensional, Linear Partial Differential Equation 18

3 Green’s Function Analysis 36

4 Two Nonlinear, Variable-Coeffcient, Inhomogeneous Partial Differential

  Equations 70

5 Euler, Navier Stokes, and Burgers Equations 90

6 The Cubic Schr¨odinger Equation 114

7 The Korteweg–deVries Equation 141

8 The Linear Wave Equation 171

9 Maxwell’s Equations 203

10 Elliptic Partial Differential Equations: Laplace’s Equation 229

11 Three-Dimensional Partial Differential Equation 261

12 Partial Differential Equation with a Mixed Partial Derivative 291

13 Simultaneous, Nonlinear, Two-Dimensional Partial Differential Equations in

   Cylindrical Coordinates 306

14 Diffusion Equation in Spherical Coordinates 342

Appendix 1 Partial Differential Equations from Conservation Principles: The

           Anisotropic Diffusion Equation 381

Appendix 2 Order Conditions for Finite-Difference Approximations 398

Appendix 3 Analytical Solution of Nonlinear, Traveling Wave Partial

           Differential Equations 414

Appendix 4 Implementation of Time-Varying Boundary Conditions 420

Appendix 5 The Differentiation in Space Subroutines Library 441

Appendix 6 Animating Simulation Results 445

Index 469



Product Details:

    * ISBN: 0521519861

    * ISBN-13: 9780521519861

    * Format: Hardcover, 490pp

    * Publisher: Cambridge University Press

    * Pub. Date: March 2009



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