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Differential Equations : Computing and Modeling,9780133821024
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Differential Equations : Computing and Modeling

by Edwards, C.h.
ISBN13:

9780133821024

ISBN10:
0133821021
Format:
Hardcover
Pub. Date:
6/1/1996
Publisher(s):
PRENTICE HALL
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Summary

Textbook of differential equations. Author's approach reflects the widespread use of new computer methods for the solution of differential equations. DLC: Differential equations.

Table of Contents

Preface ix
1 First-Order Differential Equations
1(68)
1.1 Differential Equations and Mathematical Models
1(9)
1.2 Integrals as General and Particular Solutions
10(7)
1.3 Slope Fields and Solution Curves
17(10)
1.4 Separable Equations and Applications
27(14)
1.5 Linear First-Order Equations
41(11)
1.6 Substitution Methods and Exact Equations
52(13)
Chapter 1 Summary
65(4)
2 Mathematical Models and Numerical Methods
69(60)
2.1 Population Models
69(11)
2.2 Equilibrium Solutions and Stability
80(6)
2.3 Acceleration-Velocity Models
86(13)
2.4 Numerical Approximation: Euler's Method
96(9)
2.5 A Closer Look at the Euler Method
105(12)
2.6 The Runge-Kutta Method
117(12)
3 Linear Equations of Higher Order
129(90)
3.1 Introduction: Second-Order Linear Equations
129(12)
3.2 General Solutions of Linear Equations
141(11)
3.3 Homogeneous Equations with Constant Coefficients
152(11)
3.4 Mechanical Vibrations
163(10)
3.5 Nonhomogeneous Equations and the Methods of Undetermined Coefficients
173(14)
*3.6 Forced Oscillations and Resonance
187(11)
*3.7 Electrical Circuits
198(7)
*3.8 Endpoint Problems and Eigenvalues
205(14)
4 Introduction to Systems of Differential Equations
219(36)
4.1 First-Order Systems and Applications
219(10)
4.2 The Method of Elimination
229(11)
4.3 Numerical Methods for Systems
240(15)
5 Linear Systems of Differential Equations
255(78)
5.1 Matrices and Linear Systems
255(21)
5.2 The Eigenvalue Method for Homogeneous Systems
276(15)
*5.3 Second-Order Systems and Mechanical Applications
291(13)
5.4 Multiple Eigenvalue Solutions
304(16)
*5.5 Matrix Exponentials and Linear Systems
320(13)
6 Nonlinear Systems and Phenomena
333(64)
6.1 Stability and the Phase Plane
333(12)
6.2 Liear and Almost Linear Systems
345(13)
6.3 Ecological Applications: Predators and Competitors
358(11)
6.4 Nonlinear Mechanical Systems
369(14)
6.5 Chaos in Dynamical Systems
383(14)
7 Laplace Transform Methods
397(60)
7.1 Laplace Transforms and Inverse Transforms
397(11)
7.2 Transformation of Initial Value Problems
408(10)
7.3 Translation and Partial Fractions
418(9)
7.4 Derivatives, Integrals, and Products of Transforms
427(8)
*7.5 Periodic and Piecewise Continuous Input Functions
435(12)
7.6 Impulses and Delta Functions
447(10)
References for Further Study 457(4)
Appendix 461(16)
Answers to Selected Problems 477
Index I-1


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