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Difference Equations,9780124033306
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Difference Equations


Edition: 2nd
Author(s): Kelley; Peterson
ISBN10:  012403330X
ISBN13:  9780124033306
Format:  Hardcover
Pub. Date:  5/5/2000
Publisher(s): Elsevier Science

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SummaryTable of Contents
Difference Equations, Second Edition, presents a practical introduction to this important field of solutions for engineering and the physical sciences. Topic coverage includes numerical analysis, numerical methods, differential equations, combinatorics and discrete modeling. A hallmark of this revision is the diverse application to many subfields of mathematics.

* Phase plane analysis for systems of two linear equations
* Use of equations of variation to approximate solutions
* Fundamental matrices and Floquet theory for periodic systems
* LaSalle invariance theorem
* Additional applications: secant line method, Bison problem, juvenile-adult population model, probability theory
* Appendix on the use of Mathematica for analyzing difference equaitons
* Exponential generating functions
* Many new examples and exercises

An overview of the various facets of difference equations that can be studied by elementary mathematical methods. Examples of how difference equations arise in each of these areas, as well as examples of numerous applications to other subjects. For undergraduate and graduate students.
Preface vii
Introduction
1(12)
The Difference Calculus
13(30)
The Difference Operator
13(7)
Summation
20(9)
Generating Functions and Approximate Summation
29(14)
Linear Difference Equations
43(82)
First Order Equations
43(7)
General Results for Linear Equations
50(4)
Solving Linear Equations
54(9)
Applications
63(12)
Equations with Variable Coefficients
75(7)
Nonlinear Equations That Can Be Linearized
82(4)
The z-Transform
86(39)
Stability Theory
125(70)
Initial Value Problems for Linear Systems
125(8)
Stability of Linear Systems
133(8)
Phase Plane Analysis for Linear Systems
141(9)
Fundamental Matrices and Floquet Theory
150(9)
Stability of Nonlinear Systems
159(14)
Chaotic Behavior
173(22)
Asymptotic Methods
195(34)
Introduction
195(4)
Asymptotic Analysis of Sums
199(6)
Linear Equations
205(10)
Nonlinear Equations
215(14)
The Self-Adjoint Second Order Linear Equation
229(50)
Introduction
229(10)
Sturmian Theory
239(4)
Green's Functions
243(7)
Disconjugacy
250(8)
The Riccati Equation
258(7)
Oscillation
265(14)
The Sturm-Liouville Problem
279(22)
Introduction
279(3)
Finite Fourier Analysis
282(7)
Nonhomogeneous Problem
289(12)
Discrete Calculus of Variations
301(26)
Introduction
301(1)
Necessary Conditions
302(10)
Sufficient Conditions and Disconjugacy
312(15)
Boundary Value Problems for Nonlinear Equations
327(22)
Introduction
327(2)
The Lipschitz Case
329(6)
Existence of Solutions
335(6)
Boundary Value Problems for Differential Equations
341(8)
Partial Difference Equations
349(18)
Discretization of Partial Differential Equations
349(7)
Solutions of Partial Difference Equations
356(11)
Appendix 367(6)
Answers to Selected Problems 373(10)
References 383(18)
Index 401

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