"Provides a clear and comprehensive overview of the fundamental theories, numerical methods, and iterative processes encountered in difference calculus. Explores classical problems such as orthological polynomials, the Euclidean algorithm, roots of polynomials, and well-conditioning."

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Yes, you can access Theory Of Difference Equations Numerical Methods And Applications by V. Lakshmikantham, V. Trigiante, Earl Taft, Zuhair Nashed in PDF and/or ePUB format, as well as other popular books in Mathematics & Mathematics General. We have over one million books available in our catalogue for you to explore.

Information

Publisher

CRC Press

Year

2002

ISBN

9781135560225

Edition

Topic

Mathematics

Subtopic

Mathematics General

Index

Mathematics

Cover Page
Title Page
Copyright Page
Preface
Chapter 1: Discrete Calculus
Chapter 2: Linear Difference Equations
Chapter 3: Linear Systems of Difference Equations
Chapter 4: Stability Theory
Chapter 5: Difference Equations As Banded Matrices
Chapter 6: Applications to Numerical Analysis
Chapter 7: Numerical Methods for Differential Equations
Chapter 8: Models of Real World Phenomena
Chapter 9: Historically Important Equations
Appendix A: Function of Matrices
Appendix B: The Schur Criteria
Appendix C: The Chebyshev Polynomials
Appendix D: Solutions to the Problems
Bibliography