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Table of Contents
Preface
Introduction
1 Operators
2 Solution of homogeneous and inhomogeneous linear equations
3 First order homogeneous and inhomogeneous linear equations
4 Second-order homogeneous and inhomogeneous equations
5 Self-adjoint linear equations
6 Green?s function
7 Generating function, z-transforms, Laplace transforms and the solution of linear differential and difference equations
8 Dictionary of difference equations with polynomial coefficients
Appendix A: Difference operator
Appendix B: Notation
Appendix C: Wronskian Determinant
Appendix D: Casoratian Determinant
Appendix E: Cramer?s Rule
Appendix F: Green?s function and the Superposition principle
Appendix G: Inverse Laplace transforms and Inverse Generating functions
Appendix H: Hypergeometric function
Appendix I: Confluent Hypergeometric function
Appendix J. Solutions of the second kind
Bibliography.
Introduction
1 Operators
2 Solution of homogeneous and inhomogeneous linear equations
3 First order homogeneous and inhomogeneous linear equations
4 Second-order homogeneous and inhomogeneous equations
5 Self-adjoint linear equations
6 Green?s function
7 Generating function, z-transforms, Laplace transforms and the solution of linear differential and difference equations
8 Dictionary of difference equations with polynomial coefficients
Appendix A: Difference operator
Appendix B: Notation
Appendix C: Wronskian Determinant
Appendix D: Casoratian Determinant
Appendix E: Cramer?s Rule
Appendix F: Green?s function and the Superposition principle
Appendix G: Inverse Laplace transforms and Inverse Generating functions
Appendix H: Hypergeometric function
Appendix I: Confluent Hypergeometric function
Appendix J. Solutions of the second kind
Bibliography.