Includesbibliography and index

1. P1: Ordinary differential equations
2. Differential equations in general
3. First-order and simple higher-order ordinary differential equations
4. Applications of first-order and simple higher-order differential equations
5. Linear differential equations
6. Applications of linear differential equations
7. Solution of linear differential equations by laplace transforms
8. Solution of differential equations by use of series
9. Orthogonal functions and sturm-liouville problems
10. The numerical solution of differential equations
11. P2: systems of ordinary differential equations
12. Systems of differential equations and their applications
13. Matrix eigenvalue methods for systems of linear differential equations
14. P3: partial differential equations
15. Partial differential equations in general
16. Solutions of boundary value problems using Fourier series
17. Solutions of boundary value problems using Bessel and Legendre functions