Partial Differential Equations with Fourier Series and Boundary Value Problems – Nakhlé H. Asmar – 2nd Edition

For introductory courses in Partial Differential (PDEs) taken by majors in , physics, and mathematics. This example-rich text fosters a smooth transition from elementary ordinary differential equations courses to more advanced in a first course on PDEs.

Asmar’s relaxed style and emphasis on applications make the material accessible even to with limited exposure to topics beyond calculus. Computer use is encouraged for illustrating results and applications, but the text is also suitable for use without computer access. The Second Edition has added more engineering and physics applications; more optional mathematical proofs; a new chapter on Green’s Theorem and Conformal Mappings; and more geometric presentations throughout.

1. A Preview of Applications and Techniques.
2. Fourier Series.
3. Partial Differential Equations in Rectangular Coordinates.
4. Partial Differential Equations in Polar and Cylindrical Coordinates.
5. Partial Differential Equations in Spherical Coordinates.
6. Sturm-Liouville Theory with Engineering Applications.
7. The Fourier Transform and Its Applications.
8. The and Hankel Transforms with Applications.
9. Finite Difference .
10. Sampling and Discrete Fourier with Applications to Partial Differential Equations.
11. An Introduction to Quantum .
12. Green’s Functions and Conformal Mappings.

Appendix A: Ordinary Differential Equations: Review of Concepts and Methods.
Appendix B: Tables of Transforms.

Title: Partial Differential Equations with Fourier Series and Boundary Value Problems
Author: Nakhlé H. Asmar
Edition: 2nd Edition
ISBN: 0131480960 | 9780131480964
Type: Solution Manual
Language: English
Differential Equations

No Comments

  • Can you please leave feedback and comments here

    Your opinions and comments would be greatly appreciated. If you have comments or questions we've added this section so that we might have a dialogue with you.

Complete all fields

seven + fourteen =