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Separable Boundary-Value Problems in Physics Book

Separable Boundary-Value Problems in Physics
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Separable Boundary-Value Problems in Physics, Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic , Separable Boundary-Value Problems in Physics
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  • Separable Boundary-Value Problems in Physics
  • Written by author Morten Willatzen
  • Published by Wiley, John & Sons, Incorporated, 6/7/2011
  • Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic
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Part I Preliminaries
1. Introduction
2. General Theory Part II Two-Dimensional Coordinate Systems
3. Rectangular Coordinates
4. Circular Coordinates
5. Elliptic Coordinates
6. Parabolic Coordinates Part III Three-Dimensional Coordinate Systems
7. Rectangular Coordinates
8. Circular Cylinder Coordinates
9. Elliptic Cylinder Coordinates
10. Parabolic Cylinder Coordinates
11. Spherical Polar Coordinates
12. Prolate Spheroidal Coordinates
13. Oblate Spheroidal Coordinates
14. Parabolic Rotational Coordinates
15. Conical Coordinates
16. Ellipsoidal Coordinates
17. Paraboloidal Coordinates Part IV Advanced Formulations
18. Differential Geometric Formulations
19. Quantum-mechanical Particle Confined to Neighborhood of Curves
20. Quantum-mechanical Particle Confined to Surfaces of Revolution
21. Boundary Perturbation Theory Appendices A Hypergeometric Functions B Baer Functions C Bessel Functions D Lam? Functions E Legendre Functions F Mathieu Functions G Spheroidal Wave Functions H Weber Functions I Elliptic Integrals and Functions Index


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