Helmholtz Differential Equation--Prolate Spheroidal Coordinates

As shown by Morse and Feshbach (1953) and Arfken (1970), the Helmholtz Differential Equation is separablein Prolate Spheroidal Coordinates.

References

Arfken, G. ``Prolate Spheroidal Coordinates .'' §2.10 in Mathematical Methods for Physicists, 2nd ed. Orlando, FL: Academic Press, pp. 103-107, 1970.

Morse, P. M. and Feshbach, H. Methods of Theoretical Physics, Part I. New York: McGraw-Hill, p. 661, 1953.

• Hankel Transform
• Hann Function
• Hanning Function
• Hanoi Graph
• Hanoi Towers
• Hansen-Bessel Formula
• Hansen Chain
• Hansen Number
• Hansen's Problem
• Happy Number
• Harada-Norton Group
• Harary Graph
• Hard Hexagon Entropy Constant
• Hard Square Entropy Constant
• Hardy-Littlewood Conjectures
• Hardy-Littlewood Constants
• Hardy-Littlewood k-Tuple Conjecture
• Hardy-Littlewood Tauberian Theorem
• Hardy-Ramanujan Number
• Hardy-Ramanujan Theorem
• Hardy's Inequality
• Hardy's Rule
• Harmonic Addition Theorem
• Harmonic Analysis
• Harmonic Brick