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 Morse, P. M. and Feshbach, H. Methods of Theoretical Physics, Part I. New York: McGraw-Hill, p. 661, 1953.
.'' §2.10 in Mathematical Methods for Physicists, 2nd ed. Orlando, FL: Academic Press, pp. 103-107, 1970.
- Dinitz Problem
- Diocles's Cissoid
- Diophantine Equation
- Diophantine Equation--10th Powers
- Diophantine Equation--5th Powers
- Diophantine Equation--6th Powers
- Diophantine Equation--7th Powers
- Diophantine Equation--8th Powers
- Diophantine Equation--9th Powers
- Diophantine Equation--Cubic
- Diophantine Equation--Linear
- Diophantine Equation nth Powers
- Diophantine Equation--Quadratic
- Diophantine Equation--Quartic
- Diophantine Quadruple
- Diophantine Set
- Diophantus Property
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- Dipyramid
- Dirac Delta Function
- Dirac Matrices
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- Directed Angle
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