Lamé's Differential Equation (Types)
Whittaker and Watson (1990, pp. 539-540) write Lamé's differential equation for Ellipsoidal Harmonics of thefour types as
 |  |  | |
| (1) | |||
| |  | |
| (2) | |||
| |  | |
| (3) | |||
| |  | |
| (4) |
where
 |  |  | (5) |
 | |  | (6) |
References
Whittaker, E. T. and Watson, G. N. A Course in Modern Analysis, 4th ed. Cambridge, England: Cambridge University Press, 1990.
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- Waring's Theorem
- Watchman Theorem
- Watson-Nicholson Formula
- Watson Quintuple Product Identity
- Watson's Formula
- Watson's Theorem
- Watt's Curve
- Watt's Parallelogram
- Wave
- Wave Equation
- Wavelet
- Wavelet Matrix
- Wavelet Transform
- Wave Operator
- Wave Surface
- Weak Convergence
- Weak Law of Large Numbers
- Weakly Binary Tree
- Weakly Complete Sequence
- Weakly Independent
- Weakly Triple-Free Set
- Weber Differential Equations
- Weber Functions
- Weber's Discontinuous Integrals