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.
- Straightedge
- Straight Line
- Straight Polyomino
- Strange Attractor
- Strange Loop
- Strangers
- Strassen Formulas
- Strassman's Theorem
- Strassnitzky's Formula
- Strategy
- Stratified Manifold
- Strehl Identity
- Striction Curve
- String Rewriting
- Strip
- Strong Convergence
- Strong Elliptic Pseudoprime
- Strong Frobenius Pseudoprime
- Strong Law of Large Numbers
- Strong Law of Small Numbers
- Strong Lucas Pseudoprime
- Strongly Connected Component
- Strongly Embedded Theorem
- Strongly Independent
- Strongly Triple-Free Set