Hypergeometric Differential Equation
It has Regular Singular Points at 0, 1, and
. Every Ordinary DifferentialEquation of second-order with at most three Regular Singular Points can be transformedinto the hypergeometric differential equation.See also Confluent Hypergeometric Differential Equation, Confluent Hypergeometric Function, HypergeometricFunction
References
Morse, P. M. and Feshbach, H. Methods of Theoretical Physics, Part I. New York: McGraw-Hill, pp. 542-543, 1953.
- Lamé's Differential Equation
- Lamé's Differential Equation (Types)
- Lamé's Theorem
- Lancret Equation
- Lancret's Theorem
- Lanczos Approximation
- Lanczos Sigma Factor
- Landau Constant
- Landau-Kolmogorov Constants
- Landau-Ramanujan Constant
- Landau Symbol
- Landen's Formula
- Landen's Transformation
- Lane-Emden Differential Equation
- Langford's Problem
- Langlands Program
- Langlands Reciprocity
- Langton's Ant
- Laplace-Beltrami Operator
- Laplace Distribution
- Laplace Limit
- Laplace-Mehler Integral
- Laplace's Equation
- Laplace's Equation--Bipolar Coordinates
- Laplace's Equation--Bispherical Coordinates