Jacobi-Gauss Quadrature
Also called Jacobi Quadrature or Mehler Quadrature. A Gaussian Quadrature over the interval 
with Weighting Function 
. The Abscissas for quadrature order 
are given by the roots of the Jacobi Polynomials 
. The weights are
 |  |  | |
|  | (1) |
where
is the Coefficient of 
in . For Jacobi Polynomials, | (2) |
is a Gamma Function. Additionally, | (3) |
| |  | (4) |
|  | (5) |
where
 | (6) |
 | (7) |
References
Hildebrand, F. B. Introduction to Numerical Analysis. New York: McGraw-Hill, pp. 331-334, 1956.
- Random Dot Stereogram
- Random Graph
- Random Matrix
- Random Number
- Random Percolation
- Random Polynomial
- Random Variable
- Random Walk
- Random Walk--1-D
- Random Walk--2-D
- Random Walk--3-D
- Range (Image)
- Range (Line Segment)
- Range (Statistics)
- Rank
- Rank (Group)
- Rank (Quadratic Form)
- Rank (Sequence)
- Rank (Statistics)
- Rank (Tensor)
- Ranunculoid
- RAT-Free Set
- Ratio
- Ratio Distribution
- Rational Approximation