Poisson-Charlier Polynomial
Polynomials 
which belong to the distribution 
where 
is a Step Function with Jump
 | (1) |
, 1, ...for 
. |  |  | (2) |
|  | (3) | |
|  | (4) |
where
is a Binomial Coefficient, 
is an associatedLaguerre Polynomial, and | |  | (5) |
 | |  | (6) |
See also Poisson-Charlier Function
References
Szegö, G. Orthogonal Polynomials, 4th ed. Providence, RI: Amer. Math. Soc., pp. 34-35, 1975.
- Isoclinal
- Isocline
- Isoclinic Groups
- Isodynamic Points
- Isoenergetic Nondegeneracy
- Isogonal Conjugate
- Isogonal Line
- Isogonic Centers
- Isograph
- Isohedral Tiling
- Isohedron
- Isolated Point
- Isolated Singularity
- Isolating Integral
- Isometric Latitude
- Isometry
- Isomorphic Graphs
- Isomorphic Groups
- Isomorphic Posets
- Isomorphism
- Isoperimetric Inequality
- Isoperimetric Point
- Isoperimetric Problem
- Isoperimetric Quotient
- Isoperimetric Theorem