Bell Polynomial
Two different Generating Functions for the Bell polynomials for 
are given by
or
where
is a Binomial Coefficient.The Bell polynomials are defined such that 
, where 
is a Bell Number. The first few Bellpolynomials are
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See also Bell Number
References
Bell, E. T. ``Exponential Polynomials.'' Ann. Math. 35, 258-277, 1934.
- Laplace-Beltrami Operator
- Laplace Distribution
- Laplace Limit
- Laplace-Mehler Integral
- Laplace's Equation
- Laplace's Equation--Bipolar Coordinates
- Laplace's Equation--Bispherical Coordinates
- Laplace's Equation--Toroidal Coordinates
- Laplace Series
- Laplace's Integral
- Laplace-Stieltjes Transform
- Laplace Transform
- Laplacian
- Laplacian Determinant Expansion by Minors
- Large Number
- Large Prime
- Laspeyres' Index
- Latin Cross
- Latin-Graeco Square
- Latin Rectangle
- Latin Square
- Latitude
- Lattice
- Lattice Algebraic System
- Lattice Animal