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In mathematics, the q-Meixner polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. Roelof Koekoek, Peter
Q-Meixner_polynomials
In mathematics, the q-Meixner–Pollaczek polynomials are a family of basic hypergeometric orthogonal polynomials in the basic Askey scheme. Roelof Koekoek
Q-Meixner–Pollaczek polynomials
Q-Meixner–Pollaczek_polynomials
Surname list
orthogonal polynomials introduced by Josef Meixner Meixner–Pollaczek polynomials, are a family of orthogonal polynomials P(λ) n(x,φ) introduced by Meixner Q-Meixner
Meixner
q-Krawtchouk polynomials q-Laguerre polynomials Continuous q-Legendre polynomials q-Meixner polynomials q-Meixner–Pollaczek polynomials q-Racah polynomials Gaussian
List_of_q-analogs
In mathematics, the Meixner–Pollaczek polynomials are a family of orthogonal polynomials P(λ) n(x,φ) introduced by Meixner (1934), which up to elementary
Meixner–Pollaczek_polynomials
Set of polynomials where any two are orthogonal to each other
In mathematics, an orthogonal polynomial sequence is a family of polynomials such that any two different polynomials in the sequence are orthogonal to
Orthogonal_polynomials
Discrete orthogonal polynomials
orthogonal polynomials associated with the binomial distribution, introduced by Mykhailo Kravchuk (1929). The first few polynomials are (for q = 2): K 0
Kravchuk_polynomials
Family of orthogonal polynomials
special cases of Hahn polynomials, including Hahn polynomials, Meixner polynomials, Krawtchouk polynomials, and Charlier polynomials. Sometimes the Hahn
Hahn_polynomials
Classification of orthogonal polynomials
organizing orthogonal polynomials of hypergeometric or basic hypergeometric type into a hierarchy. For the classical orthogonal polynomials discussed in Andrews
Askey_scheme
Function defined by a hypergeometric series
)}(1-2x)} Other polynomials that are special cases include Krawtchouk polynomials, Meixner polynomials, Meixner–Pollaczek polynomials. Given z ∈ C ∖ {
Hypergeometric_function
other special polynomials, are included. Contents: Top 0–9 A B C D E F G H I J K L M N O P Q R S T U V W X Y Z Niels Abel: Abel polynomials - Abelian function
List of eponyms of special functions
List_of_eponyms_of_special_functions
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