Matches in DBpedia 2014 for { ?s ?p 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 changes of variables are the same as the Pollaczek polynomials Pλn(x,a,b) rediscovered by Pollaczek (1949) in the case λ=1/2, and later generalized by him.They are defined by They are orthogonal on the real line with respect to the weight functionand the orthogonality is given by. }
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- Meixner–Pollaczek_polynomials abstract "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 changes of variables are the same as the Pollaczek polynomials Pλn(x,a,b) rediscovered by Pollaczek (1949) in the case λ=1/2, and later generalized by him.They are defined by They are orthogonal on the real line with respect to the weight functionand the orthogonality is given by".
- Meixner–Pollaczek_polynomials comment "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 changes of variables are the same as the Pollaczek polynomials Pλn(x,a,b) rediscovered by Pollaczek (1949) in the case λ=1/2, and later generalized by him.They are defined by They are orthogonal on the real line with respect to the weight functionand the orthogonality is given by".