Representing by Orthogonal Polynomials for Sums of Finite Products of Fubini Polynomials
Mathematics, 2019 In the classical connection problem, it is dealt with determining the coefficients in the expansion of the product of two polynomials with regard to any given sequence of polynomials.
Dae San Kim +3 more
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A Uniqueness Theorem for the Legendre and Hermite Polynomials [PDF]
, 1924 K. P. Williams
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A note on the monomiality principle and generalized polynomials [PDF]
Rendiconti di Matematica e delle Sue Applicazioni, 2001 The monomiality principle is used to state generalized forms of the division algorithm and of the remainder theorem for families of polynomials written as linear combination of Hermite polynomials.
G. Dattoli, C. Cesarano, D. Sacchetti
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The computation of some integrals containing Hermite polynomials [PDF]
, 1963 Emil Navrátil, Ivan Úlehla
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Hermite and Laguerre Symmetric Functions Associated with Operators of Calogero-Moser-Sutherland Type
Symmetry, Integrability and Geometry: Methods and Applications, 2012 We introduce and study natural generalisations of the Hermite and Laguerre polynomials in the ring of symmetric functions as eigenfunctions of infinite-dimensional analogues of partial differential operators of Calogero-Moser-Sutherland (CMS) type.
Patrick Desrosiers, Martin Hallnäs
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Some classes of generating functions for the Laguerre and Hermite polynomials [PDF]
, 1977 Madeline Cohen
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On the rate of convergence of interpolation polynomials of Hermite-Fejér type [PDF]
, 1978 J. Prasad
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Multi-variable Gould-Hopper and Laguerre polynomials
Le Matematiche, 2007 The monomiality principle was introduced by G. Dattoli, in order to derive the properties of special or generalized polynomials starting from the corresponding ones of monomials.
Caterina Cassisa, Paolo E. Ricci
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The calculation of multidimensional Hermite polynomials and Gram-Charlier coefficients
, 1970 Steven A. Berkowitz, F. J. Garner
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Approximate solution of optimal control problems using third order hermite polynomial functions [PDF]
, 1975 Ernst D. Dickmanns, K. H. Well
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