Results 91 to 100 of about 66,130 (225)

Discrete semi-classical orthogonal polynomials: Generalized Meixner

open access: yesJournal of Approximation Theory, 1986
The property of quasiorthogonality of the derivative of semi classical orthogonal is extended to the discrete case for the generalized Meixner polynomials. The positive weigth \(\rho\) (x) is solution of the difference equation A(x) \(\rho\) (x\(+1)-B(x) \rho (x)=0\) with A(x) and B(x) polynomials of degree respectively \(\alpha\) and \(\beta\).
openaire   +1 more source

A matrix Rodrigues formula for classical orthogonal polynomials in two variables [PDF]

open access: green, 2006
A. Alvarez de Morales   +3 more
openalex   +1 more source

On classical orthogonal polynomials on bi-lattices [PDF]

open access: green, 2023
K. Castillo, Galina Filipuk, D. Mbouna
openalex   +1 more source

On the spectrum of tridiagonal matrices with two-periodic main diagonal

open access: yesSpecial Matrices
We find the spectrum and eigenvectors of an arbitrary irreducible complex tridiagonal matrix with two-periodic main diagonal. This is expressed in terms of the spectrum and eigenvectors of the matrix with the same sub- and superdiagonals and zero main ...
Dyachenko Alexander, Tyaglov Mikhail
doaj   +1 more source

Recurrence Coefficients of a New Generalization of the Meixner Polynomials

open access: yesSymmetry, Integrability and Geometry: Methods and Applications, 2011
We investigate new generalizations of the Meixner polynomials on the lattice N, on the shifted lattice N+1−β and on the bi-lattice N∪(N+1−β). We show that the coefficients of the three-term recurrence relation for the orthogonal polynomials are related ...
Galina Filipuk, Walter Van Assche
doaj   +1 more source

On the orthogonality of q-classical polynomials of the Hahn class II [PDF]

open access: green, 2011
R. Álvarez-Nodarse   +2 more
openalex   +1 more source

Classical Orthogonal Polynomials of a Discrete Variable

open access: yes, 1991
A. Nikiforov   +2 more
semanticscholar   +1 more source

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