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A new family of degenerate poly-Bernoulli polynomials of the second kind with its certain related properties

AIMS Mathematics, 2021
Waseem Ahmad Khan, Abdulghani Muhyi, Rifaqat Ali +2 more
exaly

Computational formulas and identities for new classes of Hermite‐based Milne–Thomson type polynomials: Analysis of generating functions with Euler's formula

Mathematical Methods in the Applied Sciences, 2021
Neslihan Kilar, Yilmaz Simsek
exaly

Associated Askey-Wilson polynomials as Laguerre-Hahn orthogonal polynomials

1988
One looks for [formal] orthogonal polynomials satisfying interesting differential or difference relations and equations (Laguerre-Hahn theory). The divided difference operator used here is essentially the Askey-Wilson operator $$Df\left( x \right) = \frac{{E_2 f\left( x \right) - E_1 f\left( x \right)}}{{E_2 x - E_1 x}} = \frac{{f\left( {y_2 \left(
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A Comparative Approach for Time‐Delay Fractional Optimal Control Problems: Discrete Versus Continuous Chebyshev Polynomials

Asian Journal of Control, 2020
Fakhrodin Mohammadi, Leila Moradi
exaly

Recursive formula to compute Zernike radial polynomials

Optics Letters, 2013
Barmak Honarvar Shakibaei Asli
exaly

On the multidimensional zeta functions associated with theta functions, and the multidimensional Appell polynomials

Mathematical Methods in the Applied Sciences, 2020
Abdelmejid Bayad, Mounir Hajli
exaly

Resolving capacity of the circular Zernike polynomials

Optics Express, 2015
N I Chkhalo, Mikhail Toropov
exaly

Coefficients of Wronskian Hermite polynomials

Studies in Applied Mathematics, 2020
Clare Dunning, Niels Bonneux, Sebastian Berg +2 more
exaly

Construction method for generating functions of special numbers and polynomials arising from analysis of new operators

Mathematical Methods in the Applied Sciences, 2018
Yilmaz Simsek
exaly