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20182021
most citedOn second order q-difference equations satisfied by Al-Salam-Carlitz I-Sobolev type polynomials of higher order

2 citations · 2 across the 5 of their papers we have counts for

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math.CA2021

On second order q-difference equations for high-order Sobolev-type q-Hermite orthogonal polynomials

Carlos Hermoso, Edmundo J. Huertas, Alberto Lastra +1

The q-Hermite I-Sobolev type polynomials of higher order are consider for their study. Their hypergeometric representation is provided together with further useful properties such…

math.CA2021

The annihilation operator for certain family of q-Hermite Sobolev-type orthogonal polynomials

Carlos Hermoso, Anier Soria-Lorente

We present a new family of monic polynomials in , orthogonal with respect to a Sobolev-type inner product related to the -Hermite I or…

math.CA2020

On difference equations of Kravchuk-Sobolev type polynomials of higher order

Roberto S. Costas-Santos, Anier Soria-Lorente

In this contribution we consider sequences of monic polynomials orthogonal with respect to Sobolev-type inner product \[ \left\langle f,g\right\rangle _{λ,μ}\!=\!\sum_{x=0}^Nf(x)g(…

math.CA20202 cited

On second order q-difference equations satisfied by Al-Salam-Carlitz I-Sobolev type polynomials of higher order

Carlos Hermoso, Edmundo J. Huertas, Alberto Lastra +1

This contribution deals with the sequence of monic polynomials, orthogonal with respect to a Sobolev-type inner product related to the A…

math.CA2018

Analytic properties of some basic hypergeometric-Sobolev-type orthogonal polynomials

Roberto S. Costas-Santos, A. Soria-Lorente

In this contribution we consider sequences of monic polynomials orthogonal with respect to a Sobolev-type inner product \[ \langle f,g \rangle _{S}:= \langle {\bf u}, f g\rangle +N…