1 citations · 1 across the 1 of their papers we have counts for
3 papers
math.CA2020★ 1 cited
A proof of the Veselov Conjecture for segments
Antonio J. Duran
In this note, we prove Veselov's conjecture on the zeros of Wronskians whose entries are Hermite polynomials when the degrees of the polynomials are consecutive positive integres.
math.CA2019
Bispectral Laguerre type polynomials
Antonio J. Durán, Manuel D. de la Iglesia
We study the bispectrality of Laguerre type polynomials, which are defined by taking suitable linear combinations of a fixed number of consecutive Laguerre polynomials. These Lague…
math.CA2018
On difference operators for symmetric Krall-Hahn polynomials
Antonio J. Durán, Manuel D. de la Iglesia
The problem of finding measures whose orthogonal polynomials are also eigenfunctions of higher-order difference operators have been recently solved by multiplying the classical dis…