most citedCoefficients of Wronskian Hermite polynomials

12 citations · 24 across the 4 of their papers we have counts for

collaborators

6 papers

math.CA2019★ 12 cited

Coefficients of Wronskian Hermite polynomials

Niels Bonneux, Clare Dunning, Marco Stevens

We study Wronskians of Hermite polynomials labelled by partitions and use the combinatorial concepts of cores and quotients to derive explicit expressions for their coefficients. T…

math.CA2019

Equivalent symmetric kernels of determinantal point processes

Marco Stevens

Determinantal point processes are point processes whose correlation functions are given by determinants of matrices. The entries of these matrices are given by one fixed function o…

math.CA2019

Recurrence relations for Wronskian Laguerre polynomials

Niels Bonneux, Marco Stevens

The 3-term recurrence relation for Hermite polynomials was recently generalized to a recurrence relation for Wronskians of Hermite polynomials. In this note, a similar generalizati…

math.PR2019

Universality for conditional measures of the Bessel point process

Leslie Molag, Marco Stevens

The Bessel point process is a rigid point process on the positive real line and its conditional measure on a bounded interval is almost surely an orthogonal polynomial ense…

math.CA2018★ 6 cited

Wronskian Appell Polynomials and Symmetric Functions

Niels Bonneux, Zachary Hamaker, John Stembridge +1

We study Wronskians of Appell polynomials indexed by integer partitions. These families of polynomials appear in rational solutions of certain Painlevé equations and in the study o…

math.CA2018★ 6 cited

Recurrence Relations for Wronskian Hermite Polynomials

Niels Bonneux, Marco Stevens

We consider polynomials that are defined as Wronskians of certain sets of Hermite polynomials. Our main result is a recurrence relation for these polynomials in terms of those of o…