activity
20112014
most citedOn a conjecture on sparse binomial-type polynomials by Brown, Dilcher and Manna

1 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.CA2014

Complete Monotonicity and Zeros of Sums of Squared Baskakov Functions

Ulrich Abel, Wolfgang Gawronski, Thorsten Neuschel

We prove complete monotonicity of sums of squares of generalized Baskakov basis functions by deriving the corresponding results for hypergeometric functions. Moreover, in the centr…

math.CA2014

On the asymptotic normality of the Legendre-Stirling numbers of the second kind

Wolfgang Gawronski, Lance L. Littlejohn, Thorsten Neuschel

For the Legendre-Stirling numbers of the second kind asymptotic formulae are derived in terms of a local central limit theorem. Thereby, supplements of the recently published asymp…

math.CA2014

Jacobi polynomial moments and products of random matrices

Wolfgang Gawronski, Thorsten Neuschel, Dries Stivigny

Motivated by recent results in random matrix theory we will study the distributions arising from products of complex Gaussian random matrices and truncations of Haar distributed un…

math.CA2013★ 1 cited

On a conjecture on sparse binomial-type polynomials by Brown, Dilcher and Manna

Wolfgang Gawronski, Thorsten Neuschel

We prove a conjecture by Brown, Dilcher and Manna on the asymptotic behavior of sparse binomial-type polynomials arising naturally in a graph theoretical context in connection with…

math.CO2013★ 1 cited

Asymptotics of Chebyshev-Stirling and Stirling numbers of the second kind

Wolfgang Gawronski, Lance L. Littlejohn, Thorsten Neuschel

For the Chebyshev-Stirling numbers, a special case of the Jacobi-Stirling numbers, asymptotic formulae are derived in terms of a local central limit theorem. The underlying probabi…

math.CO2011★ 1 cited

The Jacobi-Stirling Numbers

George E. Andrews, Eric S. Egge, Wolfgang Gawronski +1

The Jacobi-Stirling numbers were discovered as a result of a problem involving the spectral theory of powers of the classical second-order Jacobi differential expression. Specifica…