activity
20152020
most citedHankel Determinants of sequences related to Bernoulli and Euler Polynomials

4 citations · 4 across the 3 of their papers we have counts for

collaborators

5 papers

math.NT20204 cited

Hankel Determinants of sequences related to Bernoulli and Euler Polynomials

Karl Dilcher, Lin Jiu

We evaluate the Hankel determinants of various sequences related to Bernoulli and Euler numbers and special values of the corresponding polynomials. Some of these results arise as…

math.NT2019

Analytic Continuation for Multiple Zeta Values using Symbolic Representations

Lin Jiu, Tanay Wakhare, Christophe Vignat

We introduce a symbolic representation of -fold harmonic sums at negative indices. This representation allows us to recover and extend some recent results by Duchamp et al., suc…

math.ST2019

Computation of the Expected Euler Characteristic for the Largest Eigenvalue of a Real Non-central Wishart Matrix

Nobuki Takayama, Lin Jiu, Satoshi Kuriki +1

We give an approximate formula for the distribution of the largest eigenvalue of real Wishart matrices by the expected Euler characteristic method for the general dimension. The fo…

math.NT2018

Connection Coefficients for Higher-order Bernoulli and Euler Polynomials: A Random Walk Approach

Lin Jiu, Christophe Vignat

We consider the use of random walks as an approach to obtain connection coefficients for higher-order Bernoulli and Euler polynomials. In particular, we consider the cases of a

math.NT2015

A symbolic approach to multiple zeta values at the negative integers

V. H. Moll, L. Jiu, C. Vignat

Symbolic computation techniques are used to derive some closed form expressions for an analytic continuation of the Euler-Zagier zeta function evaluated at the negative integers as…