20 citations · 31 across the 5 of their papers we have counts for
5 papers
Hopf algebras with the dual Chevalley property of finite corepresentation type
Jing Yu, Kangqiao Li, Gongxiang Liu
Let be a finite-dimensional Hopf algebra over an algebraically closed field with the dual Chevalley property. We prove that is of finite corepresentation type if an…
An effective criterion for Eulerian multizeta values in positive characteristic
Chieh-Yu Chang, Matthew A. Papanikolas, Jing Yu
Characteristic p multizeta values were initially studied by Thakur, who defined them as analogues of classical multiple zeta values of Euler. In the present paper we establish an e…
Algebraic independence of arithmetic gamma values and Carlitz zeta values
Chieh-Yu Chang, Matthew A. Papanikolas, Dinesh S. Thakur +1
We consider the values at proper fractions of the arithmetic gamma function and the values at positive integers of the zeta function for F_q[theta] and provide complete algebraic i…
Geometric Gamma values and zeta values in positive characteristic
Chieh-Yu Chang, Matthew A. Papanikolas, Jing Yu
In analogy with values of the classical Euler Gamma-function at rational numbers and the Riemann zeta-function at positive integers, we consider Thakur's geometric Gamma-function e…
Frobenius difference equations and algebraic independence of zeta values in positive equal characteristic
Chieh-Yu Chang, Matthew A. Papanikolas, Jing Yu
In analogy with the Riemann zeta function at positive integers, for each finite field F_p^r with fixed characteristic p we consider Carlitz zeta values zeta_r(n) at positive intege…