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19992026
most citedMultizeta values for F_q[t], their period interpretation and relations between them

20 citations · 23 across the 9 of their papers we have counts for

collaborators

10 papers

math.NT2026

Four-digit Kaprekar dynamics in odd bases

Evan Chen, Ken Ono, Richard E. Schwartz +1

Start with four digits, arrange them in both descending and ascending order, subtract, and repeat. This simple process is known as the Kaprekar routine, famous in base ten for send…

math.NT2022

Fermat-Wilson Supercongruences, arithmetic derivatives and strange factorizations

Dinesh S Thakur

In [Tha15], we looked at two (`multiplicative' and `Carlitz-Drinfeld additive') analogs each, for the well-known basic congruences of Fermat and Wilson, in the case of polynomials…

math.NT2022

Expected Mordell-Weil rank heuristics through Sato-Tate, Birch and Swinnerton-Dyer conjectures

Dinesh S Thakur

We present an heuristic argument for the prediction of expected Mordell-Weil rank of elliptic curves over number fields, using Birch and Swinnerton-Dyer's original conjecture and S…

math.NT2020

Zeta-like Multizeta Values for higher genus curves

José Alejandro Lara Rodríguez, Dinesh S. Thakur

We prove or conjecture several relations between the multizeta values for positive genus function fields of class number one, focusing on the zeta-like values, namely those whose r…

math.NT2015★ 1 cited

Surprising symmetries in distribution of prime polynomials

Dinesh S. Thakur

The primes or prime polynomials (over finite fields) are supposed to be distributed `irregularly' , despite nice asymptotic or average behavior. We provide some conjectures/guesses…

math.NT2014

Multiplicative relations between coefficients of logarithmic derivatives of -linear functions and applications

José Alejandro Lara Rodríguez, Dinesh S. Thakur

We prove some interesting multiplicative relations which hold between the coefficients of the logarithmic derivatives obtained in a few simple ways from -linear forma…