activity
20062026
most cited-functions for families of generalized Kloosterman sums and -adic differential equations

16 citations · 21 across the 12 of their papers we have counts for

collaborators

13 papers

math.NT2026

On the generalization of Christol's theorem to domains of finite type over finite fields

Lian Duan, Chunlin Wang

We generalize Christol's theorem---which characterizes algebraic power series over a finite field in terms of automatic coefficient sequences---to completions of domains of finite…

math.NT2024

Expansions in completions of global function fields

Chunlin Wang

It is well known that any power series over a finite field represents a rational function if and only if its sequence of coefficients is ultimately periodic. The famous Christol's…

math.NT2023

On covering systems of polynomial rings over finite fields

Huixi Li, Biao Wang, Chunlin Wang +1

In 1950, Erdős posed a question known as the minimum modulus problem on covering systems for , which asked whether the minimum modulus of a covering system with distinc…

math.NT2021

Distribution of residues of an algebraic number modulo ideals of degree one

Chunlin Wang

Let be an irreducible polynomial with integer coefficients of degree at least two. Hooley proved that the roots of the congruence equation is uniformly…

math.NT2021

Newton polygons for -functions of generalized Kloosterman sums

Chunlin Wang, Liping Yang

In this paper, we study the Newton polygons for the -functions of -variable generalized Kloosterman sums. Generally, the Newton polygon has a topological lower bound, called…

math.NT2020★ 16 cited

-functions for families of generalized Kloosterman sums and -adic differential equations

Chunlin Wang, Liping Yang

In this paper, we focus on a family of generalized Kloosterman sums over the torus. With a few changes to Haessig and Sperber's construction, we derive some relative -adic cohom…