Jun Wang

activity

20182020

most citedOn a conjecture of Sharifi and Mazur's Eisenstein ideal

1 citations · 1 across the 5 of their papers we have counts for

collaborators

Showing 2020Show all

4 papers · 1 filter

math.CV2020

Inequalities Concerning Maximum Modulus and Zeros of Random Entire Functions

Hui Li, Jun Wang, Xiao Yao +1

Let $f_{ω} (z) = j = 0 \sum \infty χ_{j} (ω) a_{j} z^{j}$ be a random entire function, where $χ_{j} (ω)$ are independent and identically distributed random variables defined on a probabil…

math.NT2020

On Sharifi's conjecture: exceptional case

Sheng-Chi Shih, Jun Wang

In the present article, we study the conjecture of Sharifi on the surjectivity of the map $ϖ_{θ}$ . Here $θ$ is a primitive even Dirichlet character of conductor $N p$ , which is e…

math.CV2020

On the limits of real-valued functions in sets involving $ψ$ -density, and applications

J. Heittokangas, Z. Latreuch, J. Wang +1

We prove new results on upper and lower limits of real-valued functions by means of $ψ$ -densities introduced by P. D. Barry in 1962. This allows us to improve several existing resu…

math.CV2020

Bohr's phenomenon for the classes of Quasi-subordination and $K$ -quasiregular harmonic mappings

Ming-Sheng Liu, Saminathan Ponnusamy, Jun Wang

In this paper, we investigate the Bohr radius for $K$ -quasiregular sense-preserving harmonic mappings $f = h + g$ in the unit disk $D$ such that the translated anal…

Inequalities Concerning Maximum Modulus and Zeros of Random Entire Functions

On Sharifi's conjecture: exceptional case

On the limits of real-valued functions in sets involving ψ-density, and applications

Bohr's phenomenon for the classes of Quasi-subordination and K-quasiregular harmonic mappings

On the limits of real-valued functions in sets involving $ψ$ -density, and applications

Bohr's phenomenon for the classes of Quasi-subordination and $K$ -quasiregular harmonic mappings