Jun Wang

activity

20182023

most citedLevel compatibility in Sharifi's conjecture

1 citations · 5 across the 16 of their papers we have counts for

collaborators

16 papers

math.AG2023★ 1 cited

Quantum Lefschetz theorem revisited

Jun Wang

Let $X$ be any smooth Deligne-Mumford stack with projective coarse moduli, and $Y$ be a smooth complete intersection in $X$ associated with a direct sum of semi-positive line bundl…

math.NT2022★ 1 cited

Level compatibility in Sharifi's conjecture

Emmanuel Lecouturier, Jun Wang

Sharifi has constructed a map from the first homology of the modular curve $X_{1} (M)$ to the $K$ -group $K_{2} (Z [ζ_{M}, \frac{1}{M}])$ , where $ζ_{M}$ is a primitive $M$ th root of u…

math.AT2021

The multiple points of maps from sphere to Euclidean space

Jun Wang, Xuezhi Zhao

In this paper, we obtain some sufficient conditions to guarantee the existence of multiple points of maps from $S^{m}$ to $R^{d}$ . Our main tool is the ideal-valued index of $…

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…