Jun Wang

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

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

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…

math.DG2019

Curvatures of real connections on Hermitian manifolds

Jun Wang, Xiaokui Yang

Let $(M, g, J)$ be a Riemannian manifold with a compatible integrable complex structure $J \in End (T_{R} M)$ and $A_{g, J}$ be the space of real connections on…

math.AT2019

On generalized configuration space and its homotopy groups

Jun Wang, Xuezhi Zhao

Let $M$ be a subset of vector space or projective space. The authors define the \emph{generalized configuration space} of $M$ which is formed by $n$ -tuples of elements of $M$ where…

math.NT2019★ 1 cited

On a conjecture of Sharifi and Mazur's Eisenstein ideal

Emmanuel Lecouturier, Jun Wang

Let $N$ and $p$ be prime numbers $\geq 5$ such that $p$ divides $N - 1$ . Let $I$ be Mazur's Eisenstein ideal of level $N$ and $H_{+}$ be the plus part of $H_{1} (X_{0} (N), Z_{p})$ fo…

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

Curvatures of real connections on Hermitian manifolds

On generalized configuration space and its homotopy groups

On a conjecture of Sharifi and Mazur's Eisenstein ideal

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