activity
20172026
most citedThe block graph of a finite group

2 citations · 3 across the 8 of their papers we have counts for

collaborators

9 papers

math.RT2026

The Eaton--Moretó Conjecture Holds True for \(p\)-Solvable Groups

Yanjun Liu, Lizhong Wang, Jiping Zhang +1

In this paper we prove that the Eaton--Moretó conjecture holds true for all -solvable groups.

math.RT2026

Non-solvable groups whose non-linear character degrees have the same number of different prime divisors

Junying Guo, Yanjun Liu, Ziyi Wu +1

By a result of Noritzsch, a finite solvable group whose non-linear character degrees have the same set of prime divisors is meta-abelian. In this note we investigate finite non-sol…

math.RT2021

Categorical actions and derived equivalences for finite odd-dimensional orthogonal groups

Pengcheng Li, Yanjun Liu, Jiping Zhang

In this paper we prove that Broué's abelian defect group conjecture is true for the finite odd-dimensional orthogonal groups $\SO_{2n+1}(q)$ at linear primes with odd. We first…

math.AP2020

An improved Trudinger-Moser inequality involving N-Finsler-Laplacian and L^p norm

Yanjun Liu

Suppose be a convex function of class which is even and positively homogeneous of degree 1. We…

math.AP2019

The ground state solution for Kirchhoff-Schrodinger equations with singular exponential nonlinearities in R^4

Yanjun Liu, Shijie Qi

In this paper, we consider Kirchhoff-Schrodinger equations with singular exponential nonlinearities in R^4,using singular Adams inequality and variational techniques, we get the ex…

math.FA2019★ 1 cited

Concentration-compactness principle of singular Trudinger-Moser inequality involving -Finsler-Laplacian operator

Yanjun Liu

In this paper, suppose be a convex function of class which is even and positively homogeneous…