Feng Li

most citedCenter-focus determination and limit cycles bifurcation for

p : q

homogeneous weight singular point

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

collaborators

3 papers

math.AP2019

Asymptotic behavior of nonlocal $p$ -Rayleigh quotients

Feng Li

Let $N \geq 1$ , $s, k \in (0, 1)$ , $p \in (1, \infty)$ . Let $t > 1$ , open bounded set $Ω \subset R^{N}$ , $R$ be the radius of $Ω$ . Let $B_{tR} (Ω)$ be the ball containing $Ω$ with radius…

math.DS2016★ 1 cited

Center-focus determination and limit cycles bifurcation for $p : q$ homogeneous weight singular point

Tao Liu, Feng Li, Yirong Liu +1

The quasi-homogeneous (and in general non-homogeneous) polynomial differential systems have been studied from many different points of view. In this paper, Center-focus determinati…

math.DS2016★ 1 cited

A kind of bifurcation of limit cycle from nilpotent critical point

Yirong Liu, Feng Li

In this paper, an interesting and new bifurcation phenomenon that limit cycles could be bifurcated from nilpotent node (focus) by changing its stability was investigated. It is dif…

Asymptotic behavior of nonlocal p-Rayleigh quotients

Center-focus determination and limit cycles bifurcation for p:q homogeneous weight singular point

A kind of bifurcation of limit cycle from nilpotent critical point

Asymptotic behavior of nonlocal $p$ -Rayleigh quotients

Center-focus determination and limit cycles bifurcation for $p : q$ homogeneous weight singular point