activity
20122015
most citedGlobal structure of radial positive solutions for a prescribed mean curvature problem in a ball

1 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP2015★ 1 cited

Proof of the Bonheure-Noris-Weth conjecture on oscillatory radial solutions of Neumann problems

Ruyun Ma, Tianlan Chen, Yanqiong Lu

Let be the unit ball in with . Let , , $f(β) = β, \ f(s)<s\ \text{for}\ s\in (0,β), \ f(s)>s\ \text{for}\…

math.CA2014

Spectrum structure for eigenvalue problems involving mean curvature operators in Euclidean and Minkowski spaces

Ruyun Ma, Hongliang Gao, Tianlan Chen

In this paper, we are concerned with quasilinear Dirichlet problem $$ \left\{ \aligned &-\Big(\frac{u'(x)}{\sqrt{1+κ(u'(x))^2}}\Big)'=λu(x), \ \ \ \ \ 0<x<1,\\ &u(0)= u(1)=0,\\ \en…

math.AP2014

On multiple positive ground state solutions for a mean curvature equation in Minkowski space

Ruyun Ma, Yanqiong Lu, Tianlan Chen

In this paper, we show how changes in the sign of nonlinearity leads to multiple radial ground state solutions of the mean curvature equation $ \nabla\cdot \Big[\frac{\nabla u}{\sq…

math.AP2014

Global structure of radial sign-changing solutions for the prescribed mean curvature problem in a ball

Ruyun Ma, Hongliang Gao

In this paper, we are concerned with the global structure of radial solutions, with prescribed nodal properties, to the boundary value problem $$\text{div}\big(ϕ_{N}(\nabla v)\big)…

math.AP2014★ 1 cited

Global structure of radial positive solutions for a prescribed mean curvature problem in a ball

Ruyun Ma, Hongliang Gao, Yanqiong Lu

In this paper, we are concerned with the global structure of radial positive solutions of boundary value problem$$\text{div}\big(ϕ_{N}(\nabla v)\big)+λf(|x|, v)=0 \text{in} B(R), v…

math.AP2012★ 1 cited

Unilateral global bifurcation and nodal solutions for the -Laplacian with sign-changing weight

Guowei Dai, Ruyun Ma

In this paper, we shall establish a Dancer-type unilateral global bifurcation result for a class of quasilinear elliptic problems with sign-changing weight. Under some natural hypo…