10 citations · 16 across the 8 of their papers we have counts for
12 papers · 1 filter
Infinitely many segregated vector solutions of Schrodinger system
Ohsang Kwon, Min-Gi Lee, Youngae Lee
We consider the following system of Schrödinger equations \begin{equation*}\left.\begin{cases} -ΔU + λU = α_0 U^3+ βUV^2 -ΔV + μ(y) V = α_1 V^3+βU^2V \end{cases}\right. \text{in} \…
Blow up at infinity in the SU(3) Chern-Simons model, part I
Ting-Jung Kuo, Youngae Lee, Chang-Shou Lin
We consider non-topological solutions of a nonlinear elliptic system problem derived from the Chern-Simons models in . The existence of non-topological soluti…
The asymptotic behavior of Chern-Simons Vortices for Gudnason Model
Youngae Lee
We consider an elliptic system arising from a supersymmetric gauge field theory. In this paper, we complete to classify all possible solutions according to their asymptotic behavio…
Periodic Maxwell-Chern-Simons vortices with concentrating property
Weiwei Ao, Youngae Lee, Ohsang Kwon
In order to study electrically and magnetically charged vortices in fractional quantum Hall effect and anyonic superconductivity, the Maxwell-Chern-Simons (MCS) model was introduce…
Local uniqueness and non-degeneracy of blow up solutions of mean field equations with singular data
Daniele Bartolucci, Aleks Jevnikar, Youngae Lee +1
We are concerned with the mean field equation with singular data on bounded domains. Under suitable non-degeneracy conditions we prove local uniqueness and non-degeneracy of bubbli…
Existence of bubbling solutions without mass concentration
Youngae Lee, Chang-Shou Lin, Wen Yang
The seminal work \cite{bm} by Brezis and Merle has been pioneering in studying the bubbling phenomena of the mean field equation with singular sources. When the vortex points are n…