activity
20102013
most citedNonlinear PDE aspects of the tt* equations of Cecotti and Vafa

7 citations · 13 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP20132 cited

Asymptotic analysis of solutions to a gauged O(3) sigma model

Daniele Bartolucci, Youngae Lee, Chang-Shou Lin +1

We analyze an elliptic equation arising in the study of the gauged O(3) sigma model with the Chern-Simons term. In this paper, we study the asymptotic behavior of solutions and app…

math.AP2013

Classification of Radial Solutions to Liouville Systems with Singularities

Chang-shou Lin, Lei Zhang

Let be a nonnegative, symmetric, irreducible and invertible matrix. We prove the existence and uniqueness of radial solutions to the following Liouville sy…

math.AP20133 cited

On Liouville systems at critical parameters, Part 1: one bubble

Chang-shou Lin, Lei Zhang

In this paper we consider bubbling solutions to the general Liouville system: \label{abeq1} Δ_g u_i^k+\sum_{j=1}^n a_{ij}ρ_j^k(\frac{h_j e^{u_j^k}}{\int h_j e^{u_j^k}}-1)=0\quad\te…

math.DG2012

Some tt* structures and their integral Stokes data

Martin A. Guest, Chang-Shou Lin

In "Isomonodromy aspects of the tt* equations of Cecotti and Vafa I. Stokes data" (arxiv:1209.2045) we described all smooth solutions of the two-function tt*-Toda equations in term…

math.AP20121 cited

Existence and uniqueness for Mean Field Equations on multiply connected domains at the critical parameter

Daniele Bartolucci, Chang-Shou Lin

We consider the mean field equation: (1) Δu+ρ\frac{e^u}{\int_Ωe^u}=0 & \hbox{in} \;Ω, u=0 & \hbox{on}\;\partialΩ, where is an open and bounded domain of cla…

math-ph20107 cited

Nonlinear PDE aspects of the tt* equations of Cecotti and Vafa

Martin A. Guest, Chang-Shou Lin

Using nonlinear pde techniques, we construct a new family of globally smooth tt* structures. This includes tt* structures associated to the (orbifold) quantum cohomology of a finit…