Lin, Chang-Shou

Yan, Shusen

2013

In the last few decades, various Chern-Simons field theories have been studied, largely motivated by their applications to the physics of high-critical-temperature superconductivity. These Chern-Simons theories can be reduced to systems of nonlinear partial differential equations, which have posed many mathematically challenging problems for analysts. For the abelian case, the relativistic Chern-Simons model was proposed by Jakiw and Weinberg [10] and by Hong, Kim, and Pac [9]. The energy minimizer of this model satisfies a Bogomol'nyĭ-type system of first-order differential equations.

Communications on Pure and Applied Mathematics, LXVI [66](7), p. 991-1027

1097-0312

0010-3640

https://hdl.handle.net/1959.11/13701

John Wiley & Sons, Inc

Bubbling Solutions for the SU(3) Chern-Simons Model on a Torus

Journal Article

Publication