Yuan Luo
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Yuan Luo has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Junya Yagi
Tsinghua University
4 shared publications - Meng-Chwan Tan
Department of Physics National University of Singapore 2 Science Drive 3 117551 Singapore
4 shared publications - Qin Zhao
Department of Physics National University of Singapore 2 Science Drive 3 117551 Singapore
2 shared publications
Latest Publications
- Open Access
- 9 February 2015
- Published by Springer Nature in Journal of High Energy Physics
- Vol. 2015 (2) , 1-27
Ω-deformation of B-twisted gauge theories and the 3d-3d correspondence
- 9 February 2015
- Published by Springer Nature in Journal of High Energy Physics
- Vol. 2015 (2) , 1-27
Open AccessΩ-deformation of B-twisted gauge theories and the 3d-3d correspondence
- Open Access
Ω-deformation of B-twisted gauge theories and the 3d-3d correspondence
We study \Omega-deformation of B-twisted gauge theories in two dimensions. As an application, we construct an \Omega-deformed, topologically twisted five-dimensional maximally supersymmetric Yang-Mills theory on the product of a Riemann surface $\Sigma$ and a three-manifold $M$, and show that when $\Sigma$ is a disk, this theory is equivalent to analytically continued Chern-Simons theory on $M$. Based on these results, we establish a correspondence between three-dimensional $\mathcal{N} = 2$ superconformal theories and analytically continued Chern-Simons theory. Furthermore, we argue that there is a mirror symmetry between {\Omega}-deformed two-dimensional theories.Open AccessΩ-deformation of B-twisted gauge theories and the 3d-3d correspondence
We study \Omega-deformation of B-twisted gauge theories in two dimensions. As an application, we construct an \Omega-deformed, topologically twisted five-dimensional maximally supersymmetric Yang-Mills theory on the product of a Riemann surface $\Sigma$ and a three-manifold $M$, and show that when $\Sigma$ is a disk, this theory is equivalent to analytically continued Chern-Simons theory on $M$. Based on these results, we establish a correspondence between three-dimensional $\mathcal{N} = 2$ superconformal theories and analytically continued Chern-Simons theory. Furthermore, we argue that there is a mirror symmetry between {\Omega}-deformed two-dimensional theories. - Open Access
N=2 supersymmetric gauge theories and quantum integrable systems
We study N=2 supersymmetric gauge theories on the product of a two-sphere and a cylinder. We show that the low-energy dynamics of a BPS sector of such a theory is described by a quantum integrable system, with the Planck constant set by the inverse of the radius of the sphere. If the sphere is replaced with a hemisphere, then our system reduces to an integrable system of the type studied by Nekrasov and Shatashvili. In this case we establish a correspondence between the effective prepotential of the gauge theory and the Yang-Yang function of the integrable system.
Open AccessN=2 supersymmetric gauge theories and quantum integrable systems
We study N=2 supersymmetric gauge theories on the product of a two-sphere and a cylinder. We show that the low-energy dynamics of a BPS sector of such a theory is described by a quantum integrable system, with the Planck constant set by the inverse of the radius of the sphere. If the sphere is replaced with a hemisphere, then our system reduces to an integrable system of the type studied by Nekrasov and Shatashvili. In this case we establish a correspondence between the effective prepotential of the gauge theory and the Yang-Yang function of the integrable system.
- Open Access
- 20 March 2014
- Published by Springer Nature in Journal of High Energy Physics
- Vol. 2014 (3) , 1-26
$ \mathcal{N} $ = 2 supersymmetric gauge theories and quantum integrable systems
- 20 March 2014
- Published by Springer Nature in Journal of High Energy Physics
- Vol. 2014 (3) , 1-26
Open Access$ \mathcal{N} $ = 2 supersymmetric gauge theories and quantum integrable systems