2D Seiberg-like dualities with an adjoint matter
From MaRDI portal
Publication:1709261
DOI10.1007/JHEP10(2017)035zbMath1383.81284arXiv1702.00235MaRDI QIDQ1709261
Hyungchul Kim, Kyoungho Cho, Jaemo Park
Publication date: 27 March 2018
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1702.00235
Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Supersymmetric field theories in quantum mechanics (81T60)
Related Items
\(A\)-twisted correlators and Hori dualities ⋮ 2D Seiberg-like dualities for orthogonal gauge groups
Cites Work
- Unnamed Item
- 2d index and surface operators
- Two-dimensional SCFTs from wrapped branes and \(c\)-extremization
- Aharony dualities for 3d theories with adjoint matter
- \(3d\) dualities from \(4d\) dualities
- Elliptic genera of two-dimensional \({\mathcal{N} = 2}\) gauge theories with rank-one gauge groups
- Cluster algebras from dualities of 2d \({\mathcal{N}} = (2, 2)\) quiver gauge theories
- Elliptic genera and quantum field theory
- Duality in two-dimensional \((2,2)\) supersymmetric non-abelian gauge theories
- Branes and \(N=2\) theories in two dimensions.
- Universality in two-dimensional gauge theory
- M2-brane surface operators and gauge theory dualities in Toda
- The long flow to freedom
- 3d duality with adjoint matter from 4d duality
- Nonabelian 2D gauge theories for determinantal Calabi-Yau varieties
- Chiral rings, singularity theory and electric-magnetic duality
- Relating gauge theories via Gauge/Bethe correspondence
- Partition functions of \(\mathcal N=(2,2)\) gauge theories on \(S^2\) and vortices
- Dualities for 3d theories with tensor matter
- Phases of \(N=2\) theories in two dimensions
- Elliptic genera of 2d \(\mathcal N = 2\) gauge theories
- A journey to 3\(d\): exact relations for adjoint SQCD from dimensional reduction
- Factorization of the 3d superconformal index with an adjoint matter
- On the reduction of 4d \( \mathcal{N}=1 \) theories on \( {\mathbb{S}}^2 \)
- ON THE LANDAU-GINZBURG DESCRIPTION OF N=2 MINIMAL MODELS
