An N=1 3d-3d correspondence

An N=1 3d-3d correspondence

M5-branes on an associative three-cycle M3 in a G2-holonomy manifold give rise to a 3d N = 1 supersymmetric gauge theory, TN=1[M3]. We propose an N = 1 3d-3d correspondence, based on two observables of these theories: the Witten index and the S3-partition function. The Witten index of a 3d N = 1 the...

書目詳細資料
Main Authors:	Eckhard, J, Schafer-Nameki, S, Wong, J-M
格式:	Journal article
出版:	Springer 2018

相似書籍

Higher-Form Symmetries, Bethe Vacua, and the 3d-3d Correspondence
由: Eckhard, J, et al.
出版: (2020)

Higher-form symmetries, Bethe vacua, and the 3d-3d correspondence
由: Julius Eckhard, et al.
出版: (2020-01-01)

Trifectas for T-N in 5d
由: Eckhard, J, et al.
出版: (2020)

Spin(7)-manifolds as generalized connected sums and 3d N=1 theories
由: Braun, A, et al.
出版: (2018)

Spin(7)-manifolds as generalized connected sums and 3d N=1 $$ \mathcal{N}=1 $$ theories
由: Andreas P. Braun, et al.
出版: (2018-06-01)

Liberating confinement from Lagrangians: 1-form symmetries and lines in 4d N=1 from 6d N=(2,0)
由: Hubner, M, et al.
出版: (2022)

Refined 3d-3d correspondence
由: Alday, L, et al.
出版: (2017)

Refined 3d-3d correspondence
由: Luis F. Alday, et al.
出版: (2017-04-01)

1-form symmetries of 4d N=2 class S theories
由: Bhardwaj, L, et al.
出版: (2021)

Liberating confinement from Lagrangians: 1-form symmetries and lines in 4d N=1 from 6d N=(2,0)
由: Lakshya Bhardwaj, Max Hubner, Sakura Schafer-Nameki
出版: (2022-01-01)

Generalized symmetries and anomalies of 3d $\mathcal{N}=4$ SCFTs
由: Lakshya Bhardwaj, Mathew Bullimore, Andrea E. V. Ferrari, Sakura Schäfer-Nameki
出版: (2024-03-01)

Trifectas for TN in 5d
由: Julius Eckhard, et al.
出版: (2020-07-01)

Black holes and large N complex saddles in 3D-3D correspondence
由: Sunjin Choi, et al.
出版: (2021-06-01)

3d-3d correspondence and 2d $$\mathcal{N}$$ = (0, 2) boundary conditions
由: Hee-Joong Chung
出版: (2024-03-01)

(5d RG-flow) trees in the tropical rain forest
由: van Beest, M, et al.
出版: (2021)

4d $\mathcal{N}=2$ S-folds
由: Apruzzi, F, et al.
出版: (2020)

3d-3d correspondence for mapping tori
由: Sungbong Chun, et al.
出版: (2020-09-01)

1-form symmetries of 4d N=2 class S theories
由: Lakshya Bhardwaj, Max Hübner, Sakura Schafer-Nameki
出版: (2021-11-01)

(Symplectic) leaves and (5d Higgs) branches in the Poly(go)nesian Tropical Rain Forest
由: van Beest, M, et al.
出版: (2020)

Symmetry TFTs for 3d QFTs from M-theory
由: van Beest, M, et al.
出版: (2023)

Chiral 2d theories from N = 4 SYM with varying coupling
由: Lawrie, C, et al.
出版: (2017)

CORRESPONDENCE MATCHING IN 3D MODELS FOR 3D HAND FITTING
由: Maksym Tymkovych, et al.
出版: (2024-03-01)

Symmetry enhancement and closing of knots in 3d/3d correspondence
由: Dongmin Gang, et al.
出版: (2018-07-01)

Quivers for 3-manifolds: the correspondence, BPS states, and 3d N $$ \mathcal{N} $$ = 2 theories
由: Piotr Kucharski
出版: (2020-09-01)

Higher-form symmetries of 6d and 5d theories
由: Bhardwaj, L, et al.
出版: (2021)

(5d RG-flow) trees in the tropical rain forest
由: Marieke van Beest, et al.
出版: (2021-03-01)

Index for a model of 3d-3d correspondence for plumbed 3-manifolds
由: Hee-Joong Chung
出版: (2021-04-01)

Semantic isometry for 3-D shape correspondence
由: Xiang Pan, et al.
出版: (2018-01-01)

M5-branes on S2 × M4: Nahm’s equations and 4d topological sigma-models
由: Assel, B, et al.
出版: (2016)

Higher-form symmetries of 6d and 5d theories
由: Lakshya Bhardwaj, et al.
出版: (2021-02-01)

Chiral 2d theories from N = 4 SYM with varying coupling
由: Craig Lawrie, et al.
出版: (2017-04-01)

F-theory and 2d (0, 2) theories
由: Schäfer-Nameki, S, et al.
出版: (2016)

Symmetry TFTs for 3d QFTs from M-theory
由: Marieke van Beest, et al.
出版: (2023-02-01)

Recovery of 3D articulated motion from 2D correspondences
由: DiFranco, David Edward, 1977-
出版: (2005)

$G_2$-manifolds from 4d N=1 theories, part I: Domain walls
由: Andreas P. Braun, Evyatar Sabag, Matteo Sacchi, Sakura Schäfer-Nameki
出版: (2024-10-01)

Refining the cutoff 3d gravity/ T T ¯ $$ T\overline{T} $$ correspondence
由: Per Kraus, et al.
出版: (2022-10-01)

4d Chern-Simons theory as a 3d Toda theory, and a 3d-2d correspondence
由: Meer Ashwinkumar, et al.
出版: (2021-09-01)

An Efficient Correspondence Based Algorithm for 2D and 3D Model Based Recognition
由: Breuel, Thomas M.
出版: (2004)

Gapped phases with non-invertible symmetries: (1+1)d
由: Lakshya Bhardwaj, Lea E. Bottini, Daniel Pajer, Sakura Schafer-Nameki
出版: (2025-01-01)

Higher-form symmetries in 5d
由: Morrison, DR, et al.
出版: (2020)