## 2 Citations

### Lax operator and superspin chains from 4D CS gauge theory

- PhysicsJournal of Physics A: Mathematical and Theoretical
- 2022

We study the properties of interacting line defects in the four-dimensional Chern Simons (CS) gauge theory with invariance given by the SLm|n super-group family. From this theory, we derive the…

## References

SHOWING 1-10 OF 22 REFERENCES

### A shortcut to the Q-operator

- Physics
- 2010

Baxter’s Q-operator is generally believed to be the most powerful tool for the exact diagonalization of integrable models. Curiously, it has hitherto not yet been properly constructed in the simplest…

### Baxter’s Q-operators and Operatorial Bäcklund Flow for Quantum (Super)-Spin Chains

- Physics, Mathematics
- 2010

We propose the operatorial Baxter’s TQ-relations in a general form of the operatorial Bäcklund flow describing the nesting process for the inhomogeneous rational gl(K|M) quantum (super)spin chains…

### Chern-Simons Origin of Superstring Integrability.

- PhysicsPhysical review letters
- 2020

This work derives the AdS_{5}×S5} Green-Schwarz superstring from four-dimensional Beltrami-Chern-Simons theory reduced on a manifold with singular boundary conditions and offers the possibility of investigating integrable holography using traditional field theory methods.

### Gauge Theory And Integrability, II

- Mathematics
- 2018

Starting with a four-dimensional gauge theory approach to rational, elliptic, and trigonometric solutions of the Yang-Baxter equation, we determine the corresponding quantum group deformations to all…

### On Minuscule Representations and the Principal SL2

- Mathematics
- 2005

In this paper, we review the theory of minuscule coweights λ for a simple adjoint group G over C, as presented by Deligne [D]. We then decompose the associated irreducible representation Vλ of the…

### Wilson-’t Hooft lines as transfer matrices

- Mathematics
- 2020

We establish a correspondence between a class of Wilson-’t Hooft lines in four-dimensional N $$ \mathcal{N} $$ = 2 supersymmetric gauge theories described by circular quivers and transfer matrices…

### Quivers, words and fundamentals

- Mathematics
- 2014

A bstractA systematic study of holomorphic gauge invariant operators in general N$$ \mathcal{N} $$ = 1 quiver gauge theories, with unitary gauge groups and bifundamental matter fields, was recently…

### Branes and categorifying integrable lattice models

- Mathematics
- 2018

We elucidate how integrable lattice models described by Costello's 4d Chern-Simons theory can be realized via a stack of D4-branes ending on an NS5-brane in type IIA string theory, with D0-branes on…