We develop an integrability-based framework to compute structure constants of two sub-determinant operators and a single-trace non-BPS operator in ABJM theory in the planar limit. In this first paper, we study them at weak coupling using a relation to an integrable spin chain. We first develop a nested Bethe ansatz for an alternating SU(4) spin chain that describes single-trace operators made out of scalar fields. We then apply it to the computation of the structure constants and show that they are given by overlaps between a Bethe eigenstate and a matrix product state. We conjecture that the determinant operator corresponds to an integrable matrix product state and present a closed-form expression for the overlap, which resembles the so-ca...
We compute the two-loop anomalous dimension matrix in the scalar sector of planar ${\cal N}=3$ flavo...
This paper is a continuation of [1], in which a set of matrix elements of local operators was comput...
44 pagesInternational audienceWe consider the XXZ spin chain with diagonal boundary conditions in th...
Abstract: We compute three-point functions of general operators in the su(1|1) sector of planar N = ...
We compute three-point functions of general operators in the su(1 vertical bar 1) sector of planar N...
We compute three-point functions of general operators in the su(1|1) sector of planar N = 4 SYM in t...
International audienceIn this paper we take further steps towards developing the separation of varia...
We compute structure constants in $ \mathcal{N} $ = 4 SYM at one loop using Integrability. This requ...
We develop a novel nonperturbative approach to a class of three-point functions in planar $ \mathcal...
The determinant representation of the scalar products of the Bethe states of the open XXZ spin chain...
We generalize earlier results on one-point functions in N=4 SYM with a codimension one defect, dual ...
We introduce a nonperturbative approach to correlation functions of two determinant operators and on...
We compute the two-loop anomalous dimension matrix in the scalar sector of planar N = 3 flavored ABJ...
We give the derivation of the previously announced analytic expression for the correlation function ...
We compute the two-loop anomalous dimension matrix in the scalar sector of planar ${\cal N}=3$ flavo...
This paper is a continuation of [1], in which a set of matrix elements of local operators was comput...
44 pagesInternational audienceWe consider the XXZ spin chain with diagonal boundary conditions in th...
Abstract: We compute three-point functions of general operators in the su(1|1) sector of planar N = ...
We compute three-point functions of general operators in the su(1 vertical bar 1) sector of planar N...
We compute three-point functions of general operators in the su(1|1) sector of planar N = 4 SYM in t...
International audienceIn this paper we take further steps towards developing the separation of varia...
We compute structure constants in $ \mathcal{N} $ = 4 SYM at one loop using Integrability. This requ...
We develop a novel nonperturbative approach to a class of three-point functions in planar $ \mathcal...
The determinant representation of the scalar products of the Bethe states of the open XXZ spin chain...
We generalize earlier results on one-point functions in N=4 SYM with a codimension one defect, dual ...
We introduce a nonperturbative approach to correlation functions of two determinant operators and on...
We compute the two-loop anomalous dimension matrix in the scalar sector of planar N = 3 flavored ABJ...
We give the derivation of the previously announced analytic expression for the correlation function ...
We compute the two-loop anomalous dimension matrix in the scalar sector of planar ${\cal N}=3$ flavo...
This paper is a continuation of [1], in which a set of matrix elements of local operators was comput...
44 pagesInternational audienceWe consider the XXZ spin chain with diagonal boundary conditions in th...