Boundary state bootstrap and asymptotic overlaps in AdS/dCFT

Abstract

We formulate and close the boundary state bootstrap for factorizing K-matrices in AdS/CFT. We found that there are no boundary degrees of freedom in the boundary bound states, merely the boundary parameters are shifted. We use this family of boundary bound states to describe the D3-D5 system for higher dimensional matrix product states and provide their asymptotic overlap formulas. In doing so we generalize the nesting for overlaps of matrix product states and Bethe states.

17 pages, some explanations and references added

References in corpus (8)

• What is an integrable quench?
• On String S-matrix, Bound States and TBA
• AdS/dCFT one-point functions of the SU(3) sector
• Non-perturbative Defect One-Point Functions in Planar $\mathcal{N}=4$ Super-Yang-Mills
• Boundary states, overlaps, nesting and bootstrapping AdS/dCFT
• Coordinate Bethe Ansatz for the String S-Matrix
• On exact overlaps in integrable spin chains
• Functional Equations and Separation of Variables for Exact g-Function

Cited by in corpus (12)

• Integrable domain walls in ABJM theory
• Crosscap States in Integrable Field Theories and Spin Chains
• Integrable quenches in the Hubbard model
• On exact overlaps for $\mathfrak{gl}(N)$ symmetric spin chains
• String integrability of defect CFT and dynamical reflection matrices
• Duality Relations for Overlaps of Integrable Boundary States in AdS/dCFT
• String integrability of the ABJM defect
• Wilson-loop One-point Functions in ABJM Theory
• Wrapping corrections for long range spin chains
• Holographic correlators of semiclassical states in defect CFTs
• A range three elliptic deformation of the Hubbard model
• Three-Point Functions in ABJM and Bethe Ansatz