activity
20162026
most citedCorrelation functions, entanglement and chaos in the /-deformed CFTs

80 citations · 412 across the 31 of their papers we have counts for

collaborators

31 papers

hep-th2026

Partition Functions of Hermitian and PT-Symmetric Oscillators from Integrable Models

Hongfei Shu, Jingjing Yang

We develop an ODE/IM-based formulation for the thermal partition function and the spectral zeta function of the homogeneous Hermitian and PT-symmetric oscillators. For both classes…

hep-th2026

TBA equations for quantum Seiberg-Witten curve: higher-order Mathieu equation

Feiyu Peng, Hongfei Shu

We develop the ODE/IM correspondence for the higher-order Mathieu equation arising from the quantum Seiberg-Witten curve of the pure supersymmetric Yang-Mill…

math.RT2025

A Difference Formula for Tensor-power Multiplicities

Hongfei Shu, Peng Zhao, Rui-Dong Zhu +1

A novel combinatorial formula is developed for for tensor product multiplicities in representation theory. We introduce a difference formula linking these multiplicities to restric…

hep-th2025★ 2 cited

Thermodynamic Bethe ansatz and wall crossing for deformed supersymmetric quantum mechanics

Katsushi Ito, Hongfei Shu, Jingjing Yang

We study the deformed supersymmetric quantum mechanics with a polynomial superpotential with correction. In the minimal chamber, where all turning points are real and disti…

hep-th2025

Resurgence for large expansion in Coulomb gas formalism

Yong Li, Hongfei Shu

We develop a resurgence analysis for large central charge (large ) expansions in two-dimensional CFTs using the Coulomb gas formalism. Through the exact Borel-Laplace representa…

hep-th2024

A short review on TBA equation and scattering amplitude/Wilson loop duality

Hongfei Shu

In this review (written in Chinese), we introduce the computation of the minimal surface area in the scattering amplitude/Wilson loop duality, where the minimal surface ends on a l…

hep-th2024

Truncating Dyson-Schwinger Equations Based on Lefschetz Thimble Decomposition and Borel Resummation

Feiyu Peng, Hongfei Shu

We study the zero-dimensional prototype of the path integrals in quantum mechanics and quantum field theory, with the action . Using the Lefsc…

math-ph2024★ 1 cited

Counting Bethe States in Twisted Spin Chains

Hongfei Shu, Peng Zhao, Rui-Dong Zhu +1

We present a counting formula that relates the number of physical Bethe states of integrable models with a twisted boundary condition to the number of states in the untwisted or pa…

hep-th2024★ 9 cited

TBA equations and exact WKB analysis in deformed supersymmetric quantum mechanics

Katsushi Ito, Hongfei Shu

We study the spectral problem in deformed supersymmetric quantum mechanics with polynomial superpotential by using the exact WKB method and the TBA equations. We apply the ODE/IM c…

hep-th2023★ 21 cited

Quasinormal Modes of C-metric from SCFTs

Yang Lei, Hongfei Shu, Kilar Zhang +1

We study the quasinormal modes (QNM) of the charged C-metric, which physically stands for a charged accelerating black hole, with the help of Nekrasov's partition function of 4d $\…

hep-th2023★ 6 cited

Correlation Functions in the TsT/ Correspondence

Wei Cui, Hongfei Shu, Wei Song +1

We investigate the proposed holographic duality between the TsT transformation of IIB string theory on AdS with NS-NS flux and a single-trace deformat…

hep-th2022★ 21 cited

Shadow Celestial Amplitude

Chi-Ming Chang, Wei Cui, Wen-Jie Ma +2

We study scattering amplitudes in the shadow conformal primary basis, which satisfies the same defining properties as the original conformal primary basis and has many advantages o…

hep-th2022★ 9 cited

Bethe-State Counting and the Witten Index

Hongfei Shu, Peng Zhao, Rui-Dong Zhu +1

We count the Bethe states of quantum integrable models with twisted boundary conditions using the Witten index of 2d supersymmetric gauge theories. For multi-component models solva…

hep-th2022★ 5 cited

Integrability, susy matter gauge theories and black holes

Davide Fioravanti, Daniele Gregori, Hongfei Shu

We show that previous correspondence between some (integrable) statistical field theory quantities and periods of deformed gauge theory still holds if we ad…

hep-th2022★ 8 cited

TBA-like equations for non-planar scattering amplitude/Wilson lines duality at strong coupling

Hao Ouyang, Hongfei Shu

We compute the minimal area of a string worldsheet ending on two infinite periodic light-like Wilson lines in the AdS boundary, which is dual to the first non-planar correction…

hep-th2021★ 14 cited

Wall-crossing of TBA equations and WKB periods for the third order ODE

Katsushi Ito, Takayasu Kondo, Hongfei Shu

We study the WKB periods for the third order ordinary differential equation (ODE) with polynomial potential, which is obtained by the Nekrasov-Shatashvili limit of () Argy…

hep-th2021★ 18 cited

WKB periods for higher order ODE and TBA equations

Katsushi Ito, Takayasu Kondo, Kohei Kuroda +1

We study the WKB periods for the -th order ordinary differential equation (ODE) which is obtained by the conformal limit of the linear problem associated with the $A_r^{(1)}…

hep-th2020★ 6 cited

U(1) CS Theory vs SL(2) CS Formulation: Boundary Theory and Wilson Line

Xing Huang, Chen-Te Ma, Hongfei Shu +1

We first derive the boundary theory from the U(1) Chern-Simons theory. The boundary action on an -sheet manifold appears from its back-reaction of the Wilson line. The reason is…

math-ph2020★ 8 cited

Extended systems of Baxter Q-functions and fused flags I: simply-laced case

Simon Ekhammar, Hongfei Shu, Dmytro Volin

The spectrum of integrable models is often encoded in terms of commuting functions of a spectral parameter that satisfy functional relations. We propose to describe this commutativ…

hep-th2020★ 25 cited

deformation of chiral bosons and Chern-Simons AdS gravity

Hao Ouyang, Hongfei Shu

We study the deformation of the chiral bosons and show the equivalence between the chiral bosons of opposite chiralities and the scalar fields at the Hamiltonian level u…

hep-th2020★ 11 cited

-system and non-linear integral equations for scattering amplitudes at strong coupling

Davide Fioravanti, Marco Rossi, Hongfei Shu

We provide the two fundamental sets of functional relations which describe the strong coupling limit of scattering amplitudes in SYM dual to Wilson loops in $AdS_…

hep-th2020★ 13 cited

ODE/IM correspondence for affine Lie algebras: A numerical approach

Katsushi Ito, Takayasu Kondo, Kohei Kuroda +1

We study numerically the ODE/IM correspondence for untwisted affine Lie algebras associated with simple Lie algebras including exceptional type. We consider the linear problem obta…

hep-th2019★ 10 cited

Quantum Correction of the Wilson Line and Entanglement Entropy in the Pure AdS Einstein Gravity Theory

Xing Huang, Chen-Te Ma, Hongfei Shu

We calculate the expectation value of the Wilson line in the pure AdS Einstein gravity theory and also the entanglement entropy in the boundary theory. Our one-loop calculation…

hep-th2019★ 22 cited

TBA equations for the Schrödinger equation with a regular singularity

Katsushi Ito, Hongfei Shu

We derive the Thermodynamic Bethe Ansatz (TBA) equations for the Schrödinger equation with an arbitrary polynomial potential and a regular singular (simple and double pole) term. T…