Benjamin A. Burrington

activity

20032025

most citedBlack holes in asymptotically Lifshitz spacetimes with arbitrary critical exponent

174 citations · 909 across the 30 of their papers we have counts for

collaborators

31 papers

hep-th2025

Covering space maps for $n$ -point functions with three long twists

Benjamin A. Burrington, Ida G. Zadeh

We consider correlation functions in symmetric product orbifold CFTs on the sphere, focusing on the case where all operators are single-cycle twists, and the covering surface is al…

hep-th2023

Conformal Perturbation Theory for $n$ -Point Functions: Structure Constant Deformation

Benjamin A. Burrington, Ida G. Zadeh

We consider conformal perturbation theory for $n$ -point functions on the sphere in general 2D CFTs to first order in coupling constant. We regulate perturbation integrals using can…

hep-th2022★ 7 cited

Larger Twists and Higher $n$ -Point Functions with Fractional Conformal Descendants in $S_{N}$ Orbifold CFTs at Large $N$

Benjamin A. Burrington, A. W. Peet

We consider correlation functions in symmetric product ( $S_{N}$ ) orbifold CFTs at large $N$ with arbitrary seed CFT, expanding on our earlier work arXiv:2211.04633 . Using covering s…

hep-th2022★ 11 cited

Fractional Conformal Descendants and Correlators in General 2D $S_{N}$ Orbifold CFTs at Large $N$

Benjamin A. Burrington, A. W. Peet

We consider correlation functions in symmetric product ( $S_{N}$ ) orbifold CFTs at large $N$ with arbitrary seed CFT. Specifically, we consider correlators of descendant operators con…

hep-th2019★ 13 cited

The large $N$ limit of OPEs in symmetric orbifold CFTs with $N = (4, 4)$ supersymmetry

Thomas de Beer, Benjamin A. Burrington, Ian T. Jardine +1

We explore the OPE of certain twist operators in symmetric product ( $S_{N}$ ) orbifold CFTs, extending our previous work arXiv:1804.01562 to the case of $N = (4, 4)$ supersymme…

hep-th2018★ 27 cited

The OPE of bare twist operators in bosonic $S_{N}$ orbifold CFTs at large $N$

Benjamin A. Burrington, Ian T. Jardine, Amanda W. Peet

In this work, we explore the twist operator OPEs of a generic bosonic symmetric product ( $S_{N}$ ) orbifold CFT. We conjecture that at large $N$ the OPE of bare twist operators contai…

Covering space maps for n-point functions with three long twists

Conformal Perturbation Theory for n-Point Functions: Structure Constant Deformation

Larger Twists and Higher n-Point Functions with Fractional Conformal Descendants in SN​ Orbifold CFTs at Large N

Fractional Conformal Descendants and Correlators in General 2D SN​ Orbifold CFTs at Large N

The large N limit of OPEs in symmetric orbifold CFTs with N=(4,4) supersymmetry