Imperial College London

ProfessorJeromeGauntlett

Faculty of Natural SciencesDepartment of Physics

Chair in Theoretical Physics
 
 
 
//

Contact

 

+44 (0)20 7594 1275j.gauntlett Website

 
 
//

Assistant

 

Mrs Graziela De Nadai-Sowrey +44 (0)20 7594 7843

 
//

Location

 

602BHuxley BuildingSouth Kensington Campus

//

Summary

 

Publications

Citation

BibTex format

@article{Cheung:2019:1361-6382/ab41b3,
author = {Cheung, KCM and Gauntlett, JP and Rosen, C},
doi = {1361-6382/ab41b3},
journal = {Classical and Quantum Gravity},
title = {Consistent KK truncations for M5-branes wrapped on Riemann surfaces},
url = {http://dx.doi.org/10.1088/1361-6382/ab41b3},
volume = {36},
year = {2019}
}

RIS format (EndNote, RefMan)

TY  - JOUR
AB - We construct a consistent Kaluza–Klein reduction of D = 11 supergravityon Σ2 × S4, where Σ2 = S2, R2 or H2, or a quotient thereof, at the levelof the bosonic fields. The result is a gauged N = 4, D = 5 supergravitytheory coupled to three vector multiplets, with the gauging lying in anSO(2) × SE(3) ⊂ SO(5, 3) subgroup of the SO(1, 1) × SO(5, 3) globalsymmetry group of the ungauged theory. For Σ2 = H2, the D = 5 theoryhas a maximally supersymmetric AdS5 vacuum which uplifts to the knownsolution of D = 11 supergravity corresponding to M5-branes wrapping aRiemann surface with genus greater than one and dual to an N = 2 SCFTin d = 4. For Σ2 = S2, we find two AdS5 solutions, one of which is new, andboth of which are unstable. There is an additional subtruncation to an N = 2gauged supergravity coupled to two vector multiplets, with very special realmanifold SO(1, 1) × SO(1, 1), and a single hypermultiplet, with quaternionicKähler manifold SU(2, 1)/S[U(2) × U(1)] and gauging associated with anSO(2) × R ⊂ SU(2, 1) subgroup.
AU - Cheung,KCM
AU - Gauntlett,JP
AU - Rosen,C
DO - 1361-6382/ab41b3
PY - 2019///
SN - 0264-9381
TI - Consistent KK truncations for M5-branes wrapped on Riemann surfaces
T2 - Classical and Quantum Gravity
UR - http://dx.doi.org/10.1088/1361-6382/ab41b3
UR - http://hdl.handle.net/10044/1/73609
VL - 36
ER -