Built on

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Similar

A. Bagchi, R. Gopakumar, I. Mandal and A. Miwa, “GCA in 2d,” JHEP 1008
Original
2010
Cited alongside, same era.
D. Grumiller, R. Jackiw and N. Johansson, “Canonical analysis of cosmological topologically massive gravity at the chiral point,” in Fundamental Interactions: A Memorial Volume for Wolfgang Kummer
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2010
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R. Andringa, E. A. Bergshoeff, M. de Roo, O. Hohm, E. Sezgin and P. K. Townsend, “Massive 3D Supergravity,” Class. Quant. Grav. 27
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2010
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A. Maloney, W. Song and A. Strominger, “Chiral Gravity, Log Gravity and Extremal CFT,” Phys. Rev. D 81
Original
2010
Cited alongside, same era.
M. Blagojevic and B. Cvetkovic, “Extra gauge symmetries in BHT gravity,” JHEP 1103

Then

A. Bagchi, S. Detournay and D. Grumiller, “Flat-Space Chiral Gravity,” Phys. Rev. Lett. 109
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O. Hohm, A. Routh, P. K. Townsend and B. Zhang, “On the Hamiltonian form of 3D massive gravity,” Phys. Rev. D 86
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E. Bergshoeff, O. Hohm, W. Merbis, A. J. Routh and P. K. Townsend, “Minimal Massive 3D Gravity,” Class. Quantum Grav. 31 (2014) 145008 [arXiv:1404.2867 [hep-th]]
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A. S. Arvanitakis, A. J. Routh and P. K. Townsend, “Matter coupling in 3D ’minimal massive gravity,” Class. Quant. Grav. 31
Original
2014
Closest in time.
M. Alishahiha, M. M. Qaemmaqami, A. Naseh and A. Shirzad, JHEP 1412

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2014

Minimal Massive 3D Gravity Unitarity Redux

Arvanitakis, Alex S., Townsend, Paul K.

Understand

A geometrical analysis of the bulk and anti-de Sitter boundary unitarity conditions of 3D "Minimal Massive Gravity" (MMG) (which evades the "bulk/boundary clash" of Topologically Massive Gravity) is used to extend and simplify previous results, showing that unitarity selects, up to equivalence, a connected region in parameter space.

We also initiate the study of flat-space holography for MMG.
Its relevant flat space limit is a deformation of 3D conformal gravity; the deformation is both non-linear and non-conformal, implying a linearisation instability.