Talk detail

MG13 - Talk detail

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 Participant

Gomes, Henrique de Andrade Gomes

Institution

University of California, Davis  - 1635 Martin Luther King Junior Way, Ap 5 - Berkeley - California - USA

Session

QG1

Accepted

Yes

Order

1

Time

14:00 - 14:20

Talk

Oral abstract

Title

Gauge/gravity holography for non- asymptotically AdS spacetimes using Shape Dynamics
Co-authors Tim Koslowski, Lee Smolin, Flavio Mercati, Sean Gryb

Abstract

Shape Dynamics is a theory dynamically equivalent to general relativity under some mild restrictions, but with a different set of symmetries, namely, it possesses dilatational symmetry as opposed to refoliation symmetry. Gauge/gravity holographic dualities relate a near boundary expansion of the metric in asymptotically AdS spacetimes in general relativity with a conformal theory at the boundary. It works explicitly only for asymptotically AdS, and for certain very restricted class of spacetime topologies. Using Shape Dynamics we construct a duality which matches that of the usual holographic treatment where the latter applies, but which, in a more adapted conceptual setting, can also be applied to general topologies and does not restrict to asymptotically AdS.

Session

OC4

Accepted

No

Order

Time

Talk

Oral abstract

Title

Gauge/gravity holography for non- asymptotically AdS spacetimes using Shape Dynamics
Co-authors Tim Koslowski, Lee Smolin, Flavio Mercati, Sean Gryb

Abstract

Shape Dynamics is a theory dynamically equivalent to general relativity under some mild restrictions, but with a different set of symmetries, namely, it possesses dilatational symmetry as opposed to refoliation symmetry. Gauge/gravity holographic dualities relate a near boundary expansion of the metric in asymptotically AdS spacetimes in general relativity with a conformal theory at the boundary. It works explicitly only for asymptotically AdS, and for certain very restricted class of spacetime topologies. Using Shape Dynamics we construct a duality which matches that of the usual holographic treatment where the latter applies, but which, in a more adapted conceptual setting, can also be applied to general topologies and does not restrict to asymptotically AdS.

Session

AT4

Accepted

Yes

Order

6

Time

15'

Talk

Oral abstract

Title

Gauge/gravity holography for non- asymptotically AdS spacetimes using Shape Dynamics
Co-authors Tim Koslowski, Lee Smolin, Flavio Mercati, Sean Gryb

Abstract

Shape Dynamics is a theory dynamically equivalent to general relativity under some mild restrictions, but with a different set of symmetries, namely, it possesses dilatational symmetry as opposed to refoliation symmetry. Gauge/gravity holographic dualities relate a near boundary expansion of the metric in asymptotically AdS spacetimes in general relativity with a conformal theory at the boundary. Using Shape Dynamics we construct a duality which matches that of the usual holographic treatment where the latter applies, but which, in a more adapted conceptual setting, does not require the usual properties of the near-boundary expansion of asymptotically AdS spacetimes.

Session

GT3

Accepted

Yes

Order

3

Time

14:30

Talk

Oral abstract

Title

Gauge/gravity holography for non- asymptotically AdS spacetimes using Shape Dynamics
Co-authors Tim Koslowski, Lee Smolin, Flavio Mercati, Sean Gryb

Abstract

Shape Dynamics is a theory dynamically equivalent to general relativity under some mild restrictions, but with a different set of symmetries, namely, it possesses dilatational symmetry as opposed to refoliation symmetry. Gauge/gravity holographic dualities relate a near boundary expansion of the metric in asymptotically AdS spacetimes in general relativity with a conformal theory at the boundary. It works explicitly only for asymptotically AdS, and for certain very restricted class of spacetime topologies. Using Shape Dynamics we construct a duality which matches that of the usual holographic treatment where the latter applies, but which, in a more adapted conceptual setting, can also be applied to general topologies and does not restrict to asymptotically AdS.

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