activity
20172024
most citedQuasi-local holographic dualities in non-perturbative 3d quantum gravity I - Convergence of multiple approaches and examples of Ponzano-Regge statistical duals

47 citations · 254 across the 14 of their papers we have counts for

collaborators

14 papers

gr-qc2024★ 2 cited

Quantum Gravity, Hydrodynamics and Emergent Cosmology: A Collection of Perspectives

Jibril Ben Achour, Dario Benedetti, Martin Bojowald +17

This collection of perspective pieces captures recent advancements and reflections from a dynamic research community dedicated to bridging quantum gravity, hydrodynamics, and emerg…

hep-th2022★ 3 cited

Diffeomorphisms as quadratic charges in 4d BF theory and related TQFTs

Marc Geiller, Florian Girelli, Christophe Goeller +1

We present a Sugawara-type construction for boundary charges in 4d BF theory and in a general family of related TQFTs. Starting from the underlying current Lie algebra of boundary…

hep-th2022★ 1 cited

Transition Amplitudes in 3D Quantum Gravity: Boundaries and Holography in the Coloured Boulatov Model

Christophe Goeller, Daniele Oriti, Gabriel Schmid

We consider transition amplitudes in the coloured simplicial Boulatov model for three-dimensional Riemannian quantum gravity. First, we discuss aspects of the topology of coloured…

hep-th2022★ 15 cited

Diffeomorphism-invariant observables and dynamical frames in gravity: reconciling bulk locality with general covariance

Christophe Goeller, Philipp A. Hoehn, Josh Kirklin

We describe a completely general and fully non-perturbative framework for constructing dynamical reference frames in generally covariant theories, and for understanding the gauge-i…

hep-th2021★ 37 cited

3d gravity in Bondi-Weyl gauge: charges, corners, and integrability

Marc Geiller, Christophe Goeller, Céline Zwikel

We introduce a new gauge and solution space for three-dimensional gravity. As its name Bondi-Weyl suggests, it leads to non-trivial Weyl charges, and uses Bondi-like coordinates to…

hep-th2021★ 7 cited

The Quantum Gravity Disk: Discrete Current Algebra

Laurent Freidel, Christophe Goeller, Etera R. Livine

We study the quantization of the corner symmetry algebra of 3d gravity, that is the algebra of observables associated with 1d spatial boundaries. In the continuum field theory, at…

hep-th2020★ 13 cited

Dual diffeomorphisms and finite distance asymptotic symmetries in 3d gravity

Marc Geiller, Christophe Goeller

We study the finite distance boundary symmetry current algebra of the most general first order theory of 3d gravity. We show that the space of quadratic generators contains diffeom…

hep-th2020★ 28 cited

Most general theory of 3d gravity: Covariant phase space, dual diffeomorphisms, and more

Marc Geiller, Christophe Goeller, Nelson Merino

We show that the phase space of three-dimensional gravity contains two layers of dualities: between diffeomorphisms and a notion of "dual diffeomorphisms" on the one hand, and betw…

hep-th2020★ 2 cited

Quasi-Local 3D Quantum Gravity : Exact Amplitude and Holography

Christophe Goeller

This thesis is dedicated to the study of quasi-local boundary in quantum gravity in the 3D space-time case. This research takes root in the holographic principle, which conjectures…

hep-th2019★ 20 cited

Non-Perturbative 3D Quantum Gravity: Quantum Boundary States and Exact Partition Function

Christophe Goeller, Etera R. Livine, Aldo Riello

We push forward the investigation of holographic dualities in 3D quantum gravity formulated as a topological quantum field theory, studying the correspondence between boundary and…

gr-qc2018★ 5 cited

Probing the Shape of Quantum Surfaces: the Quadrupole Moment Operator

Christophe Goeller, Etera R. Livine

The standard toolkit of operators to probe quanta of geometry in loop quantum gravity consists in area and volume operators as well as holonomy operators. New operators have been d…

hep-th2018★ 38 cited

Quasi-local holographic dualities in non-perturbative 3d quantum gravity

Bianca Dittrich, Christophe Goeller, Etera R. Livine +1

We present a line of research aimed at investigating holographic dualities in the context of three dimensional quantum gravity within finite bounded regions. The bulk quantum geome…

hep-th2017★ 36 cited

Quasi-local holographic dualities in non-perturbative 3d quantum gravity II - From coherent quantum boundaries to BMS3 characters

Bianca Dittrich, Christophe Goeller, Etera Livine +1

We analyze the partition function of three-dimensional quantum gravity on the twisted solid tours and the ensuing dual field theory. The setting is that of a non-perturbative model…

hep-th2017★ 47 cited

Quasi-local holographic dualities in non-perturbative 3d quantum gravity I - Convergence of multiple approaches and examples of Ponzano-Regge statistical duals

Bianca Dittrich, Christophe Goeller, Etera Livine +1

This is the first of a series of papers dedicated to the study of the partition function of three-dimensional quantum gravity on the twisted solid torus with the aim to deepen our…