activity
20082024
most citedLinearized Group Field Theory and Power Counting Theorems

113 citations · 309 across the 19 of their papers we have counts for

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10 papers · 1 filter

hep-th2023★ 8 cited

QFT with Tensorial and Local Degrees of Freedom: Phase Structure from Functional Renormalization

Joseph Ben Geloun, Andreas G. A. Pithis, Johannes Thürigen

Field theories with combinatorial non-local interactions such as tensor invariants are interesting candidates for describing a phase transition from discrete quantum-gravitational…

hep-th2020

On the counting tensor model observables as and classical invariants

Joseph Ben Geloun

Real or complex tensor model observables, the backbone of the tensor theory space, are classical (unitary, orthogonal, symplectic) Lie group invariants. These observables represent…

hep-th2015★ 4 cited

A power counting theorem for a tensorial group field theory

Joseph Ben Geloun

We introduce a tensorial group field theory endowed with weighted interaction terms of the form . The model can be seen as a field theory over copies of …

hep-th2012

Asymptotic Freedom of Rank 4 Tensor Group Field Theory

Joseph Ben Geloun

Recently, a rank four tensor group field theory has been proved renormalizable. We provide here the key points on the renormalizability of this model and its UV asymptotic freedom.

hep-th2011★ 27 cited

A Renormalizable 4-Dimensional Tensor Field Theory

Joseph Ben Geloun, Vincent Rivasseau

We prove that an integrated version of the Gurau colored tensor model supplemented with the usual Bosonic propagator on is renormalizable to all orders in perturbation the…

hep-th2010★ 98 cited

EPRL/FK Group Field Theory

Joseph Ben Geloun, Razvan Gurau, Vincent Rivasseau

The purpose of this short note is to clarify the Group Field Theory vertex and propagators corresponding to the EPRL/FK spin foam models and to detail the subtraction of leading di…