activity
20052016
most citedColored Tensor Models - a Review

332 citations · 1.3k across the 20 of their papers we have counts for

collaborators

22 papers

hep-th2016★ 10 cited

Capturing the phase diagram of (2+1)-dimensional CDT using a balls-in-boxes model

Dario Benedetti, James P. Ryan

We study the phase diagram of a one-dimensional balls-in-boxes (BIB) model that has been proposed as an effective model for the spatial-volume dynamics of (2+1)-dimensional causal…

math.CO2016★ 6 cited

-Colored Graphs - a Review of Sundry Properties

James P. Ryan

We review the combinatorial, topological, algebraic and metric properties supported by -colored graphs, with a focus on those that are pertinent to the study of tensor model…

gr-qc2015★ 48 cited

Generalized quantum gravity condensates for homogeneous geometries and cosmology

Daniele Oriti, Daniele Pranzetti, James P. Ryan +1

We construct a generalized class of quantum gravity condensate states, that allows the description of continuum homogeneous quantum geometries within the full theory. They are base…

gr-qc2014★ 68 cited

Group field theories for all loop quantum gravity

Daniele Oriti, James P. Ryan, Johannes Thürigen

Group field theories represent a 2nd quantized reformulation of the loop quantum gravity state space and a completion of the spin foam formalism. States of the canonical theory, in…

hep-th2014

The double scaling limit of random tensor models

Valentin Bonzom, Razvan Gurau, James P. Ryan +1

Tensor models generalize matrix models and generate colored triangulations of pseudo-manifolds in dimensions . The free energies of some models have been recently shown to…

hep-th2013★ 60 cited

Melonic phase transition in group field theory

Aristide Baratin, Sylvain Carrozza, Daniele Oriti +2

Group field theories have recently been shown to admit a 1/N expansion dominated by so-called `melonic graphs', dual to triangulated spheres. In this note, we deepen the analysis o…