activity
20202026
most citedScale-invariant random geometry from mating of trees: a numerical study

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

gr-qc2026

Towards a quantitative characterization of gravitational universality classes for order-4 random tensor models

Alicia Castro, Astrid Eichhorn, Razvan Gurau

Random tensor models can be used as combinatorial devices to generate Euclidean dynamical triangulations. A physical continuum limit of dynamical triangulations requires a suitable…

math-ph2025

An equivalence in random matrix and tensor models via a dually weighted intermediate field representation

Juan Abranches, Alicia Castro, Reiko Toriumi

We present novel equivalences in random matrix and tensor models between complex and self-adjoint theories with nontrivial quadratic terms in the action, established through an int…

math-ph2025

Numerical estimation of the Hausdorff dimension of D-random feuilletages

Alicia Castro, Adrian Tanasa

We implement numerical techniques to simulate D-random feuilletages, candidates for higher-dimensional random geometries introduced in L. Lionni and J.-F. Marckert, Math. Phys. Ana…

gr-qc2025

The massive BMS character in 3D quantum gravity

T. Mursheed Amith, Alicia Castro

We derive the one-loop partition function for three-dimensional quantum gravity in a finite-radius thermal twisted flat space with a conical defect, reproducing the massive BMS…

hep-th2023

Critical JT Gravity

Alicia Castro

In this paper, we investigate a critical behavior of JT gravity, a model of two-dimensional quantum gravity on constant negatively curved spacetimes. Our approach involves using te…

gr-qc2022★ 1 cited

Scale-invariant random geometry from mating of trees: a numerical study

Timothy Budd, Alicia Castro

The search for scale-invariant random geometries is central to the Asymptotic Safety hypothesis for the Euclidean path integral in quantum gravity. In an attempt to uncover new uni…

gr-qc2020

Renormalization Group Approach to the Continuum Limit of Matrix Models of Quantum Gravity with Preferred Foliation

Alicia Castro, Tim Koslowski

This contribution is not intended as a review but, by suggestion of the editors, as a glimpse ahead into the realm of dually weighted tensor models for quantum gravity. This class…