activity
19942026
most citedPath-integral quantization of gravity

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

astro-ph.CO2026

Optimal Transport Reconstruction of Biased Tracers in Primordial Non-Gaussian Fields

Farnik Nikakhtar, Ravi K. Sheth, Nikhil Padmanabhan +2

Optimal transport provides an efficient method to infer the displacement of objects by mapping their initial positions to their present-day locations over cosmic time; equivalently…

astro-ph.CO2026

Weak Lensing Low Multipoles

Albert Bonnefous, Roya Mohayaee

We analyse the low--multipole components of the weak-lensing convergence field in a FLRW universe. The low--multipole convergence field, encodes the largest-angle coherent potentia…

math.PR2025

Monge-Ampère gravitating fluids. Least action principles and particle systems

Christian Léonard, Roya Mohayaee

The Monge-Ampère gravitation theory (MAG) was introduced by Brenier in 2011 to obtain an approximate solution of the early Universe reconstruction problem. It is a modification of…

gr-qc2024

Monge-Ampère gravity, optimal transport theory and their link to the Galileons

Albert Bonnefous, Yann Brenier, Roya Mohayaee

Mathematicians have been proposing for sometimes that Monge-Ampère equation, a nonlinear generalization of the Poisson equation, where trace of the Hessian is replaced by its deter…

astro-ph.CO2024

Monge Ampère gravity: from the large deviation principle to cosmological simulations through optimal transport

Bruno Lévy, Yann Brenier, Roya Mohayaee

We study Monge-Ampère gravity (MAG) as an effective theory of cosmological structure formation through optimal transport theory. MAG is based on the Monge-Ampère equation, a nonlin…

hep-th1994★ 1 cited

Path-integral quantization of gravity

R. Mohayaee

We consider the anomalies of gravity in the context of path-integralquantization. We derive the ghost-loop anomalies to all orders in directly from the path-inte…