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20052026
most citedBridging Carrollian and Celestial Holography

166 citations

Showing 2016Show all

7 papers · 1 filter

math.PR2016★ 20 cited

The -invariant Ising model via dimers

Cédric Boutillier, Béatrice de Tilière, Kilian Raschel

The -invariant Ising model (Baxter in Philos Trans R Soc Lond A Math Phys Eng Sci 289(1359):315--346, 1978) is defined on an isoradial graph and has coupling constants depending…

hep-th2016★ 11 cited

The quantum cat map on the modular discretization of extremal black hole horizons

Minos Axenides, Emmanuel Floratos, Stam Nicolis

Based on our recent work on the discretization of the radial AdS geometry of extremal BH horizons,we present a toy model for the chaotic unitary evolution of infalling single p…

cond-mat.stat-mech2016★ 10 cited

A functional calculus for the magnetization dynamics

Julien Tranchida, Pascal Thibaudeau, Stam Nicolis

A functional calculus approach is applied to the derivation of evolution equations for the moments of the magnetization dynamics of systems subject to stochastic fields. It allows…

math.PR2016★ 26 cited

An Eyring-Kramers law for the stochastic Allen-Cahn equation in dimension two

Nils Berglund, Giacomo Di Gesù, Hendrik Weber

We study spectral Galerkin approximations of an Allen--Cahn equation over the two-dimensional torus perturbed by weak space-time white noise of strength . We in…

math.AP2016

Qualitative properties of generalized principal eigenvalues for superquadratic viscous Hamilton-Jacobi equations

Emmanuel Chasseigne, Naoyuki Ichihara

This paper is concerned with the ergodic problem for superquadratic viscous Hamilton-Jacobi equations with exponent m \textgreater{} 2. We prove that the generalized principal eige…

math.DG2016

Mass-like invariants for asymptotically hyperbolic metrics. Part I: Classification

Julien Cortier, Mattias Dahl, Romain Gicquaud

In this article, we classify the set of asymptotic mass-like invariants for asymptotically hyperbolic metrics. It turns out that the standard mass is just one example among the two…