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19952026
most citedEvidence for Supersymmetry in the Random-Field Ising Model at D = 5

53 citations · 247 across the 15 of their papers we have counts for

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Showing 2019Show all

7 papers · 1 filter

hep-th2019

Three- and four-point connectivities of two-dimensional critical Potts random clusters on the torus

Nina Javerzat, Marco Picco, Raoul Santachiara

In a recent paper, we considered the effects of the torus lattice topology on the two-point connectivity of Potts clusters. These effects are universal and probe non-trivial s…

hep-th2019

Two-point connectivity of two-dimensional critical Potts random clusters on the torus

Nina Javerzat, Marco Picco, Raoul Santachiara

We consider the two dimensional random-cluster Potts model on the torus and at the critical point. We study the probability for two points to be connected by a cluster for gen…

cond-mat.stat-mech2019

On the critical exponent of the 5D random-field Ising model

Nikolaos G. Fytas, Victor Martin-Mayor, Giorgio Parisi +2

We present a complementary estimation of the critical exponent of the specific heat of the 5D random-field Ising model from zero-temperature numerical simulations. Our result $…

cond-mat.stat-mech20195 cited

Multinucleation in the first-order phase transition of the 2d Potts model

Federico Corberi, Leticia F Cugliandolo, Marco Esposito +1

Using large-scale numerical simulations we studied the kinetics of the 2d q-Potts model for q > 4 after a shallow subcritical quench from a high-temperature homogeneous configurati…

hep-th2019

On four-point connectivities in the critical 2d Potts model

Marco Picco, Sylvain Ribault, Raoul Santachiara

We perform Monte-Carlo computations of four-point cluster connectivities in the critical 2d Potts model, for numbers of states that are not necessarily integer. We com…

cond-mat.stat-mech2019

Pre-asymptotic dynamics of the infinite size Neumann (p=2 spherical) model

Damien Barbier, Leticia F. Cugliandolo, Gustavo S. Lozano +3

In this contribution we further study the classical disordered p=2 spherical model with Hamiltonian dynamics, or in integrable systems terms, the Neumann model, in the infinite siz…