activity
20172022
most citedMean field theory of the swap Monte Carlo algorithm

56 citations · 72 across the 5 of their papers we have counts for

collaborators

17 papers

cond-mat.stat-mech2022

Active Spherical Model

Harukuni Ikeda

The spherical model is a popular solvable model and has been applied to describe several critical phenomena such as the ferromagnetic transition, Bose-Einstein condensation, spin-g…

cond-mat.dis-nn2022

Universality of classical and quantum SAT-UNSAT transitions of convex continuous satisfaction problems

Harukuni Ikeda

Here we investigate the single-layer linearized perceptron near the SAT-UNSAT transition point as a prototypical model of the convex continuous satisfaction problems. The simplicit…

cond-mat.dis-nn2021

Mean-field caging in a random Lorentz gas

Giulio Biroli, Patrick Charbonneau, Yi Hu +3

The random Lorentz gas (RLG) is a minimal model of both percolation and glassiness, which leads to a paradox in the infinite-dimensional, limit: the localizati…

cond-mat.dis-nn2020

Finite size effects in the microscopic critical properties of jammed configurations: A comprehensive study of the effects of different types of disorder

Patrick Charbonneau, Eric I. Corwin, R. Cameron Dennis +4

Jamming criticality defines a universality class that includes systems as diverse as glasses, colloids, foams, amorphous solids, constraint satisfaction problems, neural networks,…

cond-mat.soft2020

Non-Affine Displacements Below Jamming under Athermal Quasi-Static Compression

Harukuni Ikeda, Koji Hukushima

Critical properties of frictionless spherical particles below jamming are studied using extensive numerical simulations, paying particular attention to the non-affine part of the d…

cond-mat.soft20209 cited

Note: Relaxation time below jamming

Harukuni Ikeda

Like other critical phenomena, the jamming transition accompanies the divergence of the relaxation time . A recent numerical study of frictionless spherical particles proves tha…