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Dive into the research topics where Harukuni Ikeda is active.

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Featured researches published by Harukuni Ikeda.


EPL | 2015

Fredrickson-Andersen model on Bethe lattice with random pinning

Harukuni Ikeda; Kunimasa Miyazaki

We study the effects of random pinning on the Fredrickson-Andersen model on the Bethe lattice. We find that the nonergodic transition temperature rises as the fraction of the pinned spins increases and the transition line terminates at a critical point. The freezing behavior of the spins is analogous to that of a randomly pinned p-spin mean-field spin glass model which has been recently reported. The diverging behavior of correlation lengths in the vicinity of the terminal critical point is found to be identical to the prediction of the inhomogeneous mode-coupling theory at the A3 singularity point for the glass transition.


Journal of Chemical Physics | 2016

Note: A replica liquid theory of binary mixtures

Harukuni Ikeda; Kunimasa Miyazaki; Atsushi Ikeda

It has been known that the binary replica liquid theory (RLT) is inconsistent with its one-component counterpart; In the limit that all atoms are identical, the configurational entropy and thus the glass transition point calculated by the binary RLT differ from those obtained by the one-component RLT. More specifically, an extra composition-dependent term, or the mixing entropy, remains finite in the configurational entropy computed by the binary RLT. In this Short Note, we reformulate the RLT in order to resolve this problem.


Journal of Chemical Physics | 2017

Mean field theory of the swap Monte Carlo algorithm

Harukuni Ikeda; Francesco Zamponi; Atsushi Ikeda

The swap Monte Carlo algorithm combines the translational motion with the exchange of particle species and is unprecedentedly efficient for some models of glass former. In order to clarify the physics underlying this acceleration, we study the problem within the mean field replica liquid theory. We extend the Gaussian Ansatz so as to take into account the exchange of particles of different species, and we calculate analytically the dynamical glass transition points corresponding to the swap and standard Monte Carlo algorithms. We show that the system evolved with the standard Monte Carlo algorithm exhibits the dynamical transition before that of the swap Monte Carlo algorithm. We also test the result by performing computer simulations of a binary mixture of the Mari-Kurchan model, both with standard and swap Monte Carlo. This scenario provides a possible explanation for the efficiency of the swap Monte Carlo algorithm. Finally, we discuss how the thermodynamic theory of the glass transition should be modified based on our results.


EPL | 2016

The Fredrickson-Andersen model with random pinning on Bethe lattices and its MCT transitions

Harukuni Ikeda; Kunimasa Miyazaki; Giulio Biroli

We investigate the dynamics of the randomly pinned Fredrickson-Andersen model on the Bethe lattice. We find a line of random pinning dynamical transitions whose dynamical critical properties are in the same universality class of the


EPL | 2015

One-dimensional Kac model of dense amorphous hard spheres

Harukuni Ikeda; Atsushi Ikeda

A_2


arXiv: Disordered Systems and Neural Networks | 2018

Universality of jamming of non-spherical particles.

Carolina Brito; Harukuni Ikeda; Pierfrancesco Urbani; Matthieu Wyart; Francesco Zamponi

and


arXiv: Disordered Systems and Neural Networks | 2018

Note: Effect of localization on mean-field density of state near jamming

Harukuni Ikeda

A_3


arXiv: Disordered Systems and Neural Networks | 2018

Effect of fluctuation on mean-field density of state of amorphous solids

Harukuni Ikeda

transitions of Mode Coupling Theory. The


arXiv: Soft Condensed Matter | 2017

Decoupling phenomena and replica symmetry breaking of binary mixtures

Harukuni Ikeda; Kunimasa Miyzaki; Hajime Yoshino; Atsushi Ikeda

A_3


arXiv: Soft Condensed Matter | 2016

A note on the replica liquid theory of binary mixtures

Harukuni Ikeda; Kunimasa Miyazaki; Atsushi Ikeda

behavior appears at the terminal point, where the relaxation becomes logarithmic and the relaxation time diverges exponentially. We explain the critical behavior in terms of self-induced disorder and avalanches, strengthening the relationship discussed in recent works between glassy dynamics and Random Field Ising Model.

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Francesco Zamponi

École Normale Supérieure

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Giulio Biroli

École Normale Supérieure

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Carolina Brito

Universidade Federal do Rio Grande do Sul

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Pierfrancesco Urbani

Centre national de la recherche scientifique

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Matthieu Wyart

École Polytechnique Fédérale de Lausanne

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