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Dive into the research topics where J. J. Ruiz-Lorenzo is active.

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Featured researches published by J. J. Ruiz-Lorenzo.


Journal of Physics A | 1999

Scaling corrections: site percolation and Ising model in three dimensions

H.G. Ballesteros; L. A. Fernandez; V. Martin-Mayor; A. Muñoz Sudupe; Giorgio Parisi; J. J. Ruiz-Lorenzo

Using finite-size scaling techniques we obtain accurate results for critical quantities of the Ising model and the site percolation, in three dimensions. We pay special attention to parametrizing the corrections-to-scaling, which is necessary to bring the systematic errors below the statistical ones.


Physical Review B | 1998

Critical exponents of the three-dimensional diluted Ising model

H.G. Ballesteros; L. A. Fernandez; V. Martin-Mayor; A. Muñoz Sudupe; Giorgio Parisi; J. J. Ruiz-Lorenzo

We study the phase diagram of the site-diluted Ising model in a wide dilution range, through Monte Carlo simulations and finite-size scaling techniques. Our results for the critical exponents and universal cumulants turn out to be dilution independent, but only after a proper infinite volume extrapolation, taking into account the leading corrections-to-scaling terms.


Physical Review B | 2000

Critical behavior of the three-dimensional Ising spin glass

H.G. Ballesteros; A. Cruz; L. A. Fernandez; V. Martin-Mayor; J. Pech; J. J. Ruiz-Lorenzo; A. Tarancón; P. Tellez; C.L. Ullod; C. Ungil

We have simulated, using parallel tempering, the three-dimensional Ising spin glass model with binary couplings in a helicoidal geometry. The largest lattice


Journal of Statistical Physics | 2000

Replica Symmetry Breaking in Short-Range Spin Glasses: Theoretical Foundations and Numerical Evidences

Enzo Marinari; Giorgio Parisi; Federico Ricci-Tersenghi; J. J. Ruiz-Lorenzo; Francesco Zuliani

(L=20)


Journal of Physics A | 1998

Violation of the fluctuation-dissipation theorem in finite-dimensional spin glasses

Enzo Marinari; Giorgio Parisi; Federico Ricci-Tersenghi; J. J. Ruiz-Lorenzo

has been studied using a dedicated computer (the SUE machine). We have obtained, measuring the correlation length in the critical region, strong evidence for a second-order finite-temperature phase transition, ruling out other possible scenarios like a Kosterlitz-Thouless phase transition. Precise values for the \ensuremath{\nu} and \ensuremath{\eta} critical exponents are also presented.


Physical Review B | 1998

PHASE STRUCTURE OF THE THREE-DIMENSIONAL EDWARDS-ANDERSON SPIN GLASS

Enzo Marinari; Giorgio Parisi; J. J. Ruiz-Lorenzo

We discuss replica symmetry breaking (RSB) in spin glasses. We update work in this area, from both the analytical and numerical points of view. We give particular attention to the difficulties stressed by Newman and Stein concerning the problem of constructing pure states in spin glass systems. We mainly discuss what happens in finite-dimensional, realistic spin glasses. Together with a detailed review of some of the most important features, facts, data, and phenomena, we present some new theoretical ideas and numerical results. We discuss among others the basic idea of the RSB theory, correlation functions, interfaces, overlaps, pure states, random field, and the dynamical approach. We present new numerical results for the behaviors of coupled replicas and about the numerical verification of sum rules, and we review some of the available numerical results that we consider of larger importance (for example, the determination of the phase transition point, the correlation functions, the window overlaps, and the dynamical behavior of the system).


Computing in Science and Engineering | 2009

Janus: An FPGA-Based System for High-Performance Scientific Computing

F. Belletti; M. Cotallo; A. Cruz; L. A. Fernandez; A. Gordillo-Guerrero; M. Guidetti; A. Maiorano; F. Mantovani; Enzo Marinari; V. Martin-Mayor; A. Muoz-Sudupe; D. Navarro; Giorgio Parisi; S. Perez-Gaviro; Mauro Rossi; J. J. Ruiz-Lorenzo; Sebastiano Fabio Schifano; D. Sciretti; A. Tarancón; R. Tripiccione; J.L. Velasco; D. Yllanes; Gianpaolo Zanier

We study the violation of the fluctuation-dissipation theorem in the three- and four-dimensional Gaussian Ising spin glasses using on and off equilibrium simulations. We have characterized numerically the function X(C) that determine the violation and we have studied its scaling properties. Moreover we have computed the function x(C) which characterize the breaking of the replica symmetry directly from equilibrium simulations. The two functions are numerically equal and in this way we have established that the conjectured connection between the violation of fluctuation-dissipation theorem in the off-equilibrium dynamics and the replica symmetry breaking at equilibrium holds for finite-dimensional spin glasses. These results point to a spin-glass phase with spontaneously broken replica symmetry in finite-dimensional spin glasses.


Physical Review Letters | 1996

Numerical Evidence for Spontaneously Broken Replica Symmetry in 3D Spin Glasses

Enzo Marinari; Giorgio Parisi; J. J. Ruiz-Lorenzo; Felix Ritort

We characterize numerically the properties of the phase transition of the three dimensional Ising spin glass with Gaussian couplings and of the low temperature phase. We compute critical exponents on large lattices. We study in detail the overlap probability distribution and the equilibrium overlap-overlap correlation functions. We find a clear agreement with off-equilibrium results from previous work. These results strongly support the existence of a continuous spontaneous replica symmetry breaking in three dimensional spin glasses. PACS mumbers: 75.50.Lk, 05.50.+q, 64.60.Cn


Journal of Statistical Mechanics: Theory and Experiment | 2010

Nature of the spin-glass phase at experimental length scales

R. Alvarez Banos; A. Cruz; L. A. Fernandez; J. M. Gil-Narvion; A. Gordillo-Guerrero; M. Guidetti; A. Maiorano; F. Mantovani; Enzo Marinari; V. Martin-Mayor; J. Monforte-Garcia; A. Muñoz Sudupe; D. Navarro; Giorgio Parisi; S. Perez-Gaviro; J. J. Ruiz-Lorenzo; Sebastiano Fabio Schifano; B. Seoane; A. Tarancón; R. Tripiccione; D. Yllanes

Janus is a modular, massively parallel, and reconfigurable FPGA-based computing system. Each Janus module has one computational core and one host. Janus is tailored to, but not limited to, the needs of a class of hard scientific applications characterized by regular code structure, unconventional data-manipulation requirements, and a few Megabits database. The authors discuss this configurable systems architecture and focus on its use for Monte Carlo simulations of statistical mechanics, as Janus performs impressively on this class of application.


Physical Review Letters | 2008

Nonequilibrium spin-glass dynamics from picoseconds to a tenth of a second.

F. Belletti; M. Cotallo; A. Cruz; L. A. Fernandez; A. Gordillo-Guerrero; M. Guidetti; A. Maiorano; F. Mantovani; Enzo Marinari; V. Martin-Mayor; A. Muñoz Sudupe; D. Navarro; Giorgio Parisi; S. Perez-Gaviro; J. J. Ruiz-Lorenzo; Sebastiano Fabio Schifano; D. Sciretti; A. Tarancón; R. Tripiccione; J. L. Velasco; D. Yllanes

By numerical simulations of the

Collaboration


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Giorgio Parisi

Sapienza University of Rome

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L. A. Fernandez

Complutense University of Madrid

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Enzo Marinari

Sapienza University of Rome

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V. Martin-Mayor

Complutense University of Madrid

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A. Cruz

University of Zaragoza

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A. Muñoz Sudupe

Complutense University of Madrid

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A. Maiorano

Sapienza University of Rome

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