13 results on '"J. Monforte-Garcia"'
Search Results
2. Janus II: A new generation application-driven computer for spin-system simulations
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Raquel A. Baños, Raffaele Tripiccione, Andrea Maiorano, Marco Baity-Jesi, A. Muñoz Sudupe, Filippo Mantovani, Sergio Perez-Gaviro, Alfonso Tarancón, David Iñiguez, Victor Martin-Mayor, J. Monforte-Garcia, J. M. Gil-Narvion, Sebastiano Fabio Schifano, Denis Navarro, David Yllanes, Marcello Pivanti, Federico Ricci-Tersenghi, Antonio Gordillo-Guerrero, Juan J. Ruiz-Lorenzo, Beatriz Seoane, A. Cruz, L. A. Fernandez, Enzo Marinari, and Giorgio Parisi
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FOS: Computer and information sciences ,Application-driven computers ,Física-Modelos matemáticos ,Computer science ,Monte Carlo method ,Theoretical models ,General Physics and Astronomy ,FOS: Physical sciences ,01 natural sciences ,010305 fluids & plasmas ,Domain (software engineering) ,FPGA computing ,0103 physical sciences ,Hardware Architecture (cs.AR) ,Janus ,Electronics ,Architecture ,Computer Science - Hardware Architecture ,010306 general physics ,Spin glass ,Monte Carlo ,Condensed Matter - Statistical Mechanics ,Simulation ,Statistical Mechanics (cond-mat.stat-mech) ,monte carlo ,application-driven computers ,spin glass ,fpga computing ,Spin system ,Física ,Disordered Systems and Neural Networks (cond-mat.dis-nn) ,Condensed Matter - Disordered Systems and Neural Networks ,Computational Physics (physics.comp-ph) ,Computer engineering ,Hardware and Architecture ,Physics - Computational Physics - Abstract
This paper describes the architecture, the development and the implementation of Janus II, a new generation application-driven number cruncher optimized for Monte Carlo simulations of spin systems (mainly spin glasses). This domain of computational physics is a recognized grand challenge of high-performance computing: the resources necessary to study in detail theoretical models that can make contact with experimental data are by far beyond those available using commodity computer systems. On the other hand, several specific features of the associated algorithms suggest that unconventional computer architectures, which can be implemented with available electronics technologies, may lead to order of magnitude increases in performance, reducing to acceptable values on human scales the time needed to carry out simulation campaigns that would take centuries on commercially available machines. Janus II is one such machine, recently developed and commissioned, that builds upon and improves on the successful JANUS machine, which has been used for physics since 2008 and is still in operation today. This paper describes in detail the motivations behind the project, the computational requirements, the architecture and the implementation of this new machine and compares its expected performances with those of currently available commercial systems., Comment: 28 pages, 6 figures
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- 2014
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3. {A FPGA-based supercomputer for statistical physics: the weird case of Janus
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Raffaele Tripiccione, Raquel A. Baños, A. Mũnoz Sudupe, Denis Navarro, L. A. Fernandez, Sebastiano Fabio Schifano, Marco Baity-Jesi, Andrea Maiorano, Alfonso Tarancón, David Yllanes, Enzo Marinari, P. Tellez, J. Monforte-Garcia, Federico Ricci-Tersenghi, Antonio Gordillo-Guerrero, Juan J. Ruiz-Lorenzo, Beatriz Seoane, J. M. Gil-Narvion, Filippo Mantovani, David Iñiguez, Marcello Pivanti, Sergio Perez-Gaviro, M. Guidetti, A. Cruz, Giorgio Parisi, and Victor Martin-Mayor
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Computer science ,Monte Carlo method ,Parallel computing ,32-bit ,Supercomputer ,01 natural sciences ,NO ,010305 fluids & plasmas ,Computational science ,FPGA, HPC, Monte Carlo, Spin Glass ,HPC ,0103 physical sciences ,Janus ,Parallel tempering ,010306 general physics ,Field-programmable gate array ,Monte Carlo ,Spin Glass ,Bitwise operation ,Massively parallel ,FPGA - Abstract
In this chapter we describe the Janus supercomputer, a massively parallel FPGA-based system optimized for the simulation of spin-glasses, theoretical models that describe the behavior of glassy materials. The custom architecture of Janus has been developed to meet the computational requirements of these models. Spin-glass simulations are performed using Monte Carlo methods that lead to algorithms characterized by (1) intrinsic parallelism allowing us to implement many Monte Carlo update engines within a single FPGA; (2) rather small data base (2 MByte) that can be stored on-chip, significantly boosting bandwidth and reducing latency. (3) need to generate a large number of good-quality long (≥ 32 bit) random numbers; (4) mostly integer arithmetic and bitwise logic operations. Careful tailoring of the architecture to the specific features of these algorithms has allowed us to embed up to 1024 special purpose cores within just one FPGA, so that simulations of systems that would take centuries on conventional architectures can be performed in just a few months.
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- 2013
4. Spin glass simulations on the Janus architecture: A desperate quest for strong scaling
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Enzo Marinari, P. Tellez, Raquel A. Baños, L. A. Fernandez, A. Muñoz-Sudupe, Beatriz Seoane, David Yllanes, Sergio Perez-Gaviro, A. Cruz, M. Guidetti, J. M. Gil-Narvion, Andrea Maiorano, Giorgio Parisi, Denis Navarro, J. Monforte-Garcia, Sebastiano Fabio Schifano, Alfonso Tarancón, Filippo Mantovani, Federico Ricci-Tersenghi, Victor Martin-Mayor, Raffaele Tripiccione, Marco Baity-Jesi, Antonio Gordillo-Guerrero, Juan J. Ruiz-Lorenzo, David Iñiguez, and Marcello Pivanti
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Spin glass ,Computer science ,Montecarlo methods ,Monte Carlo method ,Computer Science (all) ,Spin Glass, Montecarlo methods, FPGA computing ,Parallel computing ,Theoretical Computer Science ,NO ,FPGA computing ,Janus ,Architecture ,Field-programmable gate array ,Scaling ,Spin Glass ,Monte Carlo algorithm - Abstract
We describe Janus, an application-driven architecture for Monte Carlo simulations of spin glasses. Janus is a massively parallel architecture, based on reconfigurable FPGA nodes; it offers two orders of magnitude better performance than commodity systems for spin glass applications. The first generation Janus machine has been operational since early 2008; we are currently developing a new generation, that will be on line in early 2013. In this paper we present the Janus architecture, describe both implementations and compare their performances with those of commodity systems.
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- 2013
5. The Janus project: Boosting spin-glass simulations using FPGAs
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J. M. Gil-Narvion, Denis Navarro, Sergio Perez-Gaviro, Federico Ricci-Tersenghi, Beatriz Seoane, Filippo Mantovani, Antonio Gordillo-Guerrero, Marco Baity-Jesi, A. Muñoz Sudupe, Juan J. Ruiz-Lorenzo, Sebastiano Fabio Schifano, Raquel A. Baños, David Iñiguez, David Yllanes, Marcello Pivanti, Raffaele Tripiccione, Victor Martin-Mayor, L. A. Fernandez, E. Marinari, A. Cruz, Andrea Maiorano, Giorgio Parisi, J. Monforte-Garcia, and Alfonso Tarancón
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Boosting (machine learning) ,Spin glass ,Computer science ,fpgas ,Numerical problems ,General Medicine ,Parallel computing ,algorithms ,Parallel Computation ,computer architectures ,computer simulation ,parallel computation ,Computing units ,Computing power ,Janus ,Statistical physics ,Field-programmable gate array - Abstract
Spin-glasses have become one of the most computing-demanding problems of the last 50 years in Statistical Physics. These extremely slow systems represent a clear example of an easy-to-describe but hard-to-simulate numerical problem. We have developed an FPGAs architecture, called Janus, able to exploit the simplicity of the problem by an extensive parallelization of the computing units. In this work we describe the architecture after motivating the problem. We give the performance figures compared with other more usual architectures. We have obtained a clear advantage in terms of computing power which produced several top results in the field. In addition, we describe the current development of the next generation of the infrastructure: Janus II.
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- 2013
6. Numerical study of the overlap Lee-Yang singularities in the three-dimensional Edwards-Anderson model
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J. Monforte-Garcia, Juan J. Ruiz-Lorenzo, David Yllanes, J. M. Gil-Narvion, and Raquel A. Baños
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Statistics and Probability ,Physics ,Phase transition ,Binary number ,FOS: Physical sciences ,Statistical and Nonlinear Physics ,Disordered Systems and Neural Networks (cond-mat.dis-nn) ,Condensed Matter - Disordered Systems and Neural Networks ,01 natural sciences ,Condensed Matter::Disordered Systems and Neural Networks ,010305 fluids & plasmas ,Critical point (thermodynamics) ,0103 physical sciences ,Ising model ,Gravitational singularity ,Statistical physics ,Janus ,Statistics, Probability and Uncertainty ,010306 general physics ,Anderson impurity model - Abstract
We have characterized numerically, using the Janus computer, the Lee-Yang complex singularities related to the overlap in the 3D Ising spin glass with binary couplings in a wide range of temperatures (both in the critical and in the spin-glass phase). Studying the behavior of the zeros at the critical point, we have obtained an accurate measurement of the anomalous dimension in very good agreement with the values quoted in the literature. In addition, by studying the density of the zeros we have been able to characterize the phase transition and to investigate the Edwards-Anderson order parameter in the spin-glass phase, finding agreement with the values obtained using more conventional techniques., 20 pages, 11 figures. Some typos corrected and references added
- Published
- 2012
7. Janus2
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J. M. Gil-Narvion, Enzo Marinari, P. Tellez, L. A. Fernandez, Sebastiano Fabio Schifano, Raquel A. Baños, Beatriz Seoane, Victor Martin-Mayor, A. Cruz, Sergio Perez-Gaviro, Marcello Pivanti, Denis Navarro, Alfonso Tarancón, A. Muñoz-Sudupe, Filippo Mantovani, Andrea Maiorano, Marco Baity-Jesi, J. Monforte-Garcia, M. Guidetti, David Iñiguez, David Yllanes, Raffaele Tripiccione, Federico Ricci-Tersenghi, Antonio Gordillo-Guerrero, Juan J. Ruiz-Lorenzo, and Giorgio Parisi
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Engineering ,Spin glass ,business.industry ,Monte Carlo method ,large scale simulations ,010103 numerical & computational mathematics ,Statistical mechanics ,Parallel computing ,Supercomputer ,01 natural sciences ,NO ,fpga ,010101 applied mathematics ,Computer Science::Hardware Architecture ,Orders of magnitude (time) ,HPC ,Janus ,0101 mathematics ,business ,Field-programmable gate array ,Spin Glass ,Monte Carlo ,FPGA ,Order of magnitude - Abstract
We describe the past and future of the Janus project. The collaboration started in 2006 and deployed in early 2008 the Janus supercomputer, a facility that allowed to speed-up Monte Carlo Simulations of a class of model glassy systems and provided unprecedented results for some paradigms in Statistical Mechanics. The Janus Supercomputer was based on state-of-the-art FPGA technology, and provided almost two order of magnitude improvement in terms of cost/performance and power/performance ratios. More than four years later, commercial facilities are closing-up in terms of performance, but FPGA technology has largely improved. A new generation supercomputer, Janus2, will be able to improve by more than one orders of magnitude with respect to the previous one, and will accordingly be again the best choice in Monte Carlo simulations of Spin Glasses for several years to come with respect to commercial solutions.
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- 2012
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8. Critical behavior of three-dimensional disordered Potts models with many states
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David Yllanes, Andrea Maiorano, Sergio Perez-Gaviro, Alfonso Tarancón, J. Monforte-Garcia, A. Muñoz Sudupe, J. M. Gil-Narvion, Sebastiano Fabio Schifano, A. Cruz, Victor Martin-Mayor, Raffaele Tripiccione, L. A. Fernandez, Enzo Marinari, Giorgio Parisi, R. Alvarez Banos, M. Guidetti, Denis Navarro, Antonio Gordillo-Guerrero, Juan J. Ruiz-Lorenzo, Beatriz Seoane, and Filippo Mantovani
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Statistics and Probability ,Phase transition ,Física-Modelos matemáticos ,Spin glass ,FOS: Physical sciences ,spin glasses (theory) ,01 natural sciences ,critical exponents and amplitudes (theory) ,finite-size scaling ,NO ,010305 fluids & plasmas ,0103 physical sciences ,010306 general physics ,Condensed Matter - Statistical Mechanics ,Physics ,Statistical Mechanics (cond-mat.stat-mech) ,Condensed matter physics ,Física ,Statistical and Nonlinear Physics ,Disordered Systems and Neural Networks (cond-mat.dis-nn) ,Condensed Matter - Disordered Systems and Neural Networks ,Critical value ,3. Good health ,Ferromagnetism ,Statistics, Probability and Uncertainty ,Critical exponent ,Sign (mathematics) ,Potts model - Abstract
We study the 3D Disordered Potts Model with p=5 and p=6. Our numerical simulations (that severely slow down for increasing p) detect a very clear spin glass phase transition. We evaluate the critical exponents and the critical value of the temperature, and we use known results at lower $p$ values to discuss how they evolve for increasing p. We do not find any sign of the presence of a transition to a ferromagnetic regime., Comment: 9 pages and 9 Postscript figures. Final version published in J. Stat. Mech
- Published
- 2010
9. Matching Microscopic and Macroscopic Responses in Glasses.
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Baity-Jesi M, Calore E, Cruz A, Fernandez LA, Gil-Narvion JM, Gordillo-Guerrero A, Iñiguez D, Maiorano A, Marinari E, Martin-Mayor V, Monforte-Garcia J, Muñoz-Sudupe A, Navarro D, Parisi G, Perez-Gaviro S, Ricci-Tersenghi F, Ruiz-Lorenzo JJ, Schifano SF, Seoane B, Tarancon A, Tripiccione R, and Yllanes D
- Abstract
We first reproduce on the Janus and Janus II computers a milestone experiment that measures the spin-glass coherence length through the lowering of free-energy barriers induced by the Zeeman effect. Secondly, we determine the scaling behavior that allows a quantitative analysis of a new experiment reported in the companion Letter [S. Guchhait and R. Orbach, Phys. Rev. Lett. 118, 157203 (2017)].PRLTAO0031-900710.1103/PhysRevLett.118.157203 The value of the coherence length estimated through the analysis of microscopic correlation functions turns out to be quantitatively consistent with its measurement through macroscopic response functions. Further, nonlinear susceptibilities, recently measured in glass-forming liquids, scale as powers of the same microscopic length.
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- 2017
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10. A statics-dynamics equivalence through the fluctuation-dissipation ratio provides a window into the spin-glass phase from nonequilibrium measurements.
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Baity-Jesi M, Calore E, Cruz A, Fernandez LA, Gil-Narvión JM, Gordillo-Guerrero A, Iñiguez D, Maiorano A, Marinari E, Martin-Mayor V, Monforte-Garcia J, Muñoz Sudupe A, Navarro D, Parisi G, Perez-Gaviro S, Ricci-Tersenghi F, Ruiz-Lorenzo JJ, Schifano SF, Seoane B, Tarancón A, Tripiccione R, and Yllanes D
- Abstract
We have performed a very accurate computation of the nonequilibrium fluctuation-dissipation ratio for the 3D Edwards-Anderson Ising spin glass, by means of large-scale simulations on the special-purpose computers Janus and Janus II. This ratio (computed for finite times on very large, effectively infinite, systems) is compared with the equilibrium probability distribution of the spin overlap for finite sizes. Our main result is a quantitative statics-dynamics dictionary, which could allow the experimental exploration of important features of the spin-glass phase without requiring uncontrollable extrapolations to infinite times or system sizes.
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- 2017
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11. Dynamical transition in the D=3 Edwards-Anderson spin glass in an external magnetic field.
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Baity-Jesi M, Baños RA, Cruz A, Fernandez LA, Gil-Narvion JM, Gordillo-Guerrero A, Iñiguez D, Maiorano A, Mantovani F, Marinari E, Martin-Mayor V, Monforte-Garcia J, Muñoz Sudupe A, Navarro D, Parisi G, Perez-Gaviro S, Pivanti M, Ricci-Tersenghi F, Ruiz-Lorenzo JJ, Schifano SF, Seoane B, Tarancon A, Tripiccione R, and Yllanes D
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We study the off-equilibrium dynamics of the three-dimensional Ising spin glass in the presence of an external magnetic field. We have performed simulations both at fixed temperature and with an annealing protocol. Thanks to the Janus special-purpose computer, based on field-programmable gate array (FPGAs), we have been able to reach times equivalent to 0.01 s in experiments. We have studied the system relaxation both for high and for low temperatures, clearly identifying a dynamical transition point. This dynamical temperature is strictly positive and depends on the external applied magnetic field. We discuss different possibilities for the underlying physics, which include a thermodynamical spin-glass transition, a mode-coupling crossover, or an interpretation reminiscent of the random first-order picture of structural glasses.
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- 2014
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12. Thermodynamic glass transition in a spin glass without time-reversal symmetry.
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Baños RA, Cruz A, Fernandez LA, Gil-Narvion JM, Gordillo-Guerrero A, Guidetti M, Iñiguez D, Maiorano A, Marinari E, Martin-Mayor V, Monforte-Garcia J, Muñoz Sudupe A, Navarro D, Parisi G, Perez-Gaviro S, Ruiz-Lorenzo JJ, Schifano SF, Seoane B, Tarancon A, Tellez P, Tripiccione R, and Yllanes D
- Abstract
Spin glasses are a longstanding model for the sluggish dynamics that appear at the glass transition. However, spin glasses differ from structural glasses in a crucial feature: they enjoy a time reversal symmetry. This symmetry can be broken by applying an external magnetic field, but embarrassingly little is known about the critical behavior of a spin glass in a field. In this context, the space dimension is crucial. Simulations are easier to interpret in a large number of dimensions, but one must work below the upper critical dimension (i.e., in d < 6) in order for results to have relevance for experiments. Here we show conclusive evidence for the presence of a phase transition in a four-dimensional spin glass in a field. Two ingredients were crucial for this achievement: massive numerical simulations were carried out on the Janus special-purpose computer, and a new and powerful finite-size scaling method.
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- 2012
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13. Static versus dynamic heterogeneities in the D = 3 Edwards-Anderson-Ising spin glass.
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Alvarez Baños R, Cruz A, Fernandez LA, Gil-Narvion JM, Gordillo-Guerrero A, Guidetti M, Maiorano A, Mantovani F, Marinari E, Martin-Mayor V, Monforte-Garcia J, Muñoz Sudupe A, Navarro D, Parisi G, Perez-Gaviro S, Ruiz-Lorenzo JJ, Schifano SF, Seoane B, Tarancon A, Tripiccione R, and Yllanes D
- Abstract
We numerically study the aging properties of the dynamical heterogeneities in the Ising spin glass. We find that a phase transition takes place during the aging process. Statics-dynamics correspondence implies that systems of finite size in equilibrium have static heterogeneities that obey finite-size scaling, thus signaling an analogous phase transition in the thermodynamical limit. We compute the critical exponents and the transition point in the equilibrium setting, and use them to show that aging in dynamic heterogeneities can be described by a finite-time scaling ansatz, with potential implications for experimental work.
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- 2010
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