0000000000060114

AUTHOR

J.m. Salazar

showing 10 related works from this author

A 3D mesoscopic approach for discrete dislocation dynamics

2001

In recent years a noticeable renewed interest in modeling dislocations at the mesoscopic scale has been developed leading to significant advances in the field. This interest has arisen from a desire to link the atomistic and macroscopic length scales. In this context, we have recently developed a 3D-discrete dislocation dynamics model (DDD) based on a nodal discretization of the dislocations. We present here the basis of our DDD model and two examples of studies with single and multiple slip planes.

Mesoscopic physicsMaterials scienceScale (ratio)DiscretizationField (physics)Basis (linear algebra)Mechanical EngineeringDynamics (mechanics)Context (language use)Condensed Matter PhysicsCondensed Matter::Materials ScienceMechanics of MaterialsGeneral Materials ScienceStatistical physicsDislocationSimulationMaterials Science and Engineering: A
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On the dynamics of dislocation patterning

1997

Recent computer simulations on dislocation patterning have provided remarkable results in accordance with empirical laws. Moreover, several analytical models on dislocation dynamics have provided qualitative insight on dislocation patterning. However, a model, based on partial differential equations, which gives a dynamical evolution of dislocation patterns in function of measurable variables still missing. Here, we give a re-formulation of a model proposed some years ago. From this formulation, we obtained that the onset of a dislocation instability is related to the applied stress. The analytical and numerical results reported are partial and studies on this direction are under developmen…

PhysicsPartial differential equationDiffusion equationComputer simulationMechanical EngineeringCondensed Matter PhysicsInstabilityStress (mechanics)Condensed Matter::Materials ScienceClassical mechanicsMechanics of MaterialsReaction–diffusion systemGeneral Materials ScienceStatistical physicsDislocationBifurcationMaterials Science and Engineering: A
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Exact results for the homogeneous cooling state of an inelastic hard-sphere gas

1998

The infinite set of moments of the two-particle distribution function is found exactly for the uniform cooling state of a hard-sphere gas with inelastic collisions. Their form shows that velocity correlations cannot be neglected, and consequently the 'molecular chaos' hypothesis leading to the inelastic Boltzmann and Enskog kinetic equations must be questioned. © 1998 Cambridge University Press.

Physicssymbols.namesakeInfinite setClassical mechanicsDistribution functionBoltzmann constantsymbolsInelastic collisionMolecular chaosHard spheresInelastic scatteringCondensed Matter PhysicsBoltzmann equationJournal of Plasma Physics
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Periodic behaviour in heterogeneous chemical reactions

1992

Abstract The authors present an analytical and numerical analysis for a solid-gas oxidation process represented by a set of coupled reaction rates equations. The equations describe the time evolution of four elementary process that govern the overall heterogeneous kinetics. The description formation of a new oxide unit considers: (1) an internal interface (oxide-metal) reaction by which an activated complex is formed; (2) the dissolution of the complex produce a chemical element σ; (3) the diffusion of σ through the oxide layer; and (4) an external interface (oxide-gas) reaction. The results reported here delinate the parameter region where chemical oscillations are present.

ChemistryActivated complexNumerical analysisKineticsTime evolutionOxideThermodynamicsGeneral ChemistryCondensed Matter PhysicsChemical reactionchemistry.chemical_compoundPhysical chemistryGeneral Materials ScienceDiffusion (business)DissolutionSolid State Ionics
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Numerical and theoretical considerations on the surface energy for pure solids under strain

2004

In this paper we developed a numerical analysis, by means of molecular dynamics (MD) simulations, for the surface energy of solids when a stress is applied parallel to the surface. Our MD simulations for Al showed that under these conditions; compression or an alternation of compression and tension, with respect to the bulk, of some atomic layers below the surface is present. Moreover, we quantified the surface energy variations that led us to propose an empirical model.

Surface (mathematics)Materials scienceStrain (chemistry)Tension (physics)Mechanical EngineeringNumerical analysisMechanicsCondensed Matter PhysicsCompression (physics)Surface energyStress (mechanics)Molecular dynamicsMechanics of MaterialsGeneral Materials ScienceStatistical physicsMaterials Science and Engineering: A
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An empirical model for free surface energy of strained solids at different temperature regimes.

2006

Abstract We have developed an empirical formulation, based on the elastic theory, to calculate the variation of the surface free energy when a crystal is strained in the elastic regime. The model permits to obtain the variation of the surface energy at different strains and temperatures when are known the thermal dependence on the bulk and surface elastic constants. Molecular dynamics (MD) simulations were performed using the three low index surfaces of Al, to validate the accuracy of the model. The comparison between the empirical model and the MD simulations shows a good agreement for temperatures ranging between 0 and 900 K, and for deformation between −2% and 2%.

Surface (mathematics)ChemistryGeneral Physics and AstronomyThermodynamicsmodelingSurfaces and InterfacesGeneral ChemistryMolecular dynamicsCondensed Matter PhysicsSurface energySurfaces Coatings and FilmsStrain energyCrystalMolecular dynamicsPACS: 68.35.Md; 31.15.Qgsurface energyFree surface[ CHIM.MATE ] Chemical Sciences/Material chemistryThermalStatistical physicsDeformation (engineering)
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An empirical method to determine the free surface energy of solids at different deformations and temperatures regimes : An application to Al.

2005

Abstract We have performed molecular dynamics (MD) simulations using the three low index surfaces of Al to determine the variation of the surface energy as a function of deformation and temperature. We have also developed an empirical formulation for the surface free energy as a function of deformation. The observed difference between the numerical and analytical results has led us to divide the deformation into a mechanical and a thermal contribution. From this observation, we have obtained an expression for the surface free energy placing the temperature dependence on the bulk and surface elastic constants. Our simulations permitted us to analyze the multilayer relaxation for the particul…

[CHIM.MATE] Chemical Sciences/Material chemistryChemistrySurface stressaluminiumchemistry.chemical_elementThermodynamicsSurfaces and Interfacessurface relaxationCondensed Matter PhysicsSpecific surface energySurface energymolecular dynamicsSurfaces Coatings and FilmsMolecular dynamicsAluminiumsurface energyFree surface[ CHIM.MATE ] Chemical Sciences/Material chemistryThermalMaterials ChemistrySurface structurePhysical chemistry
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Molecular dynamics simulations of the nano-scale room-temperature oxidation of aluminum single crystals

2005

The oxidation of aluminum single crystals is studied using molecular dynamics (MD) simulations with dynamic charge transfer between atoms. The simulations are performed on three aluminum low-index surfaces ((1 0 0), (1 1 0) and (1 1 1)) at room temperature. The results show that the oxide film growth kinetics is independent of the crystallographic orientation under the present conditions. Beyond a transition regime (100 ps) the growth kinetics follow a direct logarithmic law and present a limiting thickness of 3 nm. The obtained amorphous structure of the oxide film has initially Al excess (compared to the composition of Al2O3) and evolves, during the oxidation process, to an Al percentage …

Oxidechemistry.chemical_elementSurfaces and InterfacesCondensed Matter PhysicsSurfaces Coatings and FilmsAmorphous solidchemistry.chemical_compoundCrystallographyMolecular dynamicschemistryChemical physicsAluminiumMaterials ChemistryOxidation processThin filmPorosityNanoscopic scaleSurface Science
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Dynamical features of forest interactions

2000

Abstract The 3D computer simulations presented here were developed to study at the mesoscopic scale the formation of junctions and their impact on hardening of crystals. The simulations consider the evolution of a dislocation interacting with immobile dislocations in a fcc single crystal of copper where we incorporate well known dislocation interaction mechanisms. From these studies, we deduced a `breaking angle' which characterize the strength of the junctions.

Mesoscopic physicsMaterials scienceGeneral Computer ScienceCondensed matter physicsGeneral Physics and AstronomyGeneral ChemistryCondensed Matter::Mesoscopic Systems and Quantum Hall EffectCondensed Matter::Materials ScienceComputational MathematicsCrystallographyMechanics of MaterialsCondensed Matter::SuperconductivityHardening (metallurgy)General Materials ScienceDislocationSingle crystalThree dimensional modelComputational Materials Science
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Mechanical properties of macroscopic magnetocrystals

2019

Abstract We studied experimentally and by numerical simulations the mechanical response of arrays of macroscopic magnetic spheres when an external stress is applied. First, the tensile strength of single chains and ribbons was analyzed. Then, simple cubic (cP), hexagonal (Hx) and hybrid (cP-Hx) structures, called here magnetocrystals , were assembled and subjected to tensile stress, bending stress and torsion until failure was reached. Atomistic crystalline structures are isotropic, but in the case of magnetocrystals, even when geometric isotropy is obeyed, dipolar magnetic interactions introduce a physical anisotropy which modifies, in a non-usual manner, the structures response to the kin…

010302 applied physicsMaterials scienceIsotropyTorsion (mechanics)02 engineering and technologyBending021001 nanoscience & nanotechnologyCondensed Matter Physics01 natural sciencesElectronic Optical and Magnetic MaterialsStress (mechanics)Condensed Matter::Materials ScienceBrittleness0103 physical sciencesUltimate tensile strengthHexagonal latticeComposite material[PHYS.COND.CM-SM]Physics [physics]/Condensed Matter [cond-mat]/Statistical Mechanics [cond-mat.stat-mech]0210 nano-technologyAnisotropyComputingMilieux_MISCELLANEOUS
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