0000000000114447

AUTHOR

Andres De Virgiliis

showing 7 related works from this author

Properties of the Ising magnet confined in a corner geometry

2007

Abstract The properties of Ising square lattices with nearest neighbor ferromagnetic exchange confined in a corner geometry, are studied by means of Monte Carlo simulations. Free boundary conditions at which boundary magnetic fields ± h are applied, i.e., at the two boundary rows ending at the lower left corner a field + h acts, while at the two boundary rows ending at the upper right corner a field − h acts. For temperatures T less than the critical temperature T c of the bulk, this boundary condition leads to the formation of two domains with opposite orientation of the magnetization direction, separated by an interface which for T larger than the filling transition temperature T f ( h ) …

PhysicsCondensed matter physicsTransition temperatureGeneral Physics and AstronomyBoundary (topology)GeometrySurfaces and InterfacesGeneral ChemistryCondensed Matter Physics01 natural sciences010305 fluids & plasmasSurfaces Coatings and FilmsMagnetic fieldMagnetizationFerromagnetism0103 physical sciencesIsing modelBoundary value problem010306 general physicsConfined spaceApplied Surface Science
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Study of the dynamical approach to the interface localization–delocalization transition of the confined Ising model

2004

Confined magnetic Ising films in a L ? D geometry (), with short-range competing magnetic fields?(h) acting at opposite walls along the D-direction, exhibit a slightly rounded localization?delocalization transition of the interface between domains of different orientations that runs parallel to the walls. This transition is the precursor of a wetting transition that occurs in the limit of infinite film thickness () at the critical curve Tw(h). For T Tw(h)) such an interface is bounded (unbounded) to the walls, while right at Tw(h) the interface is freely fluctuating around the centre of the film. Starting from disordered configurations, corresponding to , we quench to the wetting critical t…

PhysicsDelocalized electronMagnetizationCondensed matter physicsWetting transitionMonte Carlo methodRelaxation (NMR)General Materials ScienceIsing modelWettingCondensed Matter PhysicsMagnetic fieldJournal of Physics: Condensed Matter
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From capillary condensation to interface localization transitions in colloid-polymer mixtures confined in thin-film geometry.

2008

Monte Carlo simulations of the Asakura-Oosawa (AO) model for colloid-polymer mixtures confined between two parallel repulsive structureless walls are presented and analyzed in the light of current theories on capillary condensation and interface localization transitions. Choosing a polymer to colloid size ratio of q=0.8 and studying ultrathin films in the range of D=3 to D=10 colloid diameters thickness, grand canonical Monte Carlo methods are used; phase transitions are analyzed via finite size scaling, as in previous work on bulk systems and under confinement between identical types of walls. Unlike the latter work, inequivalent walls are used here: while the left wall has a hard-core rep…

Phase transitionCapillary waveMonte Carlo methodFOS: Physical sciencesMonte-Carlo simulationCondensed Matter - Soft Condensed Mattercomplex mixtures01 natural sciences010305 fluids & plasmasColloiddemixing transition in confinement0103 physical sciences010306 general physicsScalingPhysicsCondensed Matter - Materials ScienceCondensed matter physicsCapillary condensationdigestive oral and skin physiologyMaterials Science (cond-mat.mtrl-sci)3. Good healthUniversality (dynamical systems)Condensed Matter::Soft Condensed Mattercolloid-polymer mixturesSoft Condensed Matter (cond-mat.soft)Ising modelPhysical review. E, Statistical, nonlinear, and soft matter physics
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Confinement effects on phase behavior of soft matter systems.

2008

When systems that can undergo phase separation between two coexisting phases in the bulk are confined in thin film geometry between parallel walls, the phase behavior can be profoundly modified. These phenomena shall be described and exemplified by computer simulations of the Asakura-Oosawa model for colloid-polymer mixtures, but applications to other soft matter systems (e.g. confined polymer blends) will also be mentioned. Typically a wall will prefer one of the phases, and hence the composition of the system in the direction perpendicular to the walls will not be homogeneous. If both walls are of the same kind, this effect leads to a distortion of the phase diagram of the system in thin …

Phase transitionMaterials scienceFOS: Physical sciences02 engineering and technologySoft modesCondensed Matter - Soft Condensed Matter01 natural sciencesPhysics::Fluid DynamicsLiquid crystalPhase (matter)0103 physical sciencesLamellar structureSoft matter010306 general physicsMonte Carlo simulationphase behavior in confinementPhase diagramCondensed Matter - Materials ScienceChromatographyCondensed matter physicsCapillary condensationMaterials Science (cond-mat.mtrl-sci)colloidal systemsGeneral Chemistry021001 nanoscience & nanotechnologyCondensed Matter PhysicsCondensed Matter::Soft Condensed MatterSoft Condensed Matter (cond-mat.soft)0210 nano-technologySoft matter
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Properties of the interface in the confined Ising magnet with competing surface fields

2007

Abstract A two-dimensional magnetic Ising system confined in an L × D geometry ( L ⪡ D ) in the presence of competing magnetic fields (h) acting at opposite walls along the D -direction, exhibits an interface between domains of different orientation that run parallel to the walls. In the limit L → ∞ , this interface undergoes a wetting transition that occurs at the critical curve T w ( h ) , so that for T T w ( h ) such an interface is bound to the walls, while for T w ( h ) ⩽ T T cb the interface is freely fluctuating around the center of the film, where T cb is the bulk critical temperature. By considering both short- and long-range magnetic fields acting at the walls, we study the diverg…

PhysicsCondensed matter physicsIsing systemCondensed Matter Physics01 natural sciences010305 fluids & plasmasElectronic Optical and Magnetic MaterialsMagnetic fieldFerromagnetismWetting transitionCritical point (thermodynamics)Magnet0103 physical sciencesIsing modelWettingElectrical and Electronic Engineering010306 general physicsPhysica B: Condensed Matter
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Study of the confined Ising magnet with long-range competing boundary fields

2005

We present extensive Monte Carlo simulations of the Ising film confined in an L × M geometry () in the presence of long-range competing magnetic fields h(n) = h1/n3(n = 1,2,...,L) which are applied at opposite walls along the M-direction. Due to the fields, an interface between domains of different orientations that runs parallel to the walls forms and can be located close to one of the two surfaces or fluctuate in the centre of the film (localization–delocalization transition). This transition is the precursor of the wetting phase transition that occurs in the limit of infinite film thickness () at the critical curve Tw(h1). For T<Tw(h1) (T≥Tw(h1)) such an interface is bound to (unbound fr…

PhysicsPhase transitionMagnetizationCapillary waveWetting transitionTransition pointCondensed matter physicsPhase (matter)Thermodynamic limitGeneral Materials ScienceIsing modelCondensed Matter PhysicsJournal of Physics: Condensed Matter
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Study of the dynamic growth of wetting layers in the confined Ising model with competing surface fields

2006

A two-dimensional magnetic Ising system confined in an L × D geometry () in the presence of competing magnetic fields (h) acting at opposite walls along the D-direction exhibits an interface between domains of different orientation that runs parallel to the walls. In the limit of infinite film thickness () this interface undergoes a wetting transition that occurs at the critical curve Tw(h), so that for T<Tw(h) such an interface is bound to the walls, while for Tw(h)≤T≤Tcb the interface is freely fluctuating around the centre of the film, where Tcb is the bulk critical temperature. Starting from a monodomain structure with the interface bound to one wall, we study the onset of the interface…

PhysicsSurface (mathematics)Condensed matter physicsCondensed Matter Physics01 natural sciencesCritical curve010305 fluids & plasmasMagnetic fieldWetting transitionPosition (vector)Orientation (geometry)0103 physical sciencesGeneral Materials ScienceIsing modelWetting010306 general physicsJournal of Physics: Condensed Matter
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