Search results for "Hexatic phase"

showing 4 items of 4 documents

Skyrmion Lattice Phases in Thin Film Multilayer

2020

Phases of matter are ubiquitous with everyday examples including solids and liquids. In reduced dimensions, particular phases, such as the two-dimensional (2D) hexatic phase and corresponding phase transitions occur. A particularly exciting example of 2D ordered systems are skyrmion lattices, where in contrast to previously studied 2D colloid systems, the skyrmion size and density can be tuned by temperature and magnetic field. This allows us to drive the system from a liquid phase to a hexatic phase as deduced from the analysis of the hexagonal order. Using coarse-grained molecular dynamics simulations of soft disks, we determine the skyrmion interaction potentials and we find that the sim…

Condensed Matter - Materials SciencePhase transitionMaterials scienceCondensed matter physicsSkyrmionMaterials Science (cond-mat.mtrl-sci)FOS: Physical sciences02 engineering and technology010402 general chemistry021001 nanoscience & nanotechnologyCondensed Matter Physics01 natural sciences0104 chemical sciencesElectronic Optical and Magnetic MaterialsMagnetic fieldBiomaterialsMolecular dynamicsColloidLattice (order)Phase (matter)Electrochemistry0210 nano-technologyHexatic phaseAdvanced Functional Materials
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Textures in hexatic films of nonchiral liquid crystals: Symmetry breaking and modulated phases

1994

Novel modulated textures, such as stripes and multiarmed star defects, have been observed in freely suspended films of nonchiral liquid crystals just below the smectic-$C$ to hexatic phase transition. Detailed studies using depolarized reflection microscopy suggest that the stripes are locally chiral surface splay domains of the smectic-$L$ phase, a tilted hexatic not previously identified in thermotropic liquid crystals. Line defects which form additional domain walls in the hexatic lattice lead to characteristic modulations of the basic one-dimensional stripe pattern. Inside thick circular islands, for example, stripes form circumferentially and the lines form centered 12-armed stars, res…

Condensed Matter::Soft Condensed MatterLine defectsMaterials scienceCondensed matter physicsLiquid crystalCondensed Matter::SuperconductivityLattice (order)MicroscopySymmetry breakingChiral symmetry breakingHexatic phaseThermotropic crystalPhysical Review E
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The liquid-solid transition of hard discs: first-order transition or Kosterlitz-Thouless-Halperin-Nelson-Young scenario?

2002

We consider the question of whether a two-dimensional hard-disc fluid has a first-order transition from the liquid state to the solid state as in the three-dimensional melting-crystallization transition or whether one has two subsequent continuous transitions, from the liquid to the hexatic phase and then to the solid phase, as proposed by Kosterlitz, Thouless, Halperin, Nelson and Young (KTHNY). Monte Carlo (MC) simulations of the fluid that study the growth of the bond orientational correlation length, and of the crystal are discussed. The emphasis is on a recent consistency test of the KTHNY renormalization group (RG) scenario, where MC simulations are used to estimate the bare elastic c…

CrystalPhysicsCondensed matter physicsFlow (mathematics)Phase (matter)Monte Carlo methodThermodynamicsGeneral Materials ScienceDislocationRenormalization groupCondensed Matter PhysicsClassical XY modelHexatic phaseJournal of Physics: Condensed Matter
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Elastic moduli, dislocation core energy and melting of hard disks in two dimensions

2000

Elastic moduli and dislocation core energy of the triangular solid of hard disks of diameter $\sigma$ are obtained in the limit of vanishing dislocation- antidislocation pair density, from Monte Carlo simulations which incorporates a constraint, namely that all moves altering the local connectivity away from that of the ideal triangular lattice are rejected. In this limit, we show that the solid is stable against all other fluctuations at least upto densities as low as $\rho \sigma^2 = 0.88$. Our system does not show any phase transition so diverging correlation lengths leading to finite size effects and slow relaxations do not exist. The dislocation pair formation probability is estimated …

PhysicsPhase transitionCondensed matter physicsStatistical Mechanics (cond-mat.stat-mech)Monte Carlo methodFOS: Physical sciencesHexagonal latticeFugacityLimit (mathematics)DislocationHexatic phaseElastic modulusCondensed Matter - Statistical Mechanics
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