Dislocation dynamics in Rayleigh-Bénard convection.

Th Walter, W Pesch, E Bodenschatz
Author Information
  1. Th Walter: Physikalisches Institut der Universität Bayreuth, D-95440 Bayreuth, Germany.

Abstract

Theoretical results on the dynamics of dislocations in Rayleigh-Bénard convection are reported both for a Swift-Hohenberg model and the Oberbeck-Boussinesq equations. For intermediate Prandtl numbers the motion of dislocations is found to be driven by the superposition of two independent contributions: (i) the Peach-Koehler force and (ii) an advection force on the dislocation core by its self-generated mean flow. Their competition allows to explain the experimentally observed bound dislocation pairs.

MeSH Term

Convection
Models, Theoretical
Nonlinear Dynamics
Physics
Time Factors

Word Cloud

Created with Highcharts 10.0.0dynamicsdislocationsRayleigh-BénardconvectionforcedislocationTheoreticalresultsreportedSwift-HohenbergmodelOberbeck-BoussinesqequationsintermediatePrandtlnumbersmotionfounddrivensuperpositiontwoindependentcontributions:Peach-Koehleriiadvectioncoreself-generatedmeanflowcompetitionallowsexplainexperimentallyobservedboundpairsDislocation

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