Search results for "wall effect"

showing 2 items of 2 documents

Simple Models for Wall Effect in Fiber Suspension Flows

2014

Jeffery's equation describes the dynamics of a non-inertial ellipsoidal particle immersed in a Stokes liquid and is used in various models of fiber suspension flow. However, it is not valid in close neighbourhood of a rigid wall. Geometrically impossible orientation states with the fiber penetrating the wall can result from this model. This paper proposes a modification of Jeffery's equation in close proximity to a wall so that the geometrical constraints are obeyed by the solution. A class of models differing in the distribution between the translational and rotational part of the response to the contact is derived. The model is upscaled to a Fokker–Planck equation. Another microscale mode…

PhysicsDynamics (mechanics)MechanicsCollisionPhysics::Fluid DynamicsDistribution (mathematics)Flow (mathematics)RheologyModeling and SimulationOrientation (geometry)QA1-939rheologyFiberfiber suspensionwall effectMathematicsAnalysisMicroscale chemistryMathematical Modelling and Analysis
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Monte Carlo simulation of polymers at interfaces

1993

Abstract Polymers at interfaces pose challenging problems to statistical physics because their configurations often differ greatly from the bulk. Computer simulation of coarse-grained models then gives valuable insight and allows stringent tests of various theoretical predictions. Three examples are briefly treated: chain configurations of B-chains in the surface-enriched B-rich layer of an (AB) binary polymer mixture; “frustrated” lamellar ordering in ultra-thin block-copolymer films; and the collapse of polymer brushes in bad solvents.

Statistics and Probabilitychemistry.chemical_classificationMaterials scienceWall effectMonte Carlo methodBinary numberPolymerCondensed Matter PhysicsMolten statechemistryRadius of gyrationLamellar structurePolymer blendStatistical physicsPhysica A: Statistical Mechanics and its Applications
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