Dynamic Model of Elastoplastic Normal Collision of Spherical Particles under Nonlocal Plasticity

The problem of normal collision of a spherical particle with a half-space is considered with allowance for nonlocal plastic deformation in the case where the strength limit depends on the contact radius, as well as for the strengthening effect in the deformed material. The dimensionless coefficient...

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Veröffentlicht in:Physics of the solid state 2018-03, Vol.60 (3), p.566-570
Hauptverfasser: Lyashenko, I. A., Popov, V. L.
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Popov, V. L.
description The problem of normal collision of a spherical particle with a half-space is considered with allowance for nonlocal plastic deformation in the case where the strength limit depends on the contact radius, as well as for the strengthening effect in the deformed material. The dimensionless coefficient of normal velocity restitution has been calculated numerically as a function of the initial velocity of the spherical particle. The obtained data coincide well with experimental results available in the literature.
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subjects Analysis
Collision dynamics
CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY
Deformation effects
Dimensionless numbers
Elastoplasticity
Half spaces
Mathematical models
Mechanical Properties
Physics
Physics and Astronomy
Physics of Strength
Plastic deformation
PLASTICITY
Seismology
SIMULATION
Solid State Physics
SPHERICAL CONFIGURATION
VELOCITY
title Dynamic Model of Elastoplastic Normal Collision of Spherical Particles under Nonlocal Plasticity
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