Statistical Dislocation Dynamics – Multiplication and Long Range Interactions

Abstract We discuss dislocation multiplication and long range interactions in the framework of threedimensional (3-D) statistical dislocation dynamics. It is found that the long range interactions render the conservation equation for the ensemble-averaged dislocation density nonlinear and nonlocal....
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Autor*in:	Zaiser, Michael [verfasserIn] El-Azab, Anter [verfasserIn]

Format:	E-Artikel
Sprache:	Englisch

Erschienen:	2003

Übergeordnetes Werk:	Enthalten in: MRS online proceedings library - Warrendale, Pa. : MRS, 1998, 779(2003), 1 vom: Dez.
Übergeordnetes Werk:	volume:779 ; year:2003 ; number:1 ; month:12

Links:	Volltext

DOI / URN:	10.1557/PROC-779-W5.7

Katalog-ID:	SPR042407311

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abstract	Abstract We discuss dislocation multiplication and long range interactions in the framework of threedimensional (3-D) statistical dislocation dynamics. It is found that the long range interactions render the conservation equation for the ensemble-averaged dislocation density nonlinear and nonlocal. It is also shown that the conservation equation for the dislocation density must be supplemented by a gauge constraint in order to account for dislocation multiplication.
abstractGer	Abstract We discuss dislocation multiplication and long range interactions in the framework of threedimensional (3-D) statistical dislocation dynamics. It is found that the long range interactions render the conservation equation for the ensemble-averaged dislocation density nonlinear and nonlocal. It is also shown that the conservation equation for the dislocation density must be supplemented by a gauge constraint in order to account for dislocation multiplication.
abstract_unstemmed	Abstract We discuss dislocation multiplication and long range interactions in the framework of threedimensional (3-D) statistical dislocation dynamics. It is found that the long range interactions render the conservation equation for the ensemble-averaged dislocation density nonlinear and nonlocal. It is also shown that the conservation equation for the dislocation density must be supplemented by a gauge constraint in order to account for dislocation multiplication.
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