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Dislocation transport and line length increase in averaged descriptions of dislocations

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abstract

Crystal plasticity is the result of the motion and interaction of dislocations. There is, however, still a major gap between microscopic and mesoscopic simulations and continuum crystal plasticity models. Only recently a higher dimensional dislocation density tensor was defined which overcomes some drawbacks of earlier dislocation density measures. The evolution equation for this tensor can be considered as a continuum version of dislocation dynamics. We use this evolution equation to develop evolution equations for the total dislocation density and an average curvature which together govern a faithful representation of the dislocation kinematics without having to use extra dimensions.

years

2025 1

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UNVERDICTED 1

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The line bundle regime and the scale-dependence of continuum dislocation dynamics

cond-mat.mtrl-sci · 2025-10-02 · unverdicted · novelty 6.0

A resolution-dependent formulation of dislocation density fields based on orientation fluctuation statistics shows the line bundle closure accurately describes data for coarse-graining lengths up to half the dislocation spacing while the maximum entropy closure does not.

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  • The line bundle regime and the scale-dependence of continuum dislocation dynamics cond-mat.mtrl-sci · 2025-10-02 · unverdicted · none · ref 52 · internal anchor

    A resolution-dependent formulation of dislocation density fields based on orientation fluctuation statistics shows the line bundle closure accurately describes data for coarse-graining lengths up to half the dislocation spacing while the maximum entropy closure does not.