2008
DOI: 10.1126/science.1156101
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Dislocation Mean Free Paths and Strain Hardening of Crystals

Abstract: Predicting the strain hardening properties of crystals constitutes a long-standing challenge for dislocation theory. The main difficulty resides in the integration of dislocation processes through a wide range of time and length scales, up to macroscopic dimensions. In the present multiscale approach, dislocation dynamics simulations are used to establish a dislocation-based continuum model incorporating discrete and intermittent aspects of plastic flow. This is performed through the modeling of a key quantity… Show more

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Cited by 414 publications
(266 citation statements)
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“…The key quantities are the applied resolved shear stress τ α acting on the dislocations and the zero-temperature strength or critical flow stress τ α crit required to overcome the energy barrier without thermal activation. τ α crit is due to the forest obstacles, and so is related to the dislocation densities in all slip systems α including α itself as 30,31 …”
Section: Origin Of Low Ductility and High Strain Hardeningmentioning
confidence: 99%
“…The key quantities are the applied resolved shear stress τ α acting on the dislocations and the zero-temperature strength or critical flow stress τ α crit required to overcome the energy barrier without thermal activation. τ α crit is due to the forest obstacles, and so is related to the dislocation densities in all slip systems α including α itself as 30,31 …”
Section: Origin Of Low Ductility and High Strain Hardeningmentioning
confidence: 99%
“…M etal nanoparticles with tailored crystalline phases and internal microstructures (for example, twins and stacking faults) represent a class of promising building blocks in achieving ultrahigh-strength materials [1][2][3][4][5][6][7][8] and efficient catalysts 9 . Controlled synthesis of metal nanoparticles with well-defined compositions, sizes and morphologies has been extensively studied in the last decade [10][11][12][13][14] .…”
mentioning
confidence: 99%
“…Subsequent transition to deformation twinning leads to a velocity burst, and deformation twins propagate at a transonic speed. Classical dislocation theory predicts that, dislocation velocity cannot exceed the shear wave velocity [16], and with increasing dislocation velocity, dislocation self-pinning and tangling ensue, leading to stress accumulation until deformation twins nucleate [25,26]. Twin propagation velocity exceeds the shear wave velocity.…”
mentioning
confidence: 99%