Handbook of Materials Modeling 2018
DOI: 10.1007/978-3-319-42913-7_19-1
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Line Dislocation Dynamics Simulations with Complex Physics

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Cited by 1 publication
(2 citation statements)
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“…The stress field produces a Peach-Koehler force on the dislocation lines, leading to a driving force, F drive i , on every node i and, ultimately, a nodal velocity based on a mobility law function, v i = M F drive i . Therefore, the equation of motion in DDD is a first-order overdamped equation that can be written as (32,102)…”
Section: Discrete Dislocation Dynamicsmentioning
confidence: 99%
See 1 more Smart Citation
“…The stress field produces a Peach-Koehler force on the dislocation lines, leading to a driving force, F drive i , on every node i and, ultimately, a nodal velocity based on a mobility law function, v i = M F drive i . Therefore, the equation of motion in DDD is a first-order overdamped equation that can be written as (32,102)…”
Section: Discrete Dislocation Dynamicsmentioning
confidence: 99%
“…Future studies can also leverage the ongoing research focused on simulating the deformation of polycrystalline geometries with DDD (51-53); renewed interest in the role of dislocation-like defects (e.g., disconnections) in grain boundary dynamics (124); and the incorporation of other complex physics (32), such as interaction with point defects (54,55), precipitates (21,60), and radiation-induced damage (56-59).…”
Section: Using Discrete Dislocation Dynamics To Inform Constitutive M...mentioning
confidence: 99%