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      Characterizing interface dislocations by atomically informed Frank-Bilby theory

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          Analytic embedded atom method model for bcc metals

          The requirements for fitting bcc metals within the EAM format are discussed and, for comparative purposes, the EAM format is cast in a normalized form. A general embedding function is defined and an analytic first- and second-neighbor model is presented. The parameters in the model are determined from the cohesive energy, the equilibrium lattice constant, the three elastic constants, and the unrelaxed vacancy formation energy. Increasing the elastic constants, increasing the elastic anisotropy ratio, and decreasing the unrelaxed vacancy formation energy favor stability of a close-packed lattice over bcc. A stable bcc lattice relative to close packing is found for nine bcc metals, but this scheme cannot generate a model for Cr because the elastic constants of Cr require a negative curvature of the embedding function.
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            Interface structure and radiation damage resistance in Cu-Nb multilayer nanocomposites.

            We use atomistic simulations to show that upon removal or insertion of atoms, misfit dislocations in Cu-Nb interfaces shift between two adjacent planes, forming pairs of extended jogs. Different jog combinations give rise to interface structures with unlike densities but nearly degenerate energies, making Cu-Nb interfaces virtually inexhaustible sinks for radiation-induced point defects and catalysts for efficient Frenkel pair recombination.
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              Parametric dislocation dynamics: A thermodynamics-based approach to investigations of mesoscopic plastic deformation

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                Author and article information

                Journal
                applab
                Journal of Materials Research
                J. Mater. Res.
                Cambridge University Press (CUP)
                0884-2914
                2044-5326
                July 2013
                April 2013
                : 28
                : 13
                : 1646-1657
                Article
                10.1557/jmr.2013.34
                838a18c8-3f70-48cc-a1d1-efb4e34c73af
                © 2013
                History

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