2007
DOI: 10.1080/14786430601055379
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Dislocation transmission across the Cu/Ni interface: a hybrid atomistic–continuum study

Abstract: The strengthening mechanisms in bimetallic Cu/Ni thin layers are investigated using a hybrid approach that links the parametric dislocation dynamics method with ab initio calculations. The hybrid approach is an extension of the Peierls-Nabarro (PN) model to bimaterials, where the dislocation spreading over the interface is explicitly accounted for. The model takes into account all three components of atomic displacements of the dislocation and utilizes the entire generalized stacking fault energy surface (GSFS… Show more

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Cited by 32 publications
(29 citation statements)
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“…Large interface transmission strength arises from abrupt changes in dislocation line energy. Surprisingly, interfaces with weak bonding provide large barriers to transmission because they delocalize dislocation cores and trap the dislocation in a low energy state [305][306][307]. The analysis is limited to straight screw dislocations in isotropic layers but is consistent with atomistic [247] and more recent 2D Green's function modeling [234].…”
Section: Continuum Methodsmentioning
confidence: 61%
“…Large interface transmission strength arises from abrupt changes in dislocation line energy. Surprisingly, interfaces with weak bonding provide large barriers to transmission because they delocalize dislocation cores and trap the dislocation in a low energy state [305][306][307]. The analysis is limited to straight screw dislocations in isotropic layers but is consistent with atomistic [247] and more recent 2D Green's function modeling [234].…”
Section: Continuum Methodsmentioning
confidence: 61%
“…Clearly, these interface-mediated phenomena are generally associated with the characteristics of various interface misfit dislocations, whose structure and configuration govern the interface-facilitated deformation mechanism. 16 Recently, dislocation-interface interaction mechanisms have been proposed for the dislocation nucleation and transmission for low-energy interfaces, such as the semi-coherent Cu{111}/{111}Ni interfaces 14,17 and Kurdjumov-Sachs (KS) and Nishiyama-Wassermann (NW) Cu{111}/{110}Nb interfaces. 5,6,13,18,19 These interfaces are composed of closely packed planes of two adjacent metals, which allow the cores of misfit dislocations to preferably dissociate within the interface.…”
mentioning
confidence: 99%
“…C Interface misfit dislocation patterns and interface-facilitated deformation mechanisms have garnered considerable interest because they are well known to play a critical role in determining the ultimate strength and ductility of nanoscale metallic composites. [1][2][3][4][5][6][7][8] An interface may serve as the source for dislocations, [8][9][10][11][12] carry the plastic flow by interface sliding during shearing, 6,13 provide a barrier for dislocation transmission because of the discontinuity of slip systems across an interface, 5,6,13,14 attract or repel incoming lattice dislocations with respect to the character of interface dislocations, 5,15 trap various point defects by distributing the excess potential energy, etc. Clearly, these interface-mediated phenomena are generally associated with the characteristics of various interface misfit dislocations, whose structure and configuration govern the interface-facilitated deformation mechanism.…”
mentioning
confidence: 99%
“…The approach is an extension [17][18][19] of the Peierls-Nabarro model to multiplanes, where n full dislocations nucleate on successive ͑111͒ slip planes, the dislocation spreading over all planes is explicitly accounted for, and both edge and screw components of the atomic displacements are treated on an equal footing. This allows for the dislocation dissociation into Shockley partials and utilizes the entire generalized stacking fault surface ͑GSFS͒ to capture the essential features of the core structure.…”
mentioning
confidence: 99%
“…This allows for the dislocation dissociation into Shockley partials and utilizes the entire generalized stacking fault surface ͑GSFS͒ to capture the essential features of the core structure. 17,19 Each full dislocation is represented by a set of N dislocations with fractional Burgers vector having both edge and screw components. The net force on each fractional dislocation comprises of the elastic forces from all other fractional dislocations on all slip planes, the lattice restoring force across the glide plane derived from the GSFS, and the externally applied Escaig stress.…”
mentioning
confidence: 99%