2004
DOI: 10.1103/physrevb.69.094115
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Bond-order potential for molybdenum: Application to dislocation behavior

Abstract: The bond-order potential (BOP) for transition metals is a real-space semiempirical description of interactions between the atoms, which is based on the tight-binding approximation and the d-band model. This scheme provides a direct bridge between the electronic level modeling and the atomistic modeling, where the electronic degrees of freedom have been coarse grained into many-body interatomic potentials. In this paper we construct BOP in which both the attractive and the repulsive contributions to the binding… Show more

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Cited by 122 publications
(175 citation statements)
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“…For the (101) plane the predictions of the Peierls stress vary between 1.8 GPa and 3.8 GPa depending on the method and simulation setup. 10,12,13,16,17,19 However, all these simulated Peierls stresses are 2-4 times higher than the experimental value of 0.87 GPa. This discrepancy between experimentally measured yield stresses and the values from the atomistic simulations has been noted for most bcc metals.…”
Section: Application To Dislocationsmentioning
confidence: 83%
See 1 more Smart Citation
“…For the (101) plane the predictions of the Peierls stress vary between 1.8 GPa and 3.8 GPa depending on the method and simulation setup. 10,12,13,16,17,19 However, all these simulated Peierls stresses are 2-4 times higher than the experimental value of 0.87 GPa. This discrepancy between experimentally measured yield stresses and the values from the atomistic simulations has been noted for most bcc metals.…”
Section: Application To Dislocationsmentioning
confidence: 83%
“…[1][2][3][4][5][6][7][8] In recent years progress has been made on the description of the properties of screw dislocations using density-functional theory (DFT), tight-binding calculations, and empirical potentials. [9][10][11][12][13][14][15][16][17][18][19] However, DFT and tight-binding techniques are limited to small system sizes which is problematic due to the long-range strain field of dislocations, and current empirical potentials lack the required accuracy for the description of the dislocation structure. Simulations of dislocation motion and interactions require efficient interatomic potentials which accurately describe the dislocation energies, core structures, and their motion.…”
Section: Introductionmentioning
confidence: 99%
“…In this regard, empirical fourth-moment schemes for transition metals have also been developed that do implicitly include angular-as well as radial-force contributions. The most complete and fundamental TB approach to QBIPs, however, is the bond-orderpotential (BOP) model of Pettifor (1995), which is based on an explicit expansion of the total energy within TB theory and has been considerably developed and applied over the last ten years (Mrovec et al, 2004). In all the TB schemes, an empirical repulsive pairpotential contribution is included in the total energy, as in Eq.…”
Section: Quantum-based Interatomic Potentialsmentioning
confidence: 99%
“…The latter can be performed using semi-empirical interatomic potentials (see e.g. Schroll, Vitek, Gumbsch [61], Mrovec, Nguyen-Manh, Pettifor, Vitek [47]), or more accurately using 'ab initio' electronic structure calculations (see e.g. Woodward, Rao [67], Blase, Lin, Canning, Louie, Chrzan, [10]).…”
Section: Expressions Of the Scalar Core Tensor In The Case Of Isotropmentioning
confidence: 99%