2000
DOI: 10.1063/1.1287525
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Atomistic simulation of diffuse x-ray scattering from defects in solids

Abstract: Diffuse x-ray scattering is a powerful means to study the structure of defects in crystalline solids. The traditional analysis of diffuse x-ray scattering experiments relies on analytical and numerical methods which are not well suited for studying complicated defect configurations. We present here an atomistic simulation method by which the diffuse x-ray scattering can be calculated for an arbitrary finite-sized defect in any material where reliable interatomic force models exist. We present results of the me… Show more

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Cited by 24 publications
(23 citation statements)
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“…12,13 Also the widths we observe are well in line with the previously reported values of about 4-8 nm under similar implantation conditions. 3,6,10,25 This means that even in samples with a mixture of the 311 and other defects, one can expect to be able to characterize the 311 defects without a signal overlap with other defect types. As described above, the background is very low and featureless in this region of reciprocal space.…”
Section: Discussionmentioning
confidence: 99%
“…12,13 Also the widths we observe are well in line with the previously reported values of about 4-8 nm under similar implantation conditions. 3,6,10,25 This means that even in samples with a mixture of the 311 and other defects, one can expect to be able to characterize the 311 defects without a signal overlap with other defect types. As described above, the background is very low and featureless in this region of reciprocal space.…”
Section: Discussionmentioning
confidence: 99%
“…Equations similar to (4) have been extensively explored in connection with the treatment of elastic fields of point defects on the nano-scale [7,27,33,34]. However, as the form of equation (4) suggests, there is no specific spatial scale at which it should be applied, as elastic fields have no intrinsic spatial scale associated with them.…”
Section: General Methodologymentioning
confidence: 99%
“…The defect clusters introduce both compressive and rarefactive stresses. Yellow isosurfaces show the region where atoms contribute Tr(P) = +0.15 eV per atom to the dipole tensor (compressive stress), blue isosurfaces where Tr(P) = −0.05 eV per atom (rarefactive) computed using equation (34). Details of these simulations are given in the text and table 6.…”
Section: The Dipole Tensor For a Large Complex Defectmentioning
confidence: 99%
“…by using the conjugate gradient method [41]. The local strain at each atom is then calculated from the relative difference between the deformed (simulated) atomic bonds and those of a strain-free crystal.…”
Section: Keating Valence Force Field Potentialmentioning
confidence: 99%