2011
DOI: 10.1038/nmat3024
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Local elastic properties of a metallic glass

Abstract: The nature of non-crystalline materials causes the local potential energy of a cluster of atoms or molecules to vary significantly in space. Different configurations of an ensemble of atoms in a metallic glass lead therefore to a distribution of elastic constants which also changes in space. This is totally different to their crystalline counterparts, where a long-range order exists in space and therefore a much more unified elastic modulus is expected. Using atomic force acoustic microscopy, we present data w… Show more

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Cited by 391 publications
(268 citation statements)
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“…1). However, in our case, due to possible polishing defects and the existence of native surface oxides, the distribution width is larger than that found by Wagner et al 24 . Interestingly, thermal cycling increases the average apparent Young's modulus as well as its surface variation width (Fig.…”
Section: Resultscontrasting
confidence: 85%
See 1 more Smart Citation
“…1). However, in our case, due to possible polishing defects and the existence of native surface oxides, the distribution width is larger than that found by Wagner et al 24 . Interestingly, thermal cycling increases the average apparent Young's modulus as well as its surface variation width (Fig.…”
Section: Resultscontrasting
confidence: 85%
“…However, the results of the present work show that these conclusions might have been premature. It was discovered by atomic force resonant microscopy experiments that the statistical variation in Young's modulus on the surface of metallic glasses is much wider than that known for crystalline materials 24 . This effect is caused by the existence of soft or loosely packed and hard or densely packed zones in metallic glasses.…”
Section: Resultsmentioning
confidence: 96%
“…1(e). This heterogeneity is also in qualitative agreement with computer simulations of Lennard-Jones glasses [22] and measurements on metallic glasses by atomic force microscopy [23].…”
Section: A Structure and Dynamics Of The Quiescent Glasssupporting
confidence: 84%
“…From Fig. 3a,b, the increase of temperature leads to an increment of Ds, indicating that more fractions of atoms in the MG undergo inelastic deformation and are transformed into liquid-like state 50,51 . Therefore, we model the MG into two parts: liquid-like zones and elastic matrix.…”
Section: Disscussionmentioning
confidence: 92%