2012
DOI: 10.1016/j.jnoncrysol.2011.10.011
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Densification modeling of fused silica under nanoindentation

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Cited by 61 publications
(42 citation statements)
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“…The hardening effect induced by imposed strain in amorphous/glassy materials has been previously reported [28][29][30]. Different from strain hardening in metallic materials, plastic deformation could lead to the densification of this amorphous PECVD silicon nitride [19,31,32] (as it is not fully dense) through clustering of vacancies, swapping and reordering of atoms.…”
Section: Accepted M Manuscriptmentioning
confidence: 87%
“…The hardening effect induced by imposed strain in amorphous/glassy materials has been previously reported [28][29][30]. Different from strain hardening in metallic materials, plastic deformation could lead to the densification of this amorphous PECVD silicon nitride [19,31,32] (as it is not fully dense) through clustering of vacancies, swapping and reordering of atoms.…”
Section: Accepted M Manuscriptmentioning
confidence: 87%
“…This implies that although the unloading is not fully elastic, the plastic properties have minor influence on the unloading force curve. In fact, in a previous study [27], we have compared the two plasticity models and found that the difference between the force plots obtained was at the lowest portion of the unloading curve where the tip is losing contact with the material. It was found that the difference in the shape of the remaining indent was the reason behind such discrepancy meaning that the plastic properties of the material affects the unloading curve at its lowest portion by influencing the shape of the remaining indent [27].…”
Section: Effect Of Plasticity On the Unloading Force Curvementioning
confidence: 95%
“…A stiff material with Young's modulus of E o ¼180 GPa and yield strength of 1 GPa resembles the properties of steel. A highly elastic material with Young's modulus E o ¼70 GPa and yield strength of 6 GPa is simulated to represent the properties of glass [27]. The last properties set of E o ¼ 4 GPa [28] and yield strength of 200 MPa is employed to simulate the properties of polyemers.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
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“…It is well known that the contact area (which is used for a determination of effective radius) depends on the actual indenter shape and the material deformation characteristics. 14 The effects of pile-up or sink-in can introduce the error in the determination of contact area by as much as 60 %. 15 The effective radii measured by indentations on investigated samples are lower than the radii from the AFM.…”
Section: Indentationmentioning
confidence: 99%