2006
DOI: 10.1016/j.ultramic.2005.12.006
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Contact mechanics and tip shape in AFM-based nanomechanical measurements

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Cited by 143 publications
(96 citation statements)
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“…From their research work with similar tip chemistry, the surface density of protein attached to the probe tip was determined and calibrated by a sensitive high-resolution fluorescence imaging method and enzyme chip assay, which showed about 1,500–2,000 molecules per square micron. This molecular surface density translates to less than ten peptide molecules attached to AFM tip, which has an estimated surface area from Hertzian model (the simplest contact-mechanics model to use in AFM-based techniques)32 of ~ 6,000 nm 2 in our case (surface area of hemi-spherical AFM tip end = 2πR 2 ; R~32 nm).…”
Section: Experimental Methodsmentioning
confidence: 99%
“…From their research work with similar tip chemistry, the surface density of protein attached to the probe tip was determined and calibrated by a sensitive high-resolution fluorescence imaging method and enzyme chip assay, which showed about 1,500–2,000 molecules per square micron. This molecular surface density translates to less than ten peptide molecules attached to AFM tip, which has an estimated surface area from Hertzian model (the simplest contact-mechanics model to use in AFM-based techniques)32 of ~ 6,000 nm 2 in our case (surface area of hemi-spherical AFM tip end = 2πR 2 ; R~32 nm).…”
Section: Experimental Methodsmentioning
confidence: 99%
“…24 With few exceptions, tip shape calibration has not yet become routine in AFM-based measurements. 25,26 In addition, tip state often changes in STM and AFM, 27 requiring the development of rapid characterization methods. Therefore, of interest are SPM techniques in which this image formation mechanism is such that the signal does not depend on the contact area, either due to fundamental physics of tip-surface interactions or because the contact area is confined to single atom or molecule.…”
Section: Stm Afm Pfmmentioning
confidence: 99%
“…However, in case of a flat punch, a c = R and the maximum pressure will be less than that calculated from the spherical tip for the same R. In reality, the shape of the AFM tip is found to be in between a sphere and a flat punch [49] and hence the maximum pressure may be expected to be less than that predicted using Eqs. (6) and (7).…”
Section: Methodsmentioning
confidence: 81%