2000
DOI: 10.1103/physrevb.61.1106
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Linearity of amplitude and phase in tapping-mode atomic force microscopy

Abstract: In this article tapping-mode atomic force microscope dynamics is studied. The existence of a periodic orbit at the forcing frequency is shown under unrestrictive conditions. The dynamics is further analyzed using the impact model for the tip-sample interaction and a spring-mass-damper model of the cantilever. Stability of the periodic orbit is established. Closed-form expressions for various variables important in tapping-mode imaging are obtained. The linear relationship of the amplitude and the sine of the p… Show more

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Cited by 64 publications
(32 citation statements)
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“…This is satisfied in most typical operations because in the dynamic mode, the time spent by the tip under the sample's influence is negligible compared to the time it spends outside the sample's influence [16]. The assumption is also corroborated by experimental results provided later.…”
Section: Tip-sample Impact Modelsupporting
confidence: 62%
“…This is satisfied in most typical operations because in the dynamic mode, the time spent by the tip under the sample's influence is negligible compared to the time it spends outside the sample's influence [16]. The assumption is also corroborated by experimental results provided later.…”
Section: Tip-sample Impact Modelsupporting
confidence: 62%
“…This is satisfied in most typical operations because in the dynamic mode, the time spent by the tip under the media's influence is negligible compared to the time it spends outside the media's influence [10]. Indeed typically the oscillation amplitudes range from 10-80 nm whereas the tip-media interaction is effective from 2-5 nm separations and lower separations.…”
Section: Information Source Modelmentioning
confidence: 97%
“…The forcing signal is assumed to be periodic, with period . It is shown in [21] that under unrestrictive assumptions, a cantilever-sample system admits a periodic solution with the same period as that of the forcing signal . Such a periodic solution is denoted by…”
Section: Harmonic Balance Equations For Dynamic-mode Afmmentioning
confidence: 99%