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Studying Soft Interfaces with Shear Waves: Principles and Applications of the Quartz Crystal Microbalance (QCM)
by
Johannsmann, Diethelm
, Leppin, Christian
, Langhoff, Arne
in
Adsorption
/ Approximation
/ EQCM
/ high-frequency contact mechanics
/ high-frequency rheology
/ Keywords
/ label-free biosensing
/ QCM-D
/ quartz crystal microbalance
/ Review
/ Rheology
/ Temperature effects
/ Thin films
/ Vibration
/ Viscoelasticity
2021
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Studying Soft Interfaces with Shear Waves: Principles and Applications of the Quartz Crystal Microbalance (QCM)
by
Johannsmann, Diethelm
, Leppin, Christian
, Langhoff, Arne
in
Adsorption
/ Approximation
/ EQCM
/ high-frequency contact mechanics
/ high-frequency rheology
/ Keywords
/ label-free biosensing
/ QCM-D
/ quartz crystal microbalance
/ Review
/ Rheology
/ Temperature effects
/ Thin films
/ Vibration
/ Viscoelasticity
2021
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Do you wish to request the book?
Studying Soft Interfaces with Shear Waves: Principles and Applications of the Quartz Crystal Microbalance (QCM)
by
Johannsmann, Diethelm
, Leppin, Christian
, Langhoff, Arne
in
Adsorption
/ Approximation
/ EQCM
/ high-frequency contact mechanics
/ high-frequency rheology
/ Keywords
/ label-free biosensing
/ QCM-D
/ quartz crystal microbalance
/ Review
/ Rheology
/ Temperature effects
/ Thin films
/ Vibration
/ Viscoelasticity
2021
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Studying Soft Interfaces with Shear Waves: Principles and Applications of the Quartz Crystal Microbalance (QCM)
Journal Article
Studying Soft Interfaces with Shear Waves: Principles and Applications of the Quartz Crystal Microbalance (QCM)
2021
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Overview
The response of the quartz crystal microbalance (QCM, also: QCM-D for “QCM with Dissipation monitoring”) to loading with a diverse set of samples is reviewed in a consistent frame. After a brief introduction to the advanced QCMs, the governing equation (the small-load approximation) is derived. Planar films and adsorbates are modeled based on the acoustic multilayer formalism. In liquid environments, viscoelastic spectroscopy and high-frequency rheology are possible, even on layers with a thickness in the monolayer range. For particulate samples, the contact stiffness can be derived. Because the stress at the contact is large, the force is not always proportional to the displacement. Nonlinear effects are observed, leading to a dependence of the resonance frequency and the resonance bandwidth on the amplitude of oscillation. Partial slip, in particular, can be studied in detail. Advanced topics include structured samples and the extension of the small-load approximation to its tensorial version.
Publisher
MDPI AG,MDPI
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