1992
DOI: 10.1021/ac00025a017
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Four-layer theory for the acoustic shear wave sensor in liquids incorporating interfacial slip and liquid structure

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Cited by 110 publications
(62 citation statements)
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References 86 publications
(45 reference statements)
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“…Therefore, different biological systems and measurement conditions should be carefully studied in order to select or to develop the correct sensor model representation. Modeling of the sensor response is an area of ongoing, very active research, and though significant progress has been made in the last several years, many issues still need to be addressed [103], [104]. Among them are the molecular nature of the electro-bio-mechanical boundary conditions, interfacial viscoelasticity, and the development of dedicated computational techniques.…”
Section: ) Acoustic Waves Piezoelectric Transducers and Acoustic Sementioning
confidence: 99%
“…Therefore, different biological systems and measurement conditions should be carefully studied in order to select or to develop the correct sensor model representation. Modeling of the sensor response is an area of ongoing, very active research, and though significant progress has been made in the last several years, many issues still need to be addressed [103], [104]. Among them are the molecular nature of the electro-bio-mechanical boundary conditions, interfacial viscoelasticity, and the development of dedicated computational techniques.…”
Section: ) Acoustic Waves Piezoelectric Transducers and Acoustic Sementioning
confidence: 99%
“…20 To create a mathematical relation for a slip boundary condition does not assign a physical origin to the slip parameter. In one sense a slip parameter may be a mechanism to account for a diffuse interface, while in another it may relate directly to a discontinuity of the first molecular layer of the liquid.…”
Section: Introductionmentioning
confidence: 99%
“…This is not surprising because for the thickness-shear mode we are considering the normal impedance should be a higher-order effect. Substituting (10), (15), and (17) into (8) 1 , and retaining terms linear in α n , we obtain an approximate dispersion relation accurate to the second order of the small in-plane wave numbers ξ and ν:…”
Section: And B (2)mentioning
confidence: 99%