1976
DOI: 10.1007/bf00526055
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Investigation of direct polar conjugation in thioanisoles and anisoles by the dipole moment method

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1978
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Cited by 8 publications
(13 citation statements)
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“…As shown in ref , the FEM calculations readily reproduce both the Sauerbrey equation and the Gordon−Kanazawa result, , with an error of <0.1%. The film resonance in liquids is reproduced within 1%.…”
Section: Modelingsupporting
confidence: 61%
“…As shown in ref , the FEM calculations readily reproduce both the Sauerbrey equation and the Gordon−Kanazawa result, , with an error of <0.1%. The film resonance in liquids is reproduced within 1%.…”
Section: Modelingsupporting
confidence: 61%
“…A study of the initial rate of the azidation of silyl ether 2e as a function of the electronics of the nitro cocatalyst (100 mol %) in benzene shows that electron-rich nitrobenzenes have a much larger promoting effect than electron-poor analogues (Figure ). This trend is opposite to the expected outcome if small changes in dielectric constant due to the additive were responsible for the faster rates since p -methoxynitrobenzene (ε = 27.5) is less polar than nitrobenzene (ε = 36.1) . The method of initial rates was used to determine the order of the individual components for the reaction of 2e in benzene.…”
mentioning
confidence: 90%
“…In contrast, all five other solvents tested that contained a nitro group led to rapid progression of the reaction after 1 h, even though in some cases their dielectric constants are much lower than nitromethane (Table S1). Azidation could even be carried out in “unreactive” solvents when nitro compounds were employed as additives. To our delight, 50 mol % p -nitroanisole was an effective cocatalyst for the azidation of alcohol 1e in benzene, giving 65% isolated yield after 24 h compared to <5% in the absence of cocatalyst, eq . …”
mentioning
confidence: 99%
“…Its potential applications go much beyond microgravimetry . Acoustic sensing of viscosity is now routine. , Effects of viscoelasticity are well understood for planar layer systems. As the samples have become more and more complex, lateral heterogeneity has turned into one of the biggest hurdles in quantitative modeling. Many biologically motivated investigations concern adsorbed objects, which are spatially separated.…”
mentioning
confidence: 99%
“…While modeling of heterogeneous samples might appear to be demanding, the general approach is rather clear, when basing the analysis on the small-load approximation (see eq below). On a fundamental level, the frequency shift, Δ f , is proportional to the ratio of (average) stress and speed at the resonator surface. , The well-known formalism of QCM data analysis for planar layer systems (including the Sauerbrey equation and the Gordon-Kanazawa result , ) follows straightforwardly from the small-load approximation, if the stress is calculated with theory of planar acoustic multilayers. Before elaborating on the extension of the formalism to heterogeneous loads, we comment on the existing approaches dealing with heterogeneity.…”
mentioning
confidence: 99%