1941
DOI: 10.1103/physrev.60.128
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The Forces Between Neutral Molecules and Metallic Surfaces

Abstract: A general formula is developed for the interaction between a neutral molecule and a metal, and its relation to the image force law is exhibited, (Section III). The latter is shown to be valid only for molecules containing slowly moving charges, such as rigid permanent dipoles. A fairly accurate evaluation of the general formula involving empirical polarizabilities, / values, and resonance frequencies is made in Section IV. The numerical values for a number of gases and metals are collected in Tables I and II.

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Cited by 76 publications
(13 citation statements)
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“…Subsequent calculations by Bardeen [14] and Margenau and Pollard [15], which treated the behavior of the metal more physically, gave results which are similar to Lennard-Jones except for a factor, which depends on the parameters of the metal and which is typically of the order of f. This factor occurs because the metal electrons do not respond to the fluctuating external potential instantaneously and do not shield completely the potential from the inside of the metal.…”
Section: The Induced Dipole Momentmentioning
confidence: 99%
“…Subsequent calculations by Bardeen [14] and Margenau and Pollard [15], which treated the behavior of the metal more physically, gave results which are similar to Lennard-Jones except for a factor, which depends on the parameters of the metal and which is typically of the order of f. This factor occurs because the metal electrons do not respond to the fluctuating external potential instantaneously and do not shield completely the potential from the inside of the metal.…”
Section: The Induced Dipole Momentmentioning
confidence: 99%
“…22 If pair correlation is neglected, F dis(2) (0) reduces to a form which is equivalent to that calculated by Prosen and Sachs. 20 In a future paper various models will be used to evaluate the second order and third order dispersion free energy.…”
Section: Adsorption On a Solid With Delocalized Electronsmentioning
confidence: 93%
“…192,224,225 In standard Casimir force research, such as the AHD experiment, the Lifshitz theory applied in that arena provides, by design, an appropriate tool to capture phenomena that intrinsically arise as a consequence of many-body interactions without the need to make reference to the discrete nature of the interacting boundaries. Since one of the characteristic asymptotic limits of the Lifshitz theory is, in fact, that of a rarefied gas of individual polarizable particles interacting with a boundary, 161,182,187,201,[226][227][228][229] it logically follows that such a formulation can, at least in principle, describe the evolution of the mechanical energy of a neutral beam interacting with a dielectric surface whose optical properties are being manipulated. 192,224,225 In contrast, calculations of the mutual interaction potential of telescoping multi-walled nanotube layers, as well as of atoms and molecules in different positions outside or inside the nanotube, are often carried out a F. Pinto within the full additivity framework either by discrete atomic potential summation in molecular dynamics (MD) simulations 131-136, 140, 207, 230-232 or by continuum approximations.…”
Section: Dispersion Force Control Experimentation and Applicationsmentioning
confidence: 99%