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- W2023113225 abstract "The quantum electromagnetic zero-point energy of a conducting spherical shell of radius $r$ has been computed to be $ensuremath{Delta}E(r)ensuremath{cong}frac{0.09ensuremath{hbar}c}{2r}$. The physical reasoning is analogous to that used by Casimir to obtain the force between two uncharged conducting parallel plates, a force confirmed experimentally by Sparnaay and van Silfhout. However, while parallel plates are attracted together because of the zero-point energy, a conducting sphere tends to be expanded. Thus although relevant for the understanding of the quantum-mechanical zero-point energy, the result invalidates Casimir's intriguing model for a charged particle as a charged conducting shell with Poincar'e stresses provided by the zero-point energy and a unique ratio for $frac{{e}^{2}}{ensuremath{hbar}c}$ independent of the radius." @default.
- W2023113225 created "2016-06-24" @default.
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- W2023113225 date "1968-10-25" @default.
- W2023113225 modified "2023-10-02" @default.
- W2023113225 title "Quantum Electromagnetic Zero-Point Energy of a Conducting Spherical Shell and the Casimir Model for a Charged Particle" @default.
- W2023113225 cites W2053207579 @default.
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- W2023113225 doi "https://doi.org/10.1103/physrev.174.1764" @default.
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