Asymptotic Retarded van der Waals Forces Derived from Classical Electrodynamics with Classical Electromagnetic Zero-Point Radiation
Timothy H. Boyer
Abstract
Timothy H. Boyer
Abstract
The large-separation asymptotic forms for the retarded van der Waals forces between a neutral polarizable particle and a conducting wall, and between two neutral polarizable particles, are derived from classical electromagnetism under the assumption that the universe contains fluctuating classical electromagnetic radiation with a Lorentz-invariant spectrum (classical electromagnetic zero-point radiation). These forces were first calculated by Casimir and Polder from quantum electrodynamics, and then recalculated by Casimir using ideas of zero-point energy. The present calculation involves purely classical electromagnetic attractions between classical oscillators driven by fluctuating classical radiation.
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The large-separation asymptotic forms for the retarded van der Waals forces between a neutral polarizable particle and a conducting wall, and between two neutral polarizable particles, are derived from classical electromagnetism under the assumption that the universe contains fluctuating classical electromagnetic radiation with a Lorentz-invariant spectrum (classical electromagnetic zero-point radiation). These forces were first calculated by Casimir and Polder from quantum electrodynamics, and then recalculated by Casimir using ideas of zero-point energy. The present calculation involves purely classical electromagnetic attractions between classical oscillators driven by fluctuating classical radiation.
Key concepts: Physics, Stochastic electrodynamics, Casimir effect, Classical electromagnetism, Quantum electrodynamics, Polarizability, Zero-point energy, Magnetic radiation reaction force