Abstract
Attempts at an electromagnetic explanation of the inertial mass of charged particles have recently been revived within the framework of Stochastic Electrodynamics, characterized by the adoption of a classical version of the electromagnetic zero-point field (ZPF). Recent claims of progress in this area have to some extent received support from related claims that the classical equilibrium spectrum of charged matter is that of the classically conceived ZPF. The purpose of this note is to suggest that some strong qualifications should accompany these claims. It is pointed out that a classical massless charge cannot acquire mass from nothing as a result of immersion in any EM field, and therefore that the ZPF alone cannot provide a full explanation of inertial mass. Of greater concern, it is observed that the peculiar circumstances under which classical matter is in equilibrium with the ZPF do not concur with observation.
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REFERENCES
T. H. Boyer, “Classical statistical thermodynamics and electromagnetic zero-point radiation,” Phys. Rev. 180, 19 (1969).
T. H. Boyer, “Random electrodynamics: The theory of classical electrodynamics with classical electromagnetic zero-point radiation,” Phys. Rev. A 7, 1832 (1973).
C. Itzykson and J.-B. Zuber, Quantum Field Theory, 1st edn. (McGraw-Hill, New York, 1985).
T. H. Boyer, Chap. 5 in Foundations of Radiation Theory and Quantum Electrodynamics, A. O. Barut, ed. (Plenum, New York, 1980).
M. Ibison and B. Haisch, “Quantum and classical statistics of the electromagnetic zero-point field,” Phys. Rev. A 54, 2737 (1996).
D. C. Cole, “Entropy and other thermodynamic properties of classical electromagnetic thermal radiation,” Phys. Rev. A 42, 7006 (1990).
D. C. Cole, “Derivation of the classical electromagnetic zero-point radiation spectrum via a classical thermodynamic operation involving van der Waals forces,” Phys. Rev. A 42, 1847 (1990).
T. H. Boyer, “Derivation of the blackbody radiation spectrum without quantum assumptions,” Phys. Rev. 182, 1374 (1969).
T. H. Boyer, “General connection between random electrodynamics and quantum electrodynamics for free electromagnetic fields and for dipole oscillator systems,” Phys. Rev. D 11, 809 (1975).
T. H. Boyer, “Random electrodynamics: The theory of classical electrodynamics with classical electromagnetic zero-point radiation,” Phys. Rev. D 11, 790 (1975).
T. H. Boyer, Chap. 5 in Foundations of Radiation Theory and Quantum Electrodynamics, 1st edn., A. O. Barut, ed. (Plenum, New York, 1980).
T. H. Boyer, “The classical vacuum,” Sci. Am. 253, 56 (1985).
L. de la Peña and A. M. Cetto, The Quantum Dice. An Introduction to Stochastic Electrodynamics (Kluwer Academic, Dordrecht, 1996).
W. Nernst, Verh. Dtsch. Phys. Ges 18, 83 (1916).
A. Rueda and B. Haisch, “Contribution to inertial mass by reaction of the vacuum to accelerated motion,” Found. Phys. 28, 1057 (1998).
A. Rueda and B. Haisch, “Inertia as reaction of the vacuum to accelerated motion,” Phys. Lett. A 240, 115 (1998).
A. Rueda and B. Haisch, in Causality and Locality in Modern Physics, G. Hunter, S. Jeffers, and J. P. Vigier, eds. (Kluwer Academic, Dordrecht, 1998).
P. Braffort, M. Spighel, and C. Tzara, C. R. Acad. Sc. (Paris) 239, 157 (1954).
N. S. Kalitzin, JETP 25, 407 (1953).
T. W. Marshall, “Random electrodynamics,” Proc. R. Soc. Lond. A 276, 475 (1963).
P. W. Milonni, The Quantum Vacuum (Academic, San Diego, 1993).
P. W. Milonni, “Why spontaneous emission?” Am. J. Phys. 52, 340 (1983).
P. W. Milonni, “Different ways of looking at the electromagnetic vacuum,” Physica Scripta T 21, 102 (1988).
M. Ibison, “Massless classical electrodynamics,” e-print physics/0106046.
B. Haisch, A. Rueda, and Y. Dobyns, “Inertial mass and the quantum vacuum fields,” Ann. Phys. (Leipzig) 10, 393 (2001).
B. Haisch, A. Rueda, and H. E. Puthoff, “Inertia as a zero-point-field Lorentz force,” Phys. Rev. A 49, 678 (1994).
J. H. van Vleck and D. L. Huber, Rev. Mod. Phys. 49, 939 (1927).
T. H. Boyer, “Equilibrium of random classical electromagnetic radiation in the presence of a nonrelativistic nonlinear electric dipole oscillator,” Phys. Rev. D 13, 2832 (1976).
L. Pesquera and P. Claverie, “The quartic anharmonic oscillator in stochastic electrodynamics,” J. Math. Phys. 23, 1315 (1982).
R. Blanco, L. Pesquera, and E. Santos, “Equilibrium between radiation and matter for classical relativistic multiperiodic systems. I. Derivation of Maxwell-Boltzmann distribution from Rayleigh-Jeans spectrum,” Phys. Rev. D 27, 1254 (1983).
R. Blanco, L. Pesquera, and E. Santos, “Equilibrum between radiation and matter for classical relativistic multiperiodic systems. II. Study of radiative equilibrium with the Rayleigh-Jeans spectrum,” Phys. Rev. D 29, 2240 (1984).
R. Blanco and L. Pesquera, “Analysis of the compatibility between the Maxwell-Boltzmann distribution and the Rayleigh-Jeans spectrum for classical systems,” Phys. Rev. D 33, 421 (1986).
H. E. Puthoff, “Source of vacuum electromagnetic zero-point energy,” Phys. Rev. A 40 4857 (1989).
H. E. Puthoff, “Reply to ‘Comment on “Source of vacuum electromagnetic zero-point energy”’,” Phys. Rev. A 44, 3385 (1991).
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Ibison, M. Electrodynamics in the Zero-Point Field: On the Equilibrium Spectral Energy Distribution and the Origin of Inertial Mass. Found Phys Lett 16, 83–90 (2003). https://doi.org/10.1023/A:1024106324631
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DOI: https://doi.org/10.1023/A:1024106324631