Electromagnetic momenta and forces in dispersive dielectric media |
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Authors: | Douglas H Bradshaw Robert W Boyd |
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Institution: | a Los Alamos National Laboratory, Los Alamos, NM 87545, USA b The Institute of Optics, University of Rochester, Rochester, NY 14627, USA c 104 Sierra Vista Dr, White Rock, NM 87544, USA |
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Abstract: | When the effects of dispersion are included, neither the Abraham nor the Minkowski expression for electromagnetic momentum in a dielectric medium gives the correct recoil momentum for absorbers or emitters of radiation. The total momentum density associated with a field in a dielectric medium has three contributions: (i) the Abraham momentum density of the field, (ii) the momentum density associated with the Abraham force, and (iii) a momentum density arising from the dispersive part of the response of the medium to the field, the latter having a form evidently first derived by Nelson (1991) 8]. All three contributions are required for momentum conservation in the recoil of an absorber or emitter in a dielectric medium. We consider the momentum exchanged and the force on a polarizable particle (e.g., an atom or a small dielectric sphere) in a host dielectric when a pulse of light is incident upon it, including the dispersion of the dielectric medium as well as a dispersive component in the response of the particle to the field. The force can be greatly increased in slow-light dielectric media. |
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