1991
DOI: 10.1017/cbo9780511600036
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Electromagnetic Processes in Dispersive Media

Abstract: This is an advanced text on electromagnetic theory, presenting a systematic discussion of electromagnetic waves and radiation processes in a wide variety of media. The treatment, taken from the field of plasma physics, is based on the dielectric tensor, and this permits the discussion of media outside the scope of the usual approach adopted in most textbooks on electromagnetism. The approach taken also has notable advantages when applied to the conventional emission processes of electromagnetic theory. The aut… Show more

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Cited by 210 publications
(246 citation statements)
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“…This information is compiled into a theoretical model in Section 2, which describes the mechanism behind gravitational lensing. The theoretical model is based on state of the art electromagnetic and wave theory [9]- [15], the Standard Model [16] and photon theory [17]- [20]. Discussion and conclusions are found in Section 3.…”
Section: Introductionmentioning
confidence: 99%
“…This information is compiled into a theoretical model in Section 2, which describes the mechanism behind gravitational lensing. The theoretical model is based on state of the art electromagnetic and wave theory [9]- [15], the Standard Model [16] and photon theory [17]- [20]. Discussion and conclusions are found in Section 3.…”
Section: Introductionmentioning
confidence: 99%
“…The symmetry requirements on the < polarisation tensor quoted here follow Melrose and McPhedran (1993).…”
Section: Symmetries Of the Polarisation Tensormentioning
confidence: 99%
“…The causal condition leads to a dependence between the real and imaginary parts of the polarisation tensor given by the Kramers-Kronig relations specified in Melrose and McPhedran (1993) and Jackson (1975) 1+ 00 dw'1m TIJLV (w', q)…”
Section: Causalitymentioning
confidence: 99%
“…The permittivity and permeability tensors can be defined by off-diagonal elements that have equal magnitude but opposite signs, ε−diag(ε) = diag(ε)−ε T andμ−diag(μ) = diag(μ)−μ T . Engineered materials in this class are also studied for possible negative refractive indices [43].…”
Section: Green's Function Retrievalmentioning
confidence: 99%