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Titlebook: Advances in Complex Electromagnetic Materials; A. Priou,A. Sihvola,A. Vinogradov Book 1997 Springer Science+Business Media Dordrecht 1997

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https://doi.org/10.1007/978-3-319-32185-1 Such difficulties may be avoided by adopting covariant forms for . and .. The appropriate forms for a magnetic anisotropic chiral medium are derived in the electric quadrupole-magnetic dipole approximation in terms of the macroscopic property tensors of the medium.
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Conjoint Analysis and Experimental Data,. Multiple reflections are taken into account. The eigenwave irreversibility is properly taken into account. The matrices are represented as the sums of four matrices, and each of them has its own physical meaning.
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https://doi.org/10.1057/978-1-137-57810-5electromagnetic waves with such inhomogeneous systems. Commonly, for this aim the macroscopic Maxwell equations are employed. These equations are obtained by homogenization (averaging) of the microscopic Lorentz equations and contain additional unknown fields: magnetic field . and electrical inducti
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,Chaparral Steel—A Model Systems Design,h limit. The layers from the materials with the constitutive equations . = .. + .. = .. + ... are considered, where dielectric permittivity ., magnetic permeability . and pseudotensors of gyrotropy . and . are assumed to be complex nonsymmetric tensors. The effective tensors of permittivity, permeab
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https://doi.org/10.1007/978-1-349-11265-4superlattices, in a wide spectral range of electromagnetic radiation. In this case a superlattice can be considered as a homogeneous medium characterized by a set of effective parameters: dielectric, magnetic, non-linear optic and other (see References, e.g., [2], [3]). Natural gyrotropic properties
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