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GREEN'S DYADIC, SPECTRAL FUNCTION, LOCAL DENSITY OF STATES, AND FLUCTUATION DISSIPATION THEOREM
Author(s) -
Weng Cho Chew,
Wei E. I. Sha,
Qi I. Dai
Publication year - 2019
Publication title -
electromagnetic waves
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.437
H-Index - 89
eISSN - 1559-8985
pISSN - 1070-4698
DOI - 10.2528/pier19111801
Subject(s) - fluctuation dissipation theorem , dissipation , probability density function , function (biology) , spectral function , statistical physics , physics , mathematics , quantum mechanics , condensed matter physics , statistics , evolutionary biology , biology
The spectral functions are studied in conjunction with the dyadic Green’s functions for various media. The dyadic Green’s functions are found using the eigenfunction expansion method for homogeneous, inhomogeneous, periodic, lossless, lossy, and anisotropic media, guided by the BlochFloquet theorem. For the lossless media cases, the spectral functions can be directly related to the photon local density of states, and hence, to the electromagnetic energy density. For the lossy case, the spectral function can be related to the field correlation function. Because of these properties, one can derive properties for field correlations and the Langevin-source correlations without resorting to the fluctuation dissipation theorem. The results are corroborated by the fluctuation dissipation theorem. An expression for the local density of states for lossy, inhomogeneous, and dispersive media has also been suggested. PACS numbers: Valid PACS appear here

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