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- W1971291162 abstract "We present an analytical solution for the dielectric response of infinite and semi-infinite superlattices with the constituent dielectric function ensuremath{epsilon}(ensuremath{omega},z) being an arbitrary periodic function of one coordinate z. The long-wave limit in the local theory is used. All results are expressed in terms of the two bulk quantities, namely, the average over one period of the functions ensuremath{epsilon}(ensuremath{omega},z) and 1/ensuremath{epsilon}(ensuremath{omega},z). The damping of the bulk and the surface plasmon modes specific for superlattices with a continuously varying constituent dielectric function is obtained and discussed. Our theory provides deeper insight into the role of the local-field effects in the dielectric response of a superlattice." @default.
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- W1971291162 date "1994-06-15" @default.
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- W1971291162 title "Bulk and surface dielectric response of a superlattice with an arbitrary varying dielectric function: A general analytical solution in the local theory in the long-wave limit" @default.
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- W1971291162 doi "https://doi.org/10.1103/physrevb.49.17342" @default.
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