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- W2328722182 abstract "The “equations of motion” of a linear electroacoustic transducer are written in the alternative forms L+X = 0, L−X = 0, where the matrices L± are linear differential expressions, X = (E,H,u) represents electroacoustic fields, and the superscripts distinguish selected normalizations of the equations of motion. To each operator L± corresponds a mathematically defined adjoint operator (L±)a and an associated adjoint transducer, whose material tensor parameters are given by certain transpositions and interchanges of the parameters of the given transducer. Dissipative characteristics (lossiness, losslessness, or “gaininess”) of the material of the given transducer are preserved pointwise in the adjoint transducers. A generalized reciprocity lemma leads to relations of reciprocal type between external properties of the given and the adjoint transducers. In the self‐adjoint cases, the conventional electroacoustic reciprocity and antireciprocity relations are obtained and the derivation of those relations is crit..." @default.
- W2328722182 created "2016-06-24" @default.
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- W2328722182 date "1975-01-01" @default.
- W2328722182 modified "2023-10-18" @default.
- W2328722182 title "Generalized or adjoint reciprocity relations for electroacoustic transducers" @default.
- W2328722182 doi "https://doi.org/10.6028/jres.079b.002" @default.
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