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- W2553422773 abstract "We derive the extended version of the optical theorem for the scattering of an elastic wave with arbitrary wavefront by an inclusion of any shape embedded in a solid medium. The inclusion can be made of an elastic, viscoelastic, fluid, and rigid material or be an empty cavity. The extended optical theorem relates the extinction cross-section, which is defined as the time-averaged power extracted from the incident wave per incident intensity, in terms of the coefficients of the partial-wave series representation for the incident and scattered waves. With this formalism, the optical theorem for a longitudinal Bessel beam scattering is obtained in a solid for the first time. Additionally, we established the connection between the optical theorem and radiation pressure exerted on a spherical inclusion by a longitudinal and shear plane wave. In conclusion, the developed framework might be useful for beamforming in ultrasound nondestructive test and ultrasound imaging of biological tissue." @default.
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- W2553422773 date "2016-10-01" @default.
- W2553422773 modified "2023-09-27" @default.
- W2553422773 title "Extended optical theorem in elastic solids: Applications to Bessel beam scattering" @default.
- W2553422773 doi "https://doi.org/10.1121/1.4970331" @default.
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