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- W1964548672 abstract "The dynamic interaction between elastic and homogeneous two-phase periodically layered bodies and a surrounding acoustic fluid has been studied. The plane-strain elastodynamic behavior of the composite has been modeled on the basis of Floquet's theory for periodic structures. This approach consists of solving the equations of motion for a cell that repeats periodically, and then applying Floquet's theorem to extend the solution to the entire body. The dispersion spectrum exhibits the classical Brillouin structure of stopping and passing bands. Even though Floquet's theory applies essentially to infinite regions, it is nevertheless possible to adapt the scheme for finite boundaries and to formulate interface conditions with an acoustic fluid. Qualitative and quantitative results are presented for harmonic motions of two geometries, namely, a layered half-space with an overlying acoustic fluid and a submerged infinite laminated plate. Special attention is paid to the energy partition between the layered solid and the fluid for the complete range of frequencies. [Work supported by ONR.]" @default.
- W1964548672 created "2016-06-24" @default.
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- W1964548672 date "1987-11-01" @default.
- W1964548672 modified "2023-09-24" @default.
- W1964548672 title "Dynamic response of submerged layered composites" @default.
- W1964548672 doi "https://doi.org/10.1121/1.2024768" @default.
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