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• W2561185112 startingPage "441" @default.
• W2561185112 abstract "In the present paper the linear theory of viscoelasticity for Kelvin–Voigt materials with double porosity is considered. Some basic properties of plane harmonic waves are established and the boundary value problems (BVPs) of steady vibrations are investigated. Indeed on the basis of this theory three longitudinal and two transverse plane harmonic waves propagate through a Kelvin–Voigt material with double porosity and these waves are attenuated. The basic properties of the singular integral operators and potentials (surface and volume) are presented. The uniqueness and existence theorems for regular (classical) solutions of the BVPs of steady vibrations are proved by using the potential method (boundary integral equations method) and the theory of singular integral equations." @default.
• W2561185112 created "2017-01-06" @default.
• W2561185112 creator A5091322210 @default.
• W2561185112 date "2016-12-19" @default.
• W2561185112 modified "2023-09-26" @default.
• W2561185112 title "Plane waves and problems of steady vibrations in the theory of viscoelasticity for Kelvin-Voigt materials with double porosity" @default.
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• W2561185112 doi "https://doi.org/10.24423/aom.2384" @default.
• W2561185112 hasPublicationYear "2016" @default.
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