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- W2955819961 abstract "The present work is dedicated to three dimensional poroviscodynamic problems and numerical technique for solving such problems. Our numerical technique is based on Boundary Element Method usage. Boundary-value problem of poroviscoelastic halfspace with a cavity under vertical load is considered. Theory of poroviscoelasticity is based on Biot’s equations of fluid saturated porous media under the assumption that the skeleton is viscoelastic. Viscoelastic effects of solid skeleton are modeled by means of elastic-viscoelastic correspondence principle. The standard viscoelastic solid model is employed. In order to study the boundary-value problem boundary integral equations method is applied, and boundary element method for obtaining numerical solutions is used. The solution of the original problem is constructed in Laplace transforms, with the subsequent application of the algorithm for numerical inversion. To introduce BE-discretization, we consider the regularized boundary-integral equation. Mixed boundary element discretization is introduced to obtain discrete analogues. Modified Durbin’s algorithm of numerical inversion of Laplace transform is applied to perform solution in time domain." @default.
- W2955819961 created "2019-07-12" @default.
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- W2955819961 date "2019-01-01" @default.
- W2955819961 modified "2023-09-26" @default.
- W2955819961 title "Dynamic Analysis of the Poroviscoelastic Halfspace with a Cavity Under Vertical Load Using BEM" @default.
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- W2955819961 doi "https://doi.org/10.1007/978-3-030-19894-7_31" @default.
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