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Consolidation equation, Biot

Analysis of time-dependent consolidation requires the solution of Biot s consolidation equations coupled to the equations describing flow. The transient hydro-mechanical coupling between pore pressure and volumetric strain for a linear elastic, mechanically isotropic porous medium and fully saturated with a single fluid phase (i.e. water), is given by the fluid continuity equation ... [Pg.761]

This is combined with the seepage equation (6.5), giving Biot s consolidation equation. [Pg.187]

A Weak Form of Biot s Consolidation Equations and Finite Element Analysis... [Pg.191]

The strong form of Biot s consolidation equations is given as follows Governing equations... [Pg.191]

We assume that in Biot s consolidation equations the porous medium is fully saturated, and the fluid phase is incompressible. The excess pore pressure Ap is an increase (or a decrease) of pore pressure from the hydrostatic pressure therefore the equation of equilibrium (6.36) is given in an incremental form. [Pg.192]

Biot, M.A. (1956). General solutions of the equations of elasticity and consolidation for a porous material, i. Appl. Mech., Trans. Am. Soc. Mech. Engrs., Vol. 78, pp. 91-96. [Pg.586]


See also in sourсe #XX -- [ Pg.187 ]




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A Weak Form of Biots Consolidation Equations and Finite Element Analysis

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