1989
DOI: 10.1007/bf00138040
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A general theory of thermoporoelastoplasticity for saturated porous materials

Abstract: A general theory of thermoporoelastoplasticity for saturated porous materials is presented. The theory is derived from the thermodynamics of open systems and irreversible processes. The thermal effects, due to the saturating fluid, are taken into account through a latent heat associated with the increase of fluid mass content. The theory does not assume incompressibility nor infinitesimal displacements for the saturating fluid. To take into account the plastic compressibility of the skeleton, the notion of pla… Show more

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Cited by 67 publications
(28 citation statements)
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“…Constitutive equation (19) may be formally rewritten in the form (23) may be coined as Biot's effective stress since constitutive equation (22) looks the same as the one related to an ordinary elastic solid with K and G as elastic properties. If the solid matrix is incompressible ( s = 0 in (6)), k s goes to infinity so that b goes to 1 and 1/N goes to zero in (21).…”
Section: Linear Poroelasticity and Poroelastic Propertiesmentioning
confidence: 99%
“…Constitutive equation (19) may be formally rewritten in the form (23) may be coined as Biot's effective stress since constitutive equation (22) looks the same as the one related to an ordinary elastic solid with K and G as elastic properties. If the solid matrix is incompressible ( s = 0 in (6)), k s goes to infinity so that b goes to 1 and 1/N goes to zero in (21).…”
Section: Linear Poroelasticity and Poroelastic Propertiesmentioning
confidence: 99%
“…The theoretical framework that is mostly employed today can be traced back to the pioneering work of several authors such as Biot [6] and Coussy [7]. It combines basically the mechanics of continuous media with the thermodynamics of irreversible processes.…”
Section: Introductionmentioning
confidence: 99%
“…the grains) is assumed elastically and plastically incompressible. As shown by Coussy (1989) these hypotheses allow writing the various equations directly in terms of effective stress. Assuming a single strain hardening mechanism (A, V), the plastic flow rule is written:…”
Section: Main Hypothesismentioning
confidence: 99%
“…The combination of the various plastic equations leads to the incremental law (Loret, 1987): (6) with: (7) and being respectively the elastoplastic and the drained elastic matrix. In (7), H is the strain hardening modulus such that: (8) The proposed linear strain hardening law of the model is written: (9) In (9), k is a second material constants to be experimentally measured.…”
Section: Strain Hardening Lawmentioning
confidence: 99%