We study the evolutionary development of an acceleration wave propagating in a saturated porous material according to a Biot theory proposed by Donskoy, Khashanah and McKee. The theory is fully nonlinear, includes dissipation, and the analysis presented is exact. We derive sufficient conditions to show that two distinct waves propagate, a fast wave and a slower wave. A solution for the wave amplitude is presented for a wave moving into an equilibrium region
A model for nonlinear elastic body with double porosity structure is proposed. We generalize previou...
We present a theory for flow through a porous material in which the saturating fluid is such that th...
summary:A mathematical analysis of poroacoustic traveling wave phenomena is presented. Assuming that...
We study the evolutionary development of an acceleration wave propagating in a saturated porous mate...
We extend a theory of Biot to be applicable to nonlinear deformations of an elastic body which conta...
We generalize a theory of Biot for a porous solid based on nonlinear elasticity theory to incorporat...
We extend a theory of Biot to be applicable to nonlinear deformations of an elastic body which conta...
We generalize a theory of Biot for a porous solid based on nonlinear elasticity theory to incorporat...
We review work of Jordan on a hyperbolic variant of the Fisher - KPP equation, where a shock solutio...
2017-2018 > Academic research: refereed > Publication in refereed journal201805 bcrcVersion of Recor...
Propagation of the slow Biot wave is investigated within the low-frequency range. For the first time...
A model for nonlinear elastic body with double porosity structure is proposed. We generalize previou...
We present a theory for flow through a porous material in which the saturating fluid is such that th...
summary:A mathematical analysis of poroacoustic traveling wave phenomena is presented. Assuming that...
We study the evolutionary development of an acceleration wave propagating in a saturated porous mate...
We extend a theory of Biot to be applicable to nonlinear deformations of an elastic body which conta...
We generalize a theory of Biot for a porous solid based on nonlinear elasticity theory to incorporat...
We extend a theory of Biot to be applicable to nonlinear deformations of an elastic body which conta...
We generalize a theory of Biot for a porous solid based on nonlinear elasticity theory to incorporat...
We review work of Jordan on a hyperbolic variant of the Fisher - KPP equation, where a shock solutio...
2017-2018 > Academic research: refereed > Publication in refereed journal201805 bcrcVersion of Recor...
Propagation of the slow Biot wave is investigated within the low-frequency range. For the first time...
A model for nonlinear elastic body with double porosity structure is proposed. We generalize previou...
We present a theory for flow through a porous material in which the saturating fluid is such that th...
summary:A mathematical analysis of poroacoustic traveling wave phenomena is presented. Assuming that...