Abstract. A low-frequency asymptotic representation of the reflection of seismic signal from a fluid-saturated porous medium has been obtained.First, derivation of the main equations of the theory of poroelasticity and the pressure diffusion equation, which is routinely used in well-test analysis, has been reviewed. It has been observed that both models can be derived from the basic principles of filtration theory. In addition, Biot's tortuosity parameter has been related to the relaxation time in the dynamic Darcy's law.Second, the reflection of a low-frequency signal from a plane interface between elastic and elastic fluid-saturated porous media has been studied. An asymptotic scaling of the frequency-dependent component of the reflection coefficient has been obtained. Namely, it has been established that this component is asymptotically proportional to the square root of the product of the reservoir fluid mobility and the frequency of the signal. The dependence of this scaling on the dynamic Darcy's low relaxation time and the Biot's tortuosity factor has been investigated as well.