Relationship amongst formation variable for electrical resistivity and fluid-reliable coupling factor in Biot equations for acoustic waves in fluid-loaded porous media
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Principle of propagation of elastic waves in a very fluid-crammed-saturated porous stable—II. Bigger frequency selection
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Principle of propagation of elastic waves within a fluid-filled-saturated porous stable—I. Minimal frequency assortment
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Within the very low distinction condition, the macroscopic flow is presented by a kind of generalized Darcy’s law involving both equally pores and micropores, as well as their respective attribute frequencies. Regarding compressibility consequences, both of those pore networks act in parallel. The substantial permeability contrast reveals the macroscopic move regulation is ruled with the pores. The microporous A part of the fabric is submitted to force diffusion outcomes, bringing dissipation, and modifying the dynamic bulk modulus of the material. The 2 predicaments of coupling are illustrated for easy geometry of double porosity materials, together with perforated-and slits-microporous materials.
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