5 research outputs found

    Reflection and transmission coefficients of a single layer in poroelastic media

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    Wave propagation in poroelastic media is a subject that finds applications in many fields of research, from geophysics of the solid Earth to material science. In geophysics, seismic methods are based on the reflection and transmission of waves at interfaces or layers. It is a relevant canonical problem, which has not been solved in explicit form, i.e., the wave response of a single layer, involving three dissimilar media, where the properties of the media are described by Biot's theory. The displacement fields are recast in terms of potentials and the boundary conditions at the two interfaces impose continuity of the solid and fluid displacements, normal and shear stresses, and fluid pressure. The existence of critical angles is discussed. The results are verified by taking proper limits鈥攝ero and 100% porosity鈥攂y comparison to the canonical solutions corresponding to single-phase solid (elastic) media and fluid media, respectively, and the case where the layer thickness is zero, representing an interface separating two poroelastic half-spaces. As examples, it was calculated the reflection and transmission coefficients for plane wave incident at a highly permeable and compliant fluid-saturated porous layer, and the case where the media are saturated with the same fluid.Facultad de Ingenier铆aFacultad de Ciencias Astron贸micas y Geof铆sica

    Reflection and transmission coefficients of a single layer in poroelastic media

    Get PDF
    Wave propagation in poroelastic media is a subject that finds applications in many fields of research, from geophysics of the solid Earth to material science. In geophysics, seismic methods are based on the reflection and transmission of waves at interfaces or layers. It is a relevant canonical problem, which has not been solved in explicit form, i.e., the wave response of a single layer, involving three dissimilar media, where the properties of the media are described by Biot's theory. The displacement fields are recast in terms of potentials and the boundary conditions at the two interfaces impose continuity of the solid and fluid displacements, normal and shear stresses, and fluid pressure. The existence of critical angles is discussed. The results are verified by taking proper limits鈥攝ero and 100% porosity鈥攂y comparison to the canonical solutions corresponding to single-phase solid (elastic) media and fluid media, respectively, and the case where the layer thickness is zero, representing an interface separating two poroelastic half-spaces. As examples, it was calculated the reflection and transmission coefficients for plane wave incident at a highly permeable and compliant fluid-saturated porous layer, and the case where the media are saturated with the same fluid.Facultad de Ingenier铆aFacultad de Ciencias Astron贸micas y Geof铆sica

    Numerical simulation in Applied Geophysics : From the mesoscale to the macroscale

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    This paper presents a collection of finite element procedures to model seismic wave propagation at the macroscale taking into account the effects caused by heterogeneities occuring at the mesoscale. For this purpose we first apply a set of compressibility and shear experiments to representative samples of the heterogeneous fluid saturated material. In turn these experiments yield the effective coefficients of an anisotropic macroscopic medium employed for numerical simulations at the macroscale. Numerical experiments illustrate the implementation of the proposed methodology to model wave propagation at the macroscale in a patchy brine-CO2 saturated porous medium containing a dense set of parallel fractures.Facultad de Inform谩tic

    An谩lisis de la calidad de la imagen s铆smica en atributos 3D, al aplicar una nueva definici贸n de binning en la migraci贸n Kirchhoff pre-apilado

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    Este proyecto aborda dos t茅cnicas de migraci贸n, aplicadas en el procesamiento de datos s铆smicos. Dichas metodolog铆as se basan en la migraci贸n Kirchhoff pre- apilado y se diferencian en la definici贸n geom茅trica del binning por acimut. Una es la definici贸n formal, en la cual solo se tiene en cuenta la posici贸n fuente-receptor, y la otra que se basa en una nueva definici贸n de acimut, en la cual se tiene en cuenta la posici贸n fuente-punto imagen y receptor punto imagen.xiv. 112 p.Contenido parcial: Esquema sencillo de reflexi贸n de rayos -- Esquema b谩sico de la migraci贸n Kirchhoff 2D -- Diagrama de la geometr铆a usada en la migraci贸n Kirchhoff 3D -- Grilla de 谩ngulos usada para la migraci贸n -- Columna estratigr谩fica de la zona de estudio
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