Teses em Geofísica (Doutorado) - CPGF/IG
URI Permanente para esta coleçãohttps://repositorio.ufpa.br/handle/2011/2357
O Doutorado Acadêmico pertente a o Programa de Pós-Graduação em Geofísica (CPGF) do Instituto de Geociências (IG) da Universidade Federal do Pará (UFPA).
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Navegando Teses em Geofísica (Doutorado) - CPGF/IG por Orientadores "COSTA, Jessé Carvalho"
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Item Acesso aberto (Open Access) Inversão da forma de onda orientada ao alvo(Universidade Federal do Pará, 2016-09-16) COSTA, Carlos Alexandre Nascimento da; COSTA, Jessé Carvalho; http://lattes.cnpq.br/7294174204296739We propose a new target-oriented waveform inversion to estimate the physical parameters from a specific target in the subsurface from observed data from deviated-VSP acquisition or surface seismic data. Furthermore, we investigate a strategy to estimate the impulse responses from a local target in the subsurface from deviated-VSP acquisition or surface seismic data as an iterative sparse inversion approach, where the main feature of this strategy is that all multiple scattering in the data is used to enhance the illumination at target level. In these approaches we fit the upgoing wavefields observed at a specific level near the local target with the upgoing wavefields estimated at same depth level through convolution-type representation for the Green’s function. The main feature of the target-oriented waveform inversion is that we just need to know the up- and downgoing wavefields at the depth level above the target area to estimate the physical parameters for the area of interest. We show through numerical tests that the iterative sparse inversion approach does not require dense sources sampling to estimate the impulse responses from a target below a complex overburden, because of all the extra illumination via multiples. The physical parameters above the target area is not necessary to know if we use the data from deviated-VSP geometry of acquisition, but for surface seismic data we need to know a smooth physical parameter above the target area to estimate the up- and downgoing wavefields at depth level nearby the local target. For surface seismic data we used Joint Migration Inversion to estimate the up- and downgoing wavefields at depth level near the target area.Item Acesso aberto (Open Access) Migração por equação de onda em meios anisotrópicos com correção de amplitude(Universidade Federal do Pará, 2010) AMAZONAS, Daniela Rêgo; SCHLEICHER, Jörg; COSTA, Jessé Carvalho; http://lattes.cnpq.br/7294174204296739Standard real-valued finite-difference (FD) and Fourier finite-difference (FFD) migrations cannot handle evanescent waves correctly, what can lead to numerical instabilities in the presence of strong velocity variations. A possible solution to these problems is the complex Padé approximation, that avoids problems with evanescent waves by a rotation of the branch cut of the complex square root, and we apply it to the acoustic wave equation for vertical transversely isotropic (VTI) media to derive more stable FD and hybrid FD/FFD migrations. Our analysis of the dispersion relation of the new method indicates that they can provide stable migration results with less artifacts, and higher accuracy at steep dips. These conclusions are confirmed by the numerical impulse responses of the migration operator, and by the migration of synthetic data in strongly heterogeneous VTI media. Wave-equation migration in heterogeneous media, using standard one-way wave equations, can only describe correctly the kinematic of the propagation. For a correct description of amplitudes, we must use the so called true-amplitude one-way wave equations. In vertically inhomogeneous media, the resulting true-amplitude one-way wave equations can be solved analytically. In laterally inhomogeneous media, these equations are much harder to solve, and even numerical solutions tend to suffer from instabilities and other artifacts. We present an approach to circumvent these problems by implementing approximate solutions based on the one-dimensional analytic amplitude modifications. We use these approximations to modify split-step and Fourier finite-difference migrations in such a way that they take better care of migration amplitudes. Simple synthetic data examples demonstrate the recovery of true migration amplitudes. Applications to the SEG/EAGE Salt model, and to the Marmousi data, show that the method improves amplitude recovery in the migrated images. We also show that the method for amplitude correction can be applied to migration algorithm for VTI media, and the algorithm was applied to the HESS synthetic data.Item Acesso aberto (Open Access) Modelagem e imageamento 2.5D no domínio do tempo através de diferenças finitas(Universidade Federal do Pará, 2010) SILVA NETO, Francisco de Assis; SCHLEICHER, Maria Amélia Novais; http://lattes.cnpq.br/4767998352165705; COSTA, Jessé Carvalho; http://lattes.cnpq.br/7294174204296739This thesis discuss modeling and imaging of seismic wavefields in 2.5D using finite-differences to solve numerically the wave equation. Modeling in 2.5D is extended to anisotropic elastic media with an arbitrary class of symmetry. The sources of the wavefield are generalized to simulate of explosive, dipole and double-couple distributions. The acquisition geometry is not required to coincide with a symmetry plane. Reverse time migration in 2.5D is implemented in conjunction with a new imaging condition based on the asymptotic analysis of the classical correlation imaging condition. The new imaging condition is designed to improve the amplitudes in reverse time migration (RTM) images, and to reduce back-scattering artifacts. Numerical experiments indicate that 2.5D RTM improves the resolution of the migrated images when compared to its 2D counterpart, and that the proposed imaging condition was effective improving the amplitudes and reducing back-scattering artifacts.Item Acesso aberto (Open Access) Structural constraints for image-based inversion methods(Universidade Federal do Pará, 2016-04-22) MACIEL, Jonathas da Silva; COSTA, Jessé Carvalho; http://lattes.cnpq.br/7294174204296739This thesis presents two methodologies of structural regularization for Wave-Equation Migration Velocity Analysis and Joint Migration Inversion: cross-gradient regularization and filtering with morphological operators. In Wave-Equation Migration Velocity Analysis, the cross-gradient regularization aims to constrain the velocity contrasts with the reflectivity map by parallelization of the velocity gradient vector and the image gradient vector. We propose a version with cross-gradient of the objective functions: Differential Semblance, Stack Power and Partial Stack Power. We combine the Partial Stack Power with its version of cross-gradient, in order to gradually increase the resolution of the velocity model without compromising the adjustment of the long wavelengths of the velocity model. In Joint Migration Inversion, we propose to apply morphological operators of erosion and dilation in the preconditioning of the velocity model in each iteration. Operators use the reflectivity map to mark the regions with the same value of physical property. They homogenize the geological layer and accentuate the velocity contrast at the edges. Structural constraints do not only reduce the ambiguity in estimating a velocity model, but also make the migration/inversion methods more stable, reducing artifacts, delineating geologically plausible solutions, and accelerating the convergence of the objective function.