2018
DOI: 10.1190/geo2017-0411.1
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Stereotomography of seismic data acquired on undulant topography

Abstract: Stereotomography is a robust method for building velocity models from seismic reflection data, and it has been applied to offshore seismic data, but there is almost no stereotomographic study with rugged topographic conditions. We study the topographic effects on the slopes of locally coherent events of seismic data and develop an approach to calculate the slopes on an undulant observation surface using the horizontal and vertical components of slowness vectors estimated. Then, we develop an extended stereotom… Show more

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Cited by 9 publications
(4 citation statements)
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“…Alternatively, the reciprocity principle can be used to estimate the slope at a given OBS position using the records of the other OBSs triggered by the shots located at the vertex of the targeted instrument (Alerini 2006;Alerini et al 2009). It should also be noted that in the case of rugged topographies often encountered in onshore case studies, slopes are corrected according to the undulant surface locally by performing an analysis using the horizontal and vertical component of the slowness vectors (Jin & Zhang 2018).…”
Section: Discussionmentioning
confidence: 99%
“…Alternatively, the reciprocity principle can be used to estimate the slope at a given OBS position using the records of the other OBSs triggered by the shots located at the vertex of the targeted instrument (Alerini 2006;Alerini et al 2009). It should also be noted that in the case of rugged topographies often encountered in onshore case studies, slopes are corrected according to the undulant surface locally by performing an analysis using the horizontal and vertical component of the slowness vectors (Jin & Zhang 2018).…”
Section: Discussionmentioning
confidence: 99%
“…To obtain a more precise velocity model and reduce the impact of human factors, this article proposes a joint tomographic inversion which can simultaneously use the traveltime and its gradient data of the reflected and refracted waves to invert the underground velocity model without determining the corresponding relationship between the seismic events and the reflection interfaces beforehand (Billette and Lambar, 1998). Moreover, the traveltime gradient can reflect the direction of ray propagation at the shot point and receiver point to solve the multipath problem of reflected rays, strengthen the constraint on the model space, and improve the inversion effect (Jin and Zhang, 2018). However, this requires picking the gradients in common-source gathers and in common-receiver ones, respectively.…”
Section: Introductionmentioning
confidence: 99%
“…The inverse problem is implemented by building explicitly the sensitivity matrix and the resulting sparse tomographic system is solved with a linear conjugate-gradient method during each iteration of the velocity model update, this update being either performed in a linear or nonlinear way. Since the original formulation (Billette 1998), different variants emerged; for example, 3-D extension (Chalard et al 2000), post-stack formulation (Lavaud et al 2004), application in borehole settings (Gosselet et al 2005), adaptation for anisotropic media (Nag et al 2006;Barbosa et al 2008), accounting for converted primary waves (Alerini et al 2007) or wide-aperture data (Prieux et al 2013), triangulated model parametrization (Yang et al 2018), handling complex topography (Jin & Zhang 2018). All of the aforementioned variants follow the same framework of the classical formulation using ray tracing as a forward solver and explicitly building the sensitivity matrix for the inversion.…”
Section: Introductionmentioning
confidence: 99%