2017
DOI: 10.1190/geo2016-0424.1
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Anisotropic elastic wavefield imaging using the energy norm

Abstract: Based on the energy conservation principle, we derive a scalar imaging condition for anisotropic elastic wavefield migration. Compared with conventional imaging conditions that correlate displacement components or potentials from source and receiver wavefields, the proposed imaging condition does not suffer from polarity reversal, which degrades the image quality after stacking over shots. Our imaging condition also accounts for the directionality of the wavefields in space and time, leading to the attenuation… Show more

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Cited by 30 publications
(13 citation statements)
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“…The latter which represents the high wavenumber components of the models has a more clearer physical meaning and fortunately it can be optimized naturally within the EFWI framework. In addition, Rocha et al (2017) are able to obtain one image for elastic inversion (not knowing what the image really represents physically).…”
Section: Optimization Of Standard Acoustic Rwimentioning
confidence: 99%
“…The latter which represents the high wavenumber components of the models has a more clearer physical meaning and fortunately it can be optimized naturally within the EFWI framework. In addition, Rocha et al (2017) are able to obtain one image for elastic inversion (not knowing what the image really represents physically).…”
Section: Optimization Of Standard Acoustic Rwimentioning
confidence: 99%
“…Although the energy image (Figure 1g) does not involve wave-mode decomposition, it exhibits crosstalk artifacts that are similar in amplitude from the ones in the conventional images. As stated elsewhere (Rocha et al, 2017), the energy imaging condition only attenuates events from source and receiver wavefields that share the same propagation and polarization directions, which is not the case for crosstalk between different wave modes from source and receiver wavefields. The space-time diagram in Figure 1h shows all the wave events related to this experiment, and indicates two crosstalk correlations that are independent of wave-mode decomposition.…”
Section: Single-reflector Linearized Modelingmentioning
confidence: 98%
“…For two anisotropic elastic source and receiver wavefields that are functions of space x and time t, u s ðx; tÞ and u r ðx; tÞ, we can form an image using the energy imaging condition (Rocha et al, 2017):…”
Section: Energy-norm Linearized Modeling and Migration Operatorsmentioning
confidence: 99%
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“…In fact, elastic waves possess a rich variety of polarization characteristics, and the wave propagation in solids is intricate in view of the concurrence of P (longitudinal) and S (transverse) polarizations as well as the possible coupling and conversion between them. Elastic wave mode separation in solids has been theoretically investigated for many years in the field of geophysics [35][36][37][38]. In comparison, different wave modes can be decoupled physically with the use of the man-made structures, for which a typical example is the pentamode metamaterial (PMM).…”
Section: Introductionmentioning
confidence: 99%