2013
DOI: 10.1190/geo2012-0286.1
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Nonlinear scattering based imaging in elastic media: Theory, theorems, and imaging conditions

Abstract: With the more widespread introduction of multicomponent recording devices in land and marine ocean-bottom seismic acquisition, elastic imaging may become mainstream in coming years. We have derived new, nonlinear, elastic imaging conditions. A correlation-type representation theorem for perturbed elastic media, commonly used in seismic interferometry to explain how a scattered wave response between two receivers/ sources may be predicted given a boundary of sources/receivers, can be considered as a starting po… Show more

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Cited by 30 publications
(32 citation statements)
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“…By applying the methodology at each depth level in the subsurface and taking the response at zero time lag and zero space lag, an image with accurate amplitudes can be obtained without artefacts from internal multiple reflections Broggini et al 2014a;Behura et al 2014). By including non-zero lags, equivalent extended images can also be created (Vasconcelos & Rickett 2013), which can be useful input for migration velocity analysis (Sava & Vasconcelos 2011), reservoir characterization (De Bruin et al 1990;Thomson 2012) and novel schemes for nonlinear imaging (Fleury & Vasconcelos 2012;Ravasi & Curtis 2012) and waveform inversion (Vasconcelos et al 2014a). Alternatively, we can use the Marchenko equations to retrieve internal multiples at the acquisition level, which could then be adaptively subtracted from the recorded data .…”
Section: Introductionmentioning
confidence: 99%
“…By applying the methodology at each depth level in the subsurface and taking the response at zero time lag and zero space lag, an image with accurate amplitudes can be obtained without artefacts from internal multiple reflections Broggini et al 2014a;Behura et al 2014). By including non-zero lags, equivalent extended images can also be created (Vasconcelos & Rickett 2013), which can be useful input for migration velocity analysis (Sava & Vasconcelos 2011), reservoir characterization (De Bruin et al 1990;Thomson 2012) and novel schemes for nonlinear imaging (Fleury & Vasconcelos 2012;Ravasi & Curtis 2012) and waveform inversion (Vasconcelos et al 2014a). Alternatively, we can use the Marchenko equations to retrieve internal multiples at the acquisition level, which could then be adaptively subtracted from the recorded data .…”
Section: Introductionmentioning
confidence: 99%
“…It indicates that the perturbed wavefield at any position inside ∂ D can be retrieved from the values along the closed surface ∂ D. The equation 4 is the same as that in Ravasi and Curtis (2013); however, these authors do not consider a non-welded interface. We obtain the same equation due to our assumption of the compliances as real-valued functions.…”
Section: Theorymentioning
confidence: 95%
“…In this case, the imaging condition is a nonlinear function of the perturbed wavefield, where the perturbed wavefield is defined as the difference between total wavefield and background wavefield. This new imaging condition allows achieving higher resolution in the migrated image than with the conventional imaging condition which is linear with respect to the perturbed wavefield (Ravasi and Curtis, 2013).…”
Section: Introductionmentioning
confidence: 99%
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