2015
DOI: 10.1007/s11770-015-0501-5
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A seismic coherency method using spectral amplitudes

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Cited by 21 publications
(4 citation statements)
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“…In addition, Li and Lu (2014) combine spectral decomposition and complex coherence computation to map discontinuities at different scales. To avoid false low-coherence values in steeply dipping structures, Sui et al (2015) propose a coherence algorithm that analyses the eigenstructure of the spectral amplitudes of seismic traces. More recently, Alaudah and AlRegib (2016) propose a generalizedtensor-based coherence (GTC) attribute that derives covariance matrices from the unfolding matrices of a seismic analysis tensor along different modes corresponding to time, inline, and crossline directions, respectively.…”
Section: Fault Detectionmentioning
confidence: 99%
“…In addition, Li and Lu (2014) combine spectral decomposition and complex coherence computation to map discontinuities at different scales. To avoid false low-coherence values in steeply dipping structures, Sui et al (2015) propose a coherence algorithm that analyses the eigenstructure of the spectral amplitudes of seismic traces. More recently, Alaudah and AlRegib (2016) propose a generalizedtensor-based coherence (GTC) attribute that derives covariance matrices from the unfolding matrices of a seismic analysis tensor along different modes corresponding to time, inline, and crossline directions, respectively.…”
Section: Fault Detectionmentioning
confidence: 99%
“…They then sharpen their faults using a commercial swarm intelligence algorithm. Sui et al (2015) address the multispectral coherence analysis problem by constructing a covariance matrix from the spectral magnitudes a m :…”
Section: Rgb Color Blendingmentioning
confidence: 99%
“…Li and Lu (2014) and Li et al (2015) compute coherence from different spectral components and corender them using a red, green, and blue (RGB) color model. Sui et al (2015) add covariance matrices computed from a suite of spectral magnitude components, obtaining a coherence image superior to that of the original broadband data. Marfurt (2017) expands on this idea, adds coherence matrices computed from analytic spectral components (the spectral voices and their Hilbert transforms) along the structural dip, and obtains improved suppression of random noise and enhancement of small faults and karst collapse features.…”
Section: Introductionmentioning
confidence: 99%