1996
DOI: 10.1111/j.1365-2478.1996.tb00156.x
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Linearized elastic parameter sections1

Abstract: Contrasts in elastic parameters can be estimated directly from seismic data using offset-dependent information in the PP reflection coefficient. A linear approximation to the PP reflection coefficient including three coefficients is fitted to the data, and relative contrasts in various elastic parameters are obtained from linear combinations of the estimated coefficients. Linearized elastic parameter sections for the contrasts in P-wave impedance, P-wave velocity, density, plane-wave modulus, and the change in… Show more

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Cited by 13 publications
(1 citation statement)
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“…True amplitudes in the time‐offset domain are spherical wave reflections, which deviate significantly from those predicted by the plane wave Zoeppritz equations, particularly, at near‐critical angle. By applying a τ ‐𝑝 transform (preferably cylindrical) to the seismic data, amplitudes of the transient waves are reconstructed, and hence, the plane wave reflection coefficients can be used for amplitude analysis accurately for both precritical and critical angles (Brysk & McCowan, 1986; Chapman, 1981; Ursin et al, 1996) and in anisotropic media (Sen & Mukherjee, 2003; Sil & Sen, 2009). Another advantage of working in the τ ‐𝑝 domain is that no geometric spreading and polarization corrections are required.…”
Section: Introductionmentioning
confidence: 99%
“…True amplitudes in the time‐offset domain are spherical wave reflections, which deviate significantly from those predicted by the plane wave Zoeppritz equations, particularly, at near‐critical angle. By applying a τ ‐𝑝 transform (preferably cylindrical) to the seismic data, amplitudes of the transient waves are reconstructed, and hence, the plane wave reflection coefficients can be used for amplitude analysis accurately for both precritical and critical angles (Brysk & McCowan, 1986; Chapman, 1981; Ursin et al, 1996) and in anisotropic media (Sen & Mukherjee, 2003; Sil & Sen, 2009). Another advantage of working in the τ ‐𝑝 domain is that no geometric spreading and polarization corrections are required.…”
Section: Introductionmentioning
confidence: 99%