2003
DOI: 10.1016/j.jappgeo.2002.11.003
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Any P-wave kinematic algorithm for vertical transversely isotropic media can be ADAPTed to moderately anisotropic media of arbitrary symmetry type

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Cited by 4 publications
(2 citation statements)
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“…The combination of such elements of symmetry can result in eight anisotropy systems (e.g., GIBOWICZ and KIJKO, 1994). Transverse Isotropy (TI) is one type of anisotropy that has been extensively studied in soil and rock mechanics (e.g., TSVANKIN, 1996;LIU et al, 2000;RASOLOFOSAON, 2003). The existence of one axis of symmetry in this case, often along the vertical direction (VTI), reduces the number of independent elastic parameters to five.…”
Section: Introductionmentioning
confidence: 99%
“…The combination of such elements of symmetry can result in eight anisotropy systems (e.g., GIBOWICZ and KIJKO, 1994). Transverse Isotropy (TI) is one type of anisotropy that has been extensively studied in soil and rock mechanics (e.g., TSVANKIN, 1996;LIU et al, 2000;RASOLOFOSAON, 2003). The existence of one axis of symmetry in this case, often along the vertical direction (VTI), reduces the number of independent elastic parameters to five.…”
Section: Introductionmentioning
confidence: 99%
“…This is not prohibitively restrictive because most near‐surface geological media are indeed weakly anisotropic (Thomsen 1986) and can often be presumed horizontally layered (TI). Indeed, using well‐defined transformations, P ‐wave kinematic algorithms for TI media can be transformed to appropriately anisotropic media of arbitrary symmetry type (Rasolofosaon 2003). Mathematical reconstruction of subsurface slowness and the Thomsen parameters (ɛ, δ) aims to minimize the functional characterizing the misfit between observed and predicted overall traveltimes ( t i ), and commonly requires specification of a best‐guess starting model describing the spatial distribution of subsurface slowness.…”
Section: Introductionmentioning
confidence: 99%