2001
DOI: 10.1190/1.1444902
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On velocity/depth ambiguity in 3-D migration velocity analysis

Abstract: Velocity/depth ambiguity in the conventional premigration (time domain) velocity analysis has been studied by Bickel (1990) and Lines (1993) for the horizontal reflector case. Rathor (1997) extended this analysis to the dipping reflector case. These studies answered some important questions that arose in traditional common midpoint (CMP) time‐domain velocity analysis. However, it is not clear that their conclusions apply to migration velocity analysis (MVA) in the prestack‐migrated depth domain.

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Cited by 14 publications
(10 citation statements)
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“…Let P (α) ∈ Ψ 1 (Y ) be a C ∞ family of pseudodifferential operators with principal symbols p 1 (α). Let F (α) be a family of operators satisfying equation (20). Then F (α) is a C ∞ family of FIOs associated to Σ α , which is the canonical transformation whose graph is obtained from Σ α 0 by the flow of H p 1 (α) .…”
Section: Theoremmentioning
confidence: 99%
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“…Let P (α) ∈ Ψ 1 (Y ) be a C ∞ family of pseudodifferential operators with principal symbols p 1 (α). Let F (α) be a family of operators satisfying equation (20). Then F (α) is a C ∞ family of FIOs associated to Σ α , which is the canonical transformation whose graph is obtained from Σ α 0 by the flow of H p 1 (α) .…”
Section: Theoremmentioning
confidence: 99%
“…On the other hand, evolution equation (20) propagates singularities in accordance with the Hamilton flow with Hamiltonian…”
Section: Continuation Bicharacteristics the Canonical Relation Of Cmentioning
confidence: 99%
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