1981
DOI: 10.1190/1.1441211
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Fundamentals of frequency domain migration

Abstract: Frequency domain migration is founded upon the wave equation, and so includes diffractions and other effects. This paper seeks to motivate and illuminate frequency domain migration using straightforward geometric techniques and simple frequency domain observations.

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Cited by 112 publications
(12 citation statements)
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“…When applying multidimensional Fourier transforms, such as from (t, x) to (f, ), linear events in the original domain will also be linear events in the transformed domain, except that the orientations of each event in the two domains are perpendicular to each other [6]. If there are linear noises, or if there are noises with dip (offset or time) less than a certain angle, such as ground rolls, we can mute such noise in the F-Kdomain, and then transfer the remaining data back to the t-x domain.…”
Section: Velocity Filter ( Dip Filter)mentioning
confidence: 99%
“…When applying multidimensional Fourier transforms, such as from (t, x) to (f, ), linear events in the original domain will also be linear events in the transformed domain, except that the orientations of each event in the two domains are perpendicular to each other [6]. If there are linear noises, or if there are noises with dip (offset or time) less than a certain angle, such as ground rolls, we can mute such noise in the F-Kdomain, and then transfer the remaining data back to the t-x domain.…”
Section: Velocity Filter ( Dip Filter)mentioning
confidence: 99%
“…Note that, even though both modeling and remigration are carried out by finite-difference methods, the applied techniques are different. These data correspond to a time migration with migration velocity u = 0.0 m/s (Chun and Jacewitz, 1981). These are different partial differential equations describing the completely different kinematic (and dynamic) behaviour of the underlying problems.…”
Section: Numerical Examplesmentioning
confidence: 99%
“…Horizontal and vertical displacements are given by the following formulae (Chun and Jacewitz, 1981):…”
Section: Migration Aperture and Migration Displacementsmentioning
confidence: 99%