SEG Technical Program Expanded Abstracts 2002 2002
DOI: 10.1190/1.1817099
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Data‐driven internal multiple attenuation — Applications and issues on land data

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Cited by 18 publications
(9 citation statements)
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“…The mask filter has been used in the f-k domain, Radon transform domain, or the t-x domain for multiple attenuation to reduce the leakage of primary energy ͑Zhou and Greenhalgh, 1994Greenhalgh, , 1996Landa et al, 1999;Kelamis et al, 2002;Wang, 2003a͒. Guitton ͑2005͒ also used a masking operator in the pattern-based multiple attenuation method, which defined the operator as a diagonal matrix filled with zeros and ones, to preserve the signal when there are no multiples.…”
Section: Multiple Subtraction With a Masking Filtermentioning
confidence: 99%
See 1 more Smart Citation
“…The mask filter has been used in the f-k domain, Radon transform domain, or the t-x domain for multiple attenuation to reduce the leakage of primary energy ͑Zhou and Greenhalgh, 1994Greenhalgh, , 1996Landa et al, 1999;Kelamis et al, 2002;Wang, 2003a͒. Guitton ͑2005͒ also used a masking operator in the pattern-based multiple attenuation method, which defined the operator as a diagonal matrix filled with zeros and ones, to preserve the signal when there are no multiples.…”
Section: Multiple Subtraction With a Masking Filtermentioning
confidence: 99%
“…Moreover, this iteration is performed in the subtraction step, and it is numerically cheaper than a similar iteration implementation adopted in the more expensive multiple modeling step to improve the dynamic properties of multiple models ͑Berkhout and Wang, 2004 Second, masking the data prior to multiple suppression also is an essential factor in the process. The basic idea ͑Zhou and Greenhalgh, 1994Greenhalgh, , 1996Landa et al, 1999;Kelamis et al, 2002;Wang, 2003a͒ is to use predicted multiples as references to design a masking filter so as to separate most of the primary energy. We apply it during adaptive subtraction in the t-x domain, before adaptively subtracting modeled multiples from only the remaining part.…”
Section: Introductionmentioning
confidence: 99%
“…The articles of Verschuur et al (1992), Berkhout (1997), Weglein et al (1997), Dragoset and Jericevic (1998), Jakubowicz (1998), Berkhout (1999), Verschuur and Berkhout (2001), Kelamis et al (2002), and Erez and Ikelle (2005), represent a part of the significant efforts made by the geophysical community in the recent years on the way to resolve the problems caused by those aspects in seismic processing. In particular, Jakubowicz (1998), showed that the equation describing the relation between internal multiples, the data and the primary events is:…”
Section: D Internal Multiple Modelingmentioning
confidence: 99%
“…This idea is fundamental to surface-related ͑SRME͒ and internal multiple estimation techniques of Verschuur, 1997, 2005;Berkhout, 1997, 2005͒; other authors have also built upon these ideas ͑Fokkema et al, 1994; Kelamis et al, 2002;van Borselen, 2002͒. The technique discussed here has its roots in these ideas but differs from other methods because we propose estimating, directly in the image, artifacts caused by internal multiples ͑IM͒.…”
Section: Introductionmentioning
confidence: 99%
“…At present, significantly more is known about attenuation of surface-related multiples ͑Anstey and Newman, 1966;Kennett, 1974;Aminzadeh and Mendel, 1980;Fokkema and van den Berg, 1993;Berkhout and Verschuur, 1997;Verschuur and Berkhout, 1997;Weglein et al, 1997 than is known about attenuation of internal multiples ͑Fokke-ma et al., 1994;Weglein et al, 1997;Jakubowicz, 1998;Kelamis et al, 2002;ten Kroode, 2002;van Borselen, 2002;Weglein et al, 2003;Berkhout and Verschuur, 2005;Verschuur and Berkhout, 2005͒. With the exception of techniques such as the angle-domain filtering proposed by Sava and Guitton ͑2005͒ and the image-domain surface-related multiple prediction technique of Artman and Matson ͑2006͒, the current state of the art in multiple attenuation involves estimating multiples in the data.…”
Section: Introductionmentioning
confidence: 99%