2006
DOI: 10.1190/1.2245469
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Bayesian lithology/fluid prediction and simulation on the basis of a Markov-chain prior model

Abstract: A technique for lithology/fluid (LF) prediction and simulation from prestack seismic data is developed in a Bayesian framework. The objective is to determine the LF classes along 1D profiles through a reservoir target zone. A stationary Markov-chain prior model is used to model vertical continuity of LF classes along the profile. The likelihood relates the LF classes to the elastic properties and to the seismic data, and it introduces vertical correlation because the seismic data are band-limited. An approxima… Show more

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Cited by 170 publications
(114 citation statements)
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“…The posterior model contains the complete solution in the Bayesian setting. For Bayesian LF inversion approaches, see Eidsvik et al [5], Avseth et al [2], Larsen et al [8], Hammer and Tjelmeland [7], González et al [6], Buland et al [3], Ulvmoen and Omre [10], and Ulvmoen et al [11]. In the current study, we focus on the approaches in Larsen et al [8] and Hammer and Tjelmeland [7].…”
Section: Introductionmentioning
confidence: 94%
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“…The posterior model contains the complete solution in the Bayesian setting. For Bayesian LF inversion approaches, see Eidsvik et al [5], Avseth et al [2], Larsen et al [8], Hammer and Tjelmeland [7], González et al [6], Buland et al [3], Ulvmoen and Omre [10], and Ulvmoen et al [11]. In the current study, we focus on the approaches in Larsen et al [8] and Hammer and Tjelmeland [7].…”
Section: Introductionmentioning
confidence: 94%
“…In Hammer and Tjelmeland [7], the seismic inversion is defined using the same prior and likelihood models as in Larsen et al [8]. The inversion is, however, solved using the exact posterior model without any approximation.…”
Section: Introductionmentioning
confidence: 99%
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“…In order to handle this, these problems can instead be formulated probabilistically, which leads to a solution described by a typically unknown and non-Gaussian posterior distribution, e.g. (Larsen, Ulvmoen, Omre, & Buland, 2006), (Ulvemoen & Omre, 2010), (Zunino, Mosegaard, Lange, Melnikova, & Hansen, 2014), and (Bosch, Rodrigues, Navarro, & Díaz, 2007). In this way, the solution to the inverse problem can be characterized by a sample from the posterior distribution, which will represent a set of realizations (i.e.…”
Section: Introductionmentioning
confidence: 99%