2013
DOI: 10.1016/j.cageo.2012.07.031
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Appropriate formulation of the objective function for the history matching of seismic attributes

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Cited by 36 publications
(23 citation statements)
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“…History matching is considered an inverse problem (Kretz et al, 2004, Tillier et al, 2012, it is a process of simultaneously perturbing reservoir parameters such that it can be represented as a minimization problem where observed dynamic data are used to condition reservoir models by reducing the misfit between the observed data and model predicted data through an objective function. The use of the conventional least squares formulation for computing production data objective function and misfit has been shown to be suitable and efficient (Oliver and Chen, 2011), such that it can be significantly reduced during the history matching process, and properly characterizes the error between the simulated data and the real data (Tillier et al, 2013); hence this approach is used in this work. However, applying the least squares formulation to compute the seismic objective function and mismatch has been shown to be unsuitable because of the nature of seismic data , Tillier et al, 2013, hence the need to search for a suitable alternative.…”
Section: Methodsmentioning
confidence: 99%
See 2 more Smart Citations
“…History matching is considered an inverse problem (Kretz et al, 2004, Tillier et al, 2012, it is a process of simultaneously perturbing reservoir parameters such that it can be represented as a minimization problem where observed dynamic data are used to condition reservoir models by reducing the misfit between the observed data and model predicted data through an objective function. The use of the conventional least squares formulation for computing production data objective function and misfit has been shown to be suitable and efficient (Oliver and Chen, 2011), such that it can be significantly reduced during the history matching process, and properly characterizes the error between the simulated data and the real data (Tillier et al, 2013); hence this approach is used in this work. However, applying the least squares formulation to compute the seismic objective function and mismatch has been shown to be unsuitable because of the nature of seismic data , Tillier et al, 2013, hence the need to search for a suitable alternative.…”
Section: Methodsmentioning
confidence: 99%
“…The use of the conventional least squares formulation for computing production data objective function and misfit has been shown to be suitable and efficient (Oliver and Chen, 2011), such that it can be significantly reduced during the history matching process, and properly characterizes the error between the simulated data and the real data (Tillier et al, 2013); hence this approach is used in this work. However, applying the least squares formulation to compute the seismic objective function and mismatch has been shown to be unsuitable because of the nature of seismic data , Tillier et al, 2013, hence the need to search for a suitable alternative.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…To address this problem, Tillier et al (2013) presented an appropriate objective function for history matching of seismic attributes based on image segmentation and a modified Hausdorff metric. The objective function of history matching commonly has a complex shape and multiple local minima (Oliver and Chen 2011).…”
Section: Automatic History Matchingmentioning
confidence: 99%
“…The proposed formulation originates from the "shape matching" research area, and is based on a Hausdorff distance. In the petroleum industry, the Hausdorff distance was mainly used to compute the dissimilarity between different images: for facies and petrophysical models (Suzuki and Caers, 2006) and for seismic data (Tillier et al, 2013;Abadpour et al, 2013). In this paper, we consider the use of Hausdorff distances to quantify the mismatch of production data, i.e., to compute the dissimilarity between curves.…”
Section: Introductionmentioning
confidence: 99%