Peter Gerhard Tilke
Schlumberger
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Publication
Featured researches published by Peter Gerhard Tilke.
ECMOR XIV - 14th European Conference on the Mathematics of Oil Recovery | 2014
Peter Gerhard Tilke; Wentao Zhou; Yinli Wang; Shalini Krishnamurthy; Mahesh Bhanushali; Boris Samson; Greg Grove; Jeff Spath; Michael Thambynayagam
We present a framework that automatically generates an optimal well placement plan (WPP) based on a reservoir model of a shale gas field. The proposed WPP comprises wells, surface locations such as pads, well completion locations, and the drilling schedule. A suite of high-speed computational components allows generating this WPP in minutes. Different development strategies can be rapidly investigated. The WPP is optimized using a constrained downhill-simplex approach. During a trial, WPPs proposed by the optimizer in previous trials were extrapolated to propose a new WPP. The proposed WPP must satisfy a wide range of geometric, operational, contractual, and legal constraints on the surface as well as in the overburden and reservoir. When a feasible WPP is discovered during a trial, the production forecast is computed using a high-speed semianalytic reservoir simulator. The framework supports a variety of objective functions, including recovery, net present value, return on investment, and profitability index. Optimization in the presence of subsurface uncertainty considers an ensemble of reservoir models. A proposed WPP will then have an uncertainty in the forecast value. For a specified aversion to risk, a conservative or aggressive WPP can then be optimized.
MAGNETIC RESONANCE IN POROUS MEDIA: Proceedings of the 9th International Bologna#N#Conference on Magnetic Resonance in Porous Media (MRPM9), including 8th Colloquium on#N#Mobile Magnetic Resonance (CMMR8) | 2008
Andrew E. Pomerantz; Peter Gerhard Tilke; Yi-Qiao Song
Imaging measurements represent a powerful means of characterizing materials with complex spatial structure, such as naturally occurring porous media. In this contribution we present the application of the heterogeneity spectrum, which is a newly developed method for quantitative analysis of imaging data. The heterogeneity spectrum transforms imaging data into a measurement of the extent of spatial heterogeneity as a function of length scale. The inversion rigorously considers the support of the experiment, and the length scales of heterogeneity to which a measurement is sensitive are determined from the experimental voxel size and sample size. Heterogeneity spectra are shown for magnetic resonance imaging and thin section imaging data from several complex carbonate rock core samples. These measurements are sensitive to heterogeneity at length scales ranging many orders of magnitude and are shown to provide a useful characterization of these porous media.
Archive | 2005
Michael David Prange; Peter Gerhard Tilke; Clinton D. Chapman; Darren Lee Acklestad
Archive | 2000
Raj Kumar Michael Thambynayagam; Peter Gerhard Tilke; Ian D. Bryant; Francois M. Auzerais; Nicholas N. Bennett; Terizhandur S. Ramakrishnan
Archive | 2007
Peter Gerhard Tilke; William J. Bailey; Benoit Couet; Michael David Prange; Martin Crick
Archive | 2009
Peter Gerhard Tilke; Vijaya Halabe; Raj Banerjee; Tarek M. Habashy; Michael Thambynayagam; Jeffrey Spath; Andrew Carnegie; Benoit Couet; William J. Bailey; Michael David Prange
Archive | 2000
Terizhandur S. Ramakrishnan; Raj Kumar Michael Thambynayagam; Peter Gerhard Tilke; Bhavani Raghuraman
Archive | 2004
Peter Gerhard Tilke; David F. Allen
Mathematical Geosciences | 2006
Peter Gerhard Tilke; David F. Allen; Asbjorn Gyllensten
Eurosurveillance | 2013
Wentao Zhou; Boris Samson; Shalini Krishnamurthy; Peter Gerhard Tilke; Raj Banerjee; Jeff Spath; Michael Thambynayagam