en
Zimmerman Robert

The Imperial College Lectures in Petroleum Engineering

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<!-- <description> -->This book presents, in a self-contained form, the equations of fluid flow in porous media, with a focus on topics and issues that are relevant to petroleum reservoir engineering. No prior knowledge of the field is assumed on the part of the reader, and particular care is given to careful mathematical and conceptual development of the governing equations, and solutions for important reservoir flow problems. Fluid Flow in Porous Media starts with a discussion of permeability and Darcy's law, then moves on to a careful derivation of the pressure diffusion equation. Solutions are developed and discussed for flow to a vertical well in an infinite reservoir, in reservoirs containing faults, in bounded reservoirs, and to hydraulically fractured wells. Special topics such as the dual-porosity model for fractured reservoirs, and fluid flow in gas reservoirs, are also covered. The book includes twenty problems, along with detailed solutions.
As part of the Imperial College Lectures in Petroleum Engineering, and based on a lecture series on the same topic, this book provides the introductory information needed for students of the petroleum engineering and hydrology.
<!-- </description> -->Contents:Pressure Diffusion Equation for Fluid Flow in Porous RocksLine Source Solution for a Vertical Well in an Infinite ReservoirSuperposition and Pressure Buildup TestsEffect of Faults and Linear BoundariesWellbore Skin and Wellbore StorageProduction From Bounded ReservoirsLaplace Transform Methods in Reservoir EngineeringNaturally-Fractured ReservoirsFlow of Gases in Porous MediaAppendix: Solutions to ProblemsNomenclature ListReferencesIndex<!-- </contents> -->
<!-- <readership> -->Readership: Undergraduate and postgraduate students of petroleum engineering or hydrology. <!-- </readership> -->
Petroleum Engineering;Hydrology;Porous Media00
Ova knjiga je trenutno nedostupna
760 štampanih stranica
Prvi put objavljeno
2018
Godina izdavanja
2018
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