Material Balance Equations - NTNU
TPG4150 Reservoir Recovery Techniques 2017 Material Balance Equations Department of Petroleum Engineering and Applied Geophysics Professor Jon Kleppe
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EXPERIMENTAL RESERVOIR ENGINEERING LABORATORY …
www.ipt.ntnu.noEXPERIMENTAL RESERVOIR ENGINEERING LABORATORY WORK BOOK O. Torsæter M. Abtahi Department of Petroleum engineering and Applied Geophysics Norwegian University of Science and Technology August, 2000. ii PREFACE This book is intended primarily as a text in the course SIG4015 Reservoir Property
BUCKLEY-LEVERETT ANALYSIS
www.ipt.ntnu.noTPG4150 Reservoir Recovery Techniques 2017 Hand-out note 4: Buckley-Leverett Analysis Norwegian University of Science and Technology Professor Jon Kleppe Department of Geoscience and Petroleum 3/9 Let us assume that the fluid compressibility may be neglected, ie. ρ w=constant Also, we have that q w =f w q Therefore w − ∂f ∂x = Aφ q ∂S w
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DERIVATION OF FLUID FLOW EQUATIONS Review of basic …
www.ipt.ntnu.noboth porous and non-porous flow: − ∂P ∂x = u µ k −µ ∂2u ∂x2. Brinkman's equation reverts to Darcy's equation for flow in porous media, since the last term then normally is negligible, and to Stoke's equation for channel flow because the Darcy part of the equation then may be neglected.
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