By Yu-Shu Wu
Multiphase Fluid circulate in Porous and Fractured Reservoirs discusses the method of modeling fluid move in petroleum and normal fuel reservoirs, a tradition that has develop into more and more complicated due to a number of fractures in horizontal drilling and the invention of extra unconventional reservoirs and assets.
The booklet updates the reservoir engineer of this day with the newest advancements in reservoir simulation via combining a powerhouse of concept, analytical, and numerical how you can create improved verification and validation modeling equipment, finally bettering restoration in stagnant and complicated reservoirs.
Going past the traditional issues in prior literature, insurance comprises good remedy, Non-Newtonian fluids and rheological types, multiphase fluid coupled with geomechanics in reservoirs, and modeling purposes for unconventional petroleum assets. The ebook equips today’s reservoir engineer and modeler with the main appropriate instruments and data to set up and solidify greater oil and fuel restoration.
- Delivers updates on contemporary advancements in reservoir simulation reminiscent of modeling methods for multiphase circulation simulation of fractured media and unconventional reservoirs
- Explains analytical strategies and techniques in addition to purposes to modeling verification for today’s reservoir difficulties, similar to comparing saturation and strain profiles and restoration elements or displacement efficiency
- Utilize sensible codes and courses featured from on-line better half website
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Extra resources for Multiphase Fluid Flow in Porous and Fractured Reservoirs
1976. A new model for predicting the hydraulic conductivity of unsaturated porous media. Water Resources Research 12 (3), 513–522. , 1977. Fundamentals of Numerical Reservoir Simulation. Elsevier Scientiﬁc Publishing Co, New York, NY. , 1999. A mechanistic model for water seepage through thick unsaturated zones in fractured rocks of low matrix permeability. Water Resources Research 35 (4), 1039–1051. , 1974. The Physics of Flow through Porous Media. University of Toronto Press. , 1986. Waterﬂooding.
Journal of Contaminant Hydrology 16 (2), 109–130. , 1993. The productivity index of an inclined well in ﬁnitedifference reservoir simulation. In: SPE Symposium on Reservoir Simulation, New Orleans, Louisiana. 2118/25247-MS. , 1976. An integrated ﬁnite difference method for analyzing ﬂuid ﬂow in porous media. Water Resources Research 12 (1), 57–64. , 1977. Fundamentals of Numerical Reservoir Simulation. , New York, NY. , 1978. Interpretation of well-block pressures in numerical reservoir simulation (includes associated paper 6988).
Numerical Model and Formulation 51 in which Abi is the mass accumulation term at node i; the “ﬂow” term, flowijb , is the mass ﬂux between two neighboring nodes i and j; and Qbi , the mass sink/source term at node i for ﬂuid b, respectively, deﬁned below. 11) Here, the sink/source term, qbi, is deﬁned as the mass exchange rate per unit volume of rocks at grid block i, (kg/sm3). It is normally used to treat boundary conditions, such as production or injection through wells. 9). , 1995). 1) presents a precise form of the mass-balance equation for each ﬂuid mass at grid block i in a discrete form.