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9780750675680

Quantitative Methods in Reservoir Engineering

by
  • ISBN13:

    9780750675680

  • ISBN10:

    0750675683

  • Format: Paperback
  • Copyright: 2002-06-18
  • Publisher: Elsevier Science
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Summary

For the practitioner, this volume is a valuable tool for predicting reservoir flow in the most efficient and profitable manner possible, using quantitative methods rather than anecdotal and outdated methods. For the student, this volume offers insight not covered in other textbooks. too many approaches in traditional petroleum engineering are based on "ad hoc" and "common sense" methods that have no rigorous mathematical basis. Most textbooks dealing with reservoir engineering do not go into the necessary mathematical detail and depth. This new book by Wilson Chin, a revision of two earlier books published by Gulf Publishing, Modern Reservoir Flow and Well Transient Analysis and Formation Invasion, integrates rigorous mathematical methods for simulating and predicting reservoir flow both near and away from the well.

Table of Contents

Preface xi
Motivating Ideas and Governing Equations
1(18)
Examples of incorrect formulations
3(4)
Darcy's equations for flow in porous media
7(4)
Logarithmic solutions and beyond
11(1)
Fundamental aerodynamic analogies
12(6)
Problems and exercises
18(1)
Fracture Flow Analysis
19(24)
Single straight-line fracture in an isotropic circular reservoir containing incompressible fluid
19(8)
Line fracture in an anisotropic reservoir with incompressible liquids and compressible gases
27(5)
Effect of nonzero fracture thickness
32(2)
Flow rate boundary conditions
34(1)
Uniform vertical velocity along the fracture
35(2)
Uniform pressure along the fracture
37(1)
More general fracture pressure distributions
38(1)
Velocity conditions for gas flows
39(1)
Determining velocity fields
40(1)
Problems and exercises
41(2)
Flows Past Shaly Bodies
43(9)
Straight-line shale segment in uniform flow
43(6)
Curved shale segment in uniform flow
49(1)
Mineralized faults, anisotropy, and gas flow
49(1)
Problems and exercises
50(2)
Streamline Tracing and Complex Variables
52(27)
The classical streamfunction
52(3)
Streamfunction for general fluids in heterogeneous and anisotropic formations
55(2)
Subtle differences between pressure and streamfunction formulations
57(3)
Streamline tracing in the presence of multiple wells
60(3)
Streamfunction expressions for distributed line sources and vortexes
63(2)
Streamfunction solution using complex variables techniques
65(1)
Circle Theorem: Exact solutions to Laplace's equation
66(2)
Generalized streamline tracing and volume flow rate computations
68(2)
Streamline tracing in 3D flows
70(3)
Tracer movement in 3D reservoirs
73(3)
Fluid flow instabilities
76(2)
Problems and exercises
78(1)
Flows in Complicated Geometries
79(29)
What is conformal mapping?
80(2)
Using ``simple'' complex variables
82(2)
The classic radial flow solution
84(2)
Circular borehole with two symmetric radial fractures
86(2)
Circular borehole with two uneven, opposite, radial fractures; or a single radial fracture
88(1)
Circular borehole with multiple radial fractures
89(2)
Straight shale segment at arbitrary angle
91(3)
Infinite array of straight-line shales
94(1)
Pattern wells under aquifer drive
95(1)
Three-dimensional flows
96(1)
Point spherical flow
97(1)
Finite line source with prescribed pressure
97(2)
Finite line source with prescribed flow rate
99(1)
Finite conductivity producing fracture having limited areal extent
100(1)
Finite conductivity nonproducing fracture having limited areal extent
101(1)
Borehole interactions
101(1)
Producing fracture near multiple wells under aquifer drive
102(1)
Producing fractures near multiple wells in solid wall reservoirs
103(1)
Straight-line shale segment near multiple wells in uniform flow
104(1)
Examples 5-16 and 5-17. Nonproducing faults in solid wall and aquifer-driven reservoirs
105(1)
Highly curved fractures and shales
106(1)
Problems and exercises
107(1)
Radial Flow Analysis
108(14)
Steady liquids in homogeneous media
108(1)
Simple front tracking for liquids in homogeneous isotropic media
109(2)
Steady-state gas flows in homogeneous, isotropic media
111(2)
Transient compressible flows
113(1)
Numerical solution for steady flow
114(2)
Explicit and implicit schemes for transient compressible liquids
116(2)
Transient compressible gas flows
118(3)
Problems and exercises
121(1)
Finite Difference Methods for Planar Flows
122(38)
Finite differences: basic concepts
122(4)
Formulating steady flow problems
126(2)
Steady flow problems: seven case studies
128(25)
Isotropy and anisotropy: fluid invasion in cross-bedded sands
153(5)
Problems and exercises
158(2)
Curvilinear Coordinates and Numerical Grid Generation
160(14)
General coordinate transformations
162(1)
Thompson's mapping
163(1)
Some reciprocity relations
164(1)
Conformal mapping revisited
165(2)
Solution of mesh generation equations
167(5)
Problems and exercises
172(2)
Steady-State Reservoir Applications
174(28)
Governing equations
176(1)
Steady areal flow: generalized log r solution
177(4)
Streamline tracing in curvilinear coordinates
181(2)
Calculated steady flow examples
183(1)
Well in Houston
184(5)
Well in Dallas
189(1)
Well in center of Texas
190(2)
Fracture across Texas
192(2)
Isothermal and adiabatic gas flows
194(3)
Mesh generation: several remarks
197(4)
Problems and exercises
201(1)
Transient Compressible Flows: Numerical Well Test Simulation
202(10)
Transient pressure drawdown
203(4)
Transient pressure buildup
207(4)
Problems and exercises
211(1)
Effective Properties in Single and Multiphase Flows
212(10)
Constant density liquid in steady linear flow
212(3)
Lineal multiphase flow in two serial cores
215(4)
Effective properties in steady cylindrical flows
219(1)
Steady, single-phase, heterogeneous flows
219(1)
Time scale for compressible transients
219(2)
Problems and exercises
221(1)
Modeling Stochastic Heterogeneities
222(7)
Observations on existing models
222(2)
A mathematical strategy
224(2)
Contractional fractures
226(2)
Problems and exercises
228(1)
Real and Artificial Viscosity
229(6)
Real viscosity and shockwaves
229(3)
Artificial viscosity and fictitious jumps
232(2)
Problems and exercises
234(1)
Borehole Flow Invasion, Lost Circulation, and Time Lapse Logging
235(10)
Borehole invasion modeling
235(1)
Thin Iossy muds (that is, water)
236(1)
Time-dependent pressure differentials
237(1)
Invasion with mudcake effects
237(1)
Time lapse logging
238(5)
Lost circulation
243(1)
Problems and exercises
244(1)
Horizontal, Deviated, and Modern Multilateral Well Analysis
245(43)
Fundamental issues and problems
246(6)
Governing equations and numerical formulation
252(14)
Example calculations
266(1)
Convergence acceleration, two deviated horizontal gas wells in a channel sand
267(3)
Dual-lateral horizontal completion in a fractured, dipping, heterogeneous, layered formation
270(3)
Stratigraphic grids, drilling dome-shaped structures
273(2)
Simulating-while-drilling horizontal gas wells through a dome-shaped reservoir
275(6)
Modeling wellbore storage effects and compressible borehole flow transients
281(6)
Problems and exercises
287(1)
Fluid Mechanics of Invasion
288(18)
Qualitative ideas on formation invasion
290(4)
Background literature
294(3)
Darcy reservoir flow equations
297(6)
Moving fronts and interfaces
303(2)
Problems and exercises
305(1)
Static and Dynamic Filtration
306(35)
Simple flows without mudcake
306(6)
Flows with moving boundaries
312(4)
Coupled dynamical problems: mudcake and formation interaction
316(9)
Dynamic filtration and borehole flow rheology
325(9)
Concentric power law flows without pipe rotation
334(2)
Concentric power law flows with pipe rotation
336(1)
Formation invasion at equilibrium mudcake thickness
337(1)
Dynamic filtration in eccentric boreholes
338(2)
Problems and exercises
340(1)
Formation Tester Applications
341(11)
Problems and exercises
351(1)
Analytical Methods for Time Lapse Well Logging Analysis
352(21)
Experimental model validation
352(4)
Characterizing mudcake properties
356(4)
Porosity, permeability, oil viscosity, and pore pressure determination
360(7)
Examples of time lapse analysis
367(5)
Problems and exercises
372(1)
Complex Invasion Problems: Numerical Modeling
373(35)
Finite difference modeling
373(8)
Lineal liquid displacement without mudcake
381(5)
Cylindrical radial liquid displacement without cake
386(3)
Spherical radial liquid displacement without cake
389(2)
Lineal liquid displacement without mudcake including compressible flow transients
391(2)
Von Neumann stability of implicit time schemes
393(2)
Gas displacement by liquid in lineal core without mudcake, including compressible flow transients
395(4)
Simultaneous mudcake buildup and displacement front motion for incompressible liquid flows
399(8)
Problems and exercises
407(1)
Forward and Inverse Multiphase Flow Modeling
408(45)
Immiscible Buckley-Leverett lineal flows without capillary pressure
409(7)
Molecular diffusion in fluid flows
416(8)
Immiscible radial flows with capillary pressure and prescribed mudcake growth
424(14)
Immiscible flows with capillary pressure and dynamically coupled mudcake growth
438(14)
Problems and exercises
452(1)
Cumulative References 453(9)
Index 462(10)
About the Author 472

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