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Theory of Linear Poroelasticity with Applications to Geomechanics and Hydrogeology
Theory of Linear Poroelasticity with Applications to Geomechanics and Hydrogeology
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A01=Herbert F. Wang
Amplitude
Aquifer
Artesian aquifer
Atmospheric pressure
Author_Herbert F. Wang
Bessel function
Borehole
Boundary value problem
Bulk modulus
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Category=RBG
Category=TNC
Category=TNF
Cauchy stress tensor
Compressibility
Constitutive equation
Continuity equation
Control volume
Convection–diffusion equation
Cylinder stress
Darcy's law
Deformation (engineering)
Deformation (mechanics)
Diffusion equation
Diffusivity
Dirac delta function
Divergence theorem
Elasticity (physics)
Electrostatics
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eq_isMigrated=1
eq_nobargain
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eq_science
eq_tech-engineering
Fault (geology)
Geomechanics
Green's function
Groundwater
Groundwater recharge
Hydraulic conductivity
Hydraulic fracturing
Hydrocarbon
Hydrogeology
Infinitesimal strain theory
Laplace transform
Laplace's equation
Linear elasticity
Measurement
Mechanical equilibrium
Moduli (physics)
Partial differential equation
Petroleum engineering
Petroleum reservoir
Poisson's equation
Poisson's ratio
Pore water pressure
Porosity
Pressure gradient
Pressure head
Pressure measurement
Pressure vessel
Properties of water
Quantity
Reservoir engineering
Rock mechanics
Sediment
Sedimentary basin
Shear modulus
Shear stress
Soil
Soil mechanics
Strain gauge
Subsidence
Thermal conduction
Thermal expansion
Thermodynamic equilibrium
Viscoelasticity
Water column
Water content
Water level
Product details
- ISBN 9780691037462
- Weight: 567g
- Dimensions: 152 x 235mm
- Publication Date: 03 Dec 2000
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Hardback
The theory of linear poroelasticity describes the interaction between mechanical effects and adding or removing fluid from rock. It is critical to the study of such geological phenomena as earthquakes and landslides and is important for numerous engineering projects, including dams, groundwater withdrawal, and petroleum extraction. Now an advanced text synthesizes in one place, with one notation, numerous classical solutions and applications of this highly useful theory. The introductory chapter recounts parallel developments in geomechanics, hydrogeology, and reservoir engineering that are unified by the tenets of poroelasticity. Next, the theory's constitutive and governing equations and their associated material parameters are described. These equations are then specialized for different simplifying geometries: unbounded problem domains, uniaxial strain, plane strain, radial symmetry, and axisymmetry. Example problems from geomechanics, hydrogeology, and petroleum engineering are incorporated throughout to illustrate poroelastic behavior and solution methods for a wide variety of real-world scenarios.
The final chapter provides outlines for finite-element and boundary-element formulations of the field's governing equations. Whether read as a course of study or consulted as a reference by researchers and professionals, this volume's user-friendly presentation makes accessible one of geophysics' most important subjects and will do much to reduce poroelasticity's reputation as difficult to master.
Herbert F. Wang is Professor of Geophysics at the University of Wisconsin-Madison and coauthor of Introduction to Groundwater Modeling: Finite Difference and Finite Element Methods. His research interests have included the poroelastic properties of rocks, the poroelastic theory of fractured rocks, and the poroelastic modeling of ground deformations following earthquakes.
Theory of Linear Poroelasticity with Applications to Geomechanics and Hydrogeology
€121.99
