Flow and transport in porous media and fractured rock : from classical methods to modern approaches
著者
書誌事項
Flow and transport in porous media and fractured rock : from classical methods to modern approaches
VCH, c1995
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注記
Includes bibliographical references (p. [428]-477) and index
内容説明・目次
内容説明
Provides a comprehensive discussion of porous media problems, experimental methods for characterizing porous structures, classical approaches and modern methods and a comparison of both, and fractured rock and porous media.
目次
- Part 1 Continuum versus discrete models: a hierarchy of heterogeneities and length scales
- long-range correlations, fractals and percolation
- continuum versus discrete models. Part 2 The equations of change: the equation of continuity
- the momentum equation
- the diffusion and convective-diffusion equations. Part 3 Fractal concepts and percolation theory: box-counting method and self-similar fractals
- self-affine fractals
- multifractal systems
- fractional Brownian motion and long-range correlations
- percolation processes
- a glance at history. Part 3 Diagenetic processes and formation of rock: diagenetic and metasomatic processes
- continuum models of diagenetic processes
- geometrical models of diagenetic processes in granular rock
- a geometrical model of carbonate rock
- diagenetic processes of fractured rock. Part 5 Morphology of porous media and fractured rock: porosity, specific surface area and tortuosity
- fluid saturation, capillary pressure and contact angle
- pore size distribution
- topological properties of porous media
- fractal properties of porous media
- porosity and pore size distribution of fractal porous media
- morphology of fractured rocks. Part 6 Models of porous media: models of macroscopic porous media
- models of pore surface roughness
- models of megascopic porous media
- interpolation schemes and conditional simulation. Part 7 Models of fractured rock: continuum approach - the multi-porosity models
- network models
- simulated annealing model
- synthetic fractal models
- mechanical fracture models. Part 8 Flow and transport in porous media: the volume-averaging method and derivation of Darcy's law
- the Brinkman and Forchheimer equations
- predicting the permeability, conductivity and diffusivity
- fractal transport and non-local formulation of diffusion
- derivation of Archie's law
- relation between permeability and electrical conductivity
- relation between permeability and nuclear magnetic resonance
- dynamic permeability. Part 9 Dispersion in porous media: the phenomenon of dispersion
- mechanisms of dispersion processes
- the convective-diffusion equation
- measurement of dispersion coefficients
- dispersion in simple systems
- dependence of dispersion coefficients on the Peclet number
- models of dispersion in macroscopic porous media
- long-time tails - dead-end pores versus disorder
- dispersion in short porous media
- dispersion in porous media with percolation disorder
- dispersion in megascopic porous media
- dispersion in stratified porous media. Part 10 Flow and dispersion in fractured rock: flow in a single fracture - continuum and discrete models
- flow in fractured rock
- dispersion in a single fracture
- dispersion in fractured rock. Part 11 Miscible displacements: factors affecting miscible displacement processes
- viscous fingering
- continuum models of miscible displacements in Hele-Shaw cells
- continuum models of miscible displacements in porous media. (Part contents).
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