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Modelling and Applications of Transport Phenomena in Porous Media

Author: Jacob Bear; J-M Buchlin
Publisher: Dordrecht : Springer Netherlands : Imprint : Springer, 1991.
Series: Theory and applications of transport in porous media, 5.
Edition/Format:   eBook : Bibliographic data : English
Summary:
Transport phenomenain porous media are encounteredin various disciplines, e. g. , civil engineering, chemical engineering, reservoir engineering, agricul­ tural engineering and soil science. In these disciplines, problems are en­ countered in which various extensive quantities, e. g. , mass and heat, are transported through a porous material domain. Often, the void space of the porous material contains two or three  Read more...
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Genre/Form: Electronic books
Additional Physical Format: Printed edition:
Material Type: Bibliographic data, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Jacob Bear; J-M Buchlin
ISBN: 9789401126328 9401126321 9789401051637 9401051631
OCLC Number: 840309531
Description: 1 online resource (396 pages).
Contents: 1 EIGHT LECTURES ON MATHEMATICAL MODELLING OF TRANSPORT IN POROUS MEDIA --
1.1 Lecture One: Introduction --
1.2 Lecture Two: Microscopic Balance Equations --
1.3 Lecture Three: Macroscopic Balance Equations --
1.4 Lecture Four: Advective Flux --
1.5 Lecture Five: Complete Transport Model --
1.6 Lecture Six: Modelling Mass Transport of a Single Fluid Phase Under Isothermal Conditions --
1.8 Lecture Eight: Modelling Contaminant Transport --
References --
List of Main Symbols --
2 MULTIPHASE FLOW IN POROUS MEDIA Th. DRACOS Swiss Federal Inst. of Technology (E.T.H.) Zurich, Switzerland --
2.1 Capillary Pressure --
2.2 Flow Equations for Immiscible Fluids --
2.3 Mass Balance Equations --
2.4 Simultaneous Flow of Two Fluids having a Small Density Difference --
2.5 Measurement of the relations pc?i(S?i), and kr,?i(S?i) --
2.6 Mathematical descripton of the relations between pc,wSwand k,r,w --
2.7 Complete Statement of Multiphase Flow Problems --
2.8 Solute transport in multiphase flow through porous media --
References --
List of Main Symbols --
3 PHASE CHANGE PHENOMENA AT LIQUID SATURATED SELF HEATED PARTICULATE BEDS J-M. BUCHLIN and A. STUBOS von Karman Institute for Fluid Dynamics Rhode Saint Genèse B-1640, Belgium --
3.1 Introduction --
3.2 Preboiling Phenomenology --
3.3 Boiling regime and dryout heat flux --
3.4 Constitutive Relationships-Bed Disturbances --
3.5 Conclusions --
A. Zero-Dimensional Model --
B. Fractional downward heat flux by conduction --
C. Sub cooled zone thickness at the top of the bed --
References --
List of Main Symbols --
4 HEAT TRANSFER IN SELF-HEATED PARTICLE BEDS SUBMERGED IN LIQUID COOLANT KENT MEHR and JORGEN WÜRTZ Commission of the European Communities Joint Research Centre, Ispra, Italy --
4.1 The PAHR Scenario --
4.2 Specific PAHR Phenomena --
4.3 PAHR-2D --
4.4 In-pile experiments --
References --
List of Main Symbols --
5 PHYSICAL MECHANISMS DURING THE DRYING OF A POROUS MEDIUM CH. MOYNE, CH. BASILICO, J. CH. BATSALE and A._DEGIOVANNI. Laboratoire d’Energétique et de Mécanique Théorique et Appliquée U.A. C.N.R.S. 875, Ecoles des Mines, Nancy, France --
5.1 General Aspects of the Drying Process --
5.2 A General Model for Simultaneous Heat and Mass Transfer in a Porous Medium --
5.3 Application to Drying --
5.4 Conclusions --
References --
List of Main Symbols --
6 STOCHASTIC DESCRIPTION OF POROUS MEDIA G. DE MARSILY Ecole des Mines de Paris, l’Université Pierre et Marie Curie Paris, France --
6.1 Definition of Properties of Porous Media: The Example of Porosity --
6.2 Stochastic Approach to Permeability and Spatial Variability --
6.3 Stochastic Partial Differential Equations --
6.4 Example of stochastic solution to the transport equation --
6.5 The problem of estimation of a RF by kriging --
6.6 The intrinsic hypothesis: definition of the variogram --
6.7 Conclusions --
References --
List of Main Symbols.
Series Title: Theory and applications of transport in porous media, 5.
Responsibility: edited by Jacob Bear, J-M. Buchlin.

Abstract:

A model may be defined as a simplified version of the real porous medium system and the transport phenomena that occur in it. Because the model is a sim- plified version of the real system, no unique  Read more...

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