Variational Methods Applied to Problems of Diffusion and Reaction

Name: Variational Methods Applied to Problems of Diffusion and Reaction
Brand: Springer, Berlin
SKU: 9783642656262
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Autor: Rutherford Aris

Jazyk:

Vazba: Brožovaná

Vydavatel: Springer, Berlin

Dostupnost: Skladem u dodavatele

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This monograph is an account of some problems involving diffusion or diffusion with simultaneous rea...

Informace o knize

Autor

Rutherford Aris

Jazyk

Angličtina

Vazba

Kniha - Brožovaná

Vydáno

2011

Stránek

128

EAN

9783642656262

ISBN

9783642656262

Enbook ID

06625146

Vydavatel

Springer, Berlin

Hmotnost

156

Rozměry

127 x 203 x 6

Kompletní popis

This monograph is an account of some problems involving diffusion or diffusion with simultaneous reaction that can be illuminated by the use of variational principles. It was written during a period that included sabbatical leaves of one of us (W. S. ) at the University of Minnesota and the other (R. A. ) at the University of Cambridge and we are grateful to the Petroleum Research Fund for helping to support the former and the Guggenheim Foundation for making possible the latter. We would also like to thank Stephen Prager for getting us together in the first place and for showing how interesting and useful these methods can be. We have also benefitted from correspondence with Dr. A. M. Arthurs of the University of York and from the counsel of Dr. B. D. Coleman the general editor of this series. Table of Contents Chapter 1. Introduction and Preliminaries . 1. 1. General Survey 1 1. 2. Phenomenological Descriptions of Diffusion and Reaction 2 1. 3. Correlation Functions for Random Suspensions 4 1. 4. Mean Free Path Statistics . 8 1. 5. Void Point-Surface Statistics . 11 1. 6. Variational Principles Applied to the Diffusion Equation. 12 1. 7. Notation. 16 Chapter 2. Diffusion Through a Porous Medium . 18 2. 1. Introduction 18 2. 2. Diffusion Through an Isotropic Porous Medium 18 2. 3. Variational Formulation for De . 20 2. 4. Bounds on De for an Isotropic Suspension 22 2. 5.

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Variational Methods Applied to Problems of Diffusion and Reaction

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