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Sedimentation and Thickening

Phenomenological Foundation and Mathematical Theory

  • Book
  • © 1999

Overview

Part of the book series: Mathematical Modelling: Theory and Applications (MMTA, volume 8)

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Table of contents (13 chapters)

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About this book

The aim of this book is to present a rigorous phenomenological and mathematical formulation of sedimentation processes and to show how this theory can be applied to the design and control of continuous thickeners. The book is directed to stu­ dents and researchers in applied mathematics and engineering sciences, especially in metallurgical, chemical, mechanical and civil engineering, and to practicing en­ gineers in the process industries. Such a vast and diverse audience should read this book differently. For this reason we have organized the chapters in such a way that the book can be read in two ways. Engineers and engineering students will find a rigorous formulation of the mathematical model of sedimentation and the exact and approximate solutions for the most important problems encountered in the laboratory and in industry in Chapters 1 to 3, 7 and 8, and 10 to 12, which form a self-contained subject. They can skip Chapters 4 to 6 and 9, which are most important to applied mathematicians, without losing the main features of sedimentation processes. On the other hand, applied mathematicians will find special interest in Chapters 4 to 6 and 9 which show some known but many recent results in the field of conservation laws of quasilinear hyperbolic and degenerate parabolic equations of great interest today. These two approaches to the theory keep their own styles: the mathematical approach with theorems and proofs, and the phenomenological approach with its deductive technique.

Reviews

"As a whole the book is organized and written very well. The book is an interesting combination of modeling and rigorous mathematics."
(Mathematical Reviews 2002b)

Authors and Affiliations

  • Department of Mathematical Engineering, University of Concepción, Chile

    María Cristina Bustos, Fernando Concha

  • Institute of Mathematics A, University of Stuttgart, Germany

    Raimund Bürger

  • Department of Mathematics and Computer Science, Mount Allison University, Sackville, Canada

    Elmer M. Tory

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