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Analytic Methods for Coagulation-Fragmentation Models, Volume I
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Analytic Methods for Coagulation-Fragmentation Models, Volume I

Book Details

Format Hardback or Cased Book
ISBN-10 149877265X
ISBN-13 9781498772655
Publisher Taylor & Francis Inc
Imprint Chapman & Hall/CRC
Country of Manufacture GB
Country of Publication GB
Publication Date Sep 20th, 2019
Print length 354 Pages
Weight 836 grams
Dimensions 18.40 x 26.20 x 2.10 cms
Ksh 30,600.00
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The book provides an in-depth survey of coagulation-fragmentation models, followed by a detailed presentation of relevant earlier results in the field.

Analytic Methods for Coagulation-Fragmentation Models is a two-volume set that provides a comprehensive exposition of the mathematical analysis of coagulation-fragmentation models. Initially, an in-depth survey of coagulation-fragmentation processes is presented, together with an account of relevant early results obtained on the associated model equations. These provide motivation for the subsequent detailed treatment of more up-to-date investigations which have led to significant theoretical developments on topics such as solvability and the long-term behaviour of solutions. To make the account as self-contained as possible, the mathematical tools that feature prominently in these modern treatments are introduced at appropriate places. The main theme of Volume I is the analysis of linear fragmentation models, with Volume II devoted to processes that involve the nonlinear contribution of coagulation.

Features of Volume I:

  • The main models of the theory together with their derivations and early methods of solution
  • A detailed presentation of the operator theoretical methods and semigroup theory that play an essential role in the theory of fragmentation processes
  • A comprehensive theory of fragmentation processes, including fragmentation with growth and decay in both the discrete and continuous particle size cases
  • An analytical explanation of the `pathologies’ of the fragmentation equation, such as the shattering phase transition and non-uniqueness of solutions
    • An analysis of the long-term dynamics of the discrete size fragmentation equation with growth

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