Modelling Electroanalytical Experiments by the Integral Equation Method

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106,99 

Monographs in Electrochemistry

ISBN: 3662448815
ISBN 13: 9783662448816
Autor: Bieniasz, Leslaw K
Verlag: Springer Verlag GmbH
Umfang: xvii, 406 S., 21 s/w Illustr., 2 farbige Illustr., 406 p. 23 illus., 2 illus. in color.
Erscheinungsdatum: 19.01.2015
Auflage: 1/2015
Produktform: Gebunden/Hardback
Einband: Gebunden
Artikelnummer: 7081421 Kategorie:

Beschreibung

This comprehensive presentation of the integral equation method as applied to electro-analytical experiments is suitable for electrochemists, mathematicians and industrial chemists. The discussion focuses on how integral equations can be derived for various kinds of electroanalytical models. The book begins with models independent of spatial coordinates, goes on to address models in one dimensional space geometry and ends with models dependent on two spatial coordinates. Bieniasz considers both semi-infinite and finite spatial domains as well as ways to deal with diffusion, convection, homogeneous reactions, adsorbed reactants and ohmic drops. Bieniasz also discusses mathematical characteristics of the integral equations in the wider context of integral equations known in mathematics. Part of the book is devoted to the solution methodology for the integral equations. As analytical solutions are rarely possible, attention is paid mostly to numerical methods and relevant software. This book includes examples taken from the literature and a thorough literature overview with emphasis on crucial aspects of the integral equation methodology.

Autorenporträt

InhaltsangabeIntroduction.- Basic Assumptions and Equations of Electroanalytical Models.- Mathematical Preliminaries.- Models Independent of Spatial Coordinates.- Models Involving One-Dimensional Diffusion.- Models Involving One-Dimensional Convection-Diffusion.- Models Involving Two- and Three-Dimensional Diffusion.- Models Involving Transport Coupled with Homogeneous Reactions.- Models Involving Disturbed and Localised Species.- Models Involving Additional Complications.- Analytical Solution Methods.- Numerical Solution Methods.- Appendices.

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