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Modelling of heterogeneous processes, such as electrochemical reactions, extraction or ion-exchange, usually requires solving the transport problem associated to the process. Since the processes at the phase boundary are described by scalar quantities and transport quantities are vectors or tensors, coupling of them can take place only via conservation of mass, charge or momentum. In this book, transport of ionic species is addressed in a versatile manner, emphasizing the mutual coupling of fluxes in particular. Treatment is based on the formalism of irreversible thermodynamics, i.e. on linear (ionic) phenomenological equations, from which the most frequently used Nernst-Planck equation is derived. Limitations and assumptions made are thoroughly discussed.The Nernst-Planck equation is applied to selected problems at the electrodes and in membranes. Mathematical derivations are presented in detail so that the reader can learn the methodology of solving transport problems. Each chapter contains a large number of exercises, some of them more demanding than others.To request a copy of the Solutions Manual, visit: http://global.oup.com/uk/academic/physics/admin/solutions
This text investigates the mathematical and physical principles governing ionic transport processes within electrochemical systems and membrane science. The authors, José A. Manzanares, Kyösti Kontturi, and Lasse Murtomäki, utilize the framework of irreversible thermodynamics to provide a rigorous derivation of transport equations. By focusing on the coupling of fluxes through conservation laws, the book establishes a systematic methodology for analyzing mass, charge, and momentum transport in heterogeneous systems.
What You Will Find
Experts recognize this work as a foundational text for students and researchers specializing in electrochemical transport phenomena. Readers frequently note the high level of mathematical rigor and the utility of the included exercises for mastering complex transport problems.
Page Count:
320
Publication Date:
2008-08-15
Publisher:
Oxford University Press
ISBN-10:
0199533814
ISBN-13:
9780199533817
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