Multicomponent interfacial transport : described by the square gradient model during evaporation and condensation /

Multicomponent interfacial transport : described by the square gradient model during evaporation and condensation /

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Bibliographic Details
Author / Creator:	Glavatskiy, Kirill.
Imprint:	Heidelberg ; New York : Springer, c2011.
Description:	1 online resource (xviii, 171 p.) : ill.
Language:	English
Series:	Springer Theses : recognizing outstanding Ph. D. research Springer theses.
Subject:	Nonequilibrium thermodynamics. Thermodynamics -- Mathematical models. Nonequilibrium thermodynamics. Thermodynamics -- Mathematical models.
Format:	E-Resource Dissertations Book
URL for this record:	http://pi.lib.uchicago.edu/1001/cat/bib/8897006

Hidden Bibliographic Details
ISBN:	9783642152665 (e-book) 364215266X (e-book) 9783642152658
Notes:	Title from PDF title page. Thesis (Ph. D.)--Norwegian University of Science and Technology. Includes bibliographical references and index.
Summary:	A thermodynamically consistent description of the transport across interfaces in mixtures has for a long time been an open issue. This research clarifies that the interface between a liquid and a vapor in a mixture is in local equilibrium during evaporation and condensation. It implies that the thermodynamics developed for interfaces by Gibbs can be applied also away from equilibrium, which is typically the case in reality. A description of phase transitions is of great importance for the understanding of both natural and industrial processes. For example, it is relevant for the understanding.
Other form:	Print version: Glavatskiy, Kirill. Multicomponent interfacial transport. Heidelberg ; New York : Springer, c2011 9783642152658

Table of Contents:

Equilibrium Square Gradient Model
Non-Equilibrium Continuous Description
Numerical Solution for the Binary Mixture
Local Equilibrium of the Gibbs Surface for the Two-Phase Binary Mixture
From Continuous to Discontinuous Description
Surface Transfer Coefficients for the Binary Mixture
Integral Relations for the Surface Transfer Coefficients.