Critical regimes of two-phase flows with a polydisperse solid phase /

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Bibliographic Details
Author / Creator:Barsky, Eugene, 1974- (Eugene),
Imprint:Dordrecht ; New York : Springer, c2010.
Description:1 online resource (xvi, 348 p.) : ill.
Language:English
Series:Fluid mechanics and its applications, 0926-5112 ; v. 93
Fluid mechanics and its applications ; v. 93.
Subject:
Format: E-Resource Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/8895703
Hidden Bibliographic Details
ISBN:9789048188383 (electronic bk.)
9048188385 (electronic bk.)
Notes:Includes bibliographical references (p. 345-348).
Description based on print version record.
Summary:This book brings to light peculiarities of the formation of critical regimes of two-phase flows with a polydisperse solid phase. A definition of entropy is formulated on the basis of statistical analysis of these peculiarities. The physical meaning of entropy and its correlation with other parameters determining two-phase flows are clearly defined. The interrelations and main differences between this entropy and the thermodynamic one are revealed. The main regularities of two-phase flows both, in critical and in other regimes are established using the notion of entropy. This parameter serves as a basis for a deeper insight into the physics of the process and for the development of exhaustive techniques of mass exchange estimation in such flows. --
The book is intended for graduate and postgraduate students of engineering studying two-phase flows, and to scientists and engineers engaged in specific problems of such fields as chemical technology, mineral dressing, modern ceramics, microelectronics, pharmacology, power engineering, thermal engineering, etc. using flows with solid particles in their respective production methods. --Book Jacket.
Other form:Print version: Barsky, E. (Eugene), 1974- Critical regimes of two-phase flows with a polydisperse solid phase. Dordrecht ; New York : Springer, c2010 9789048188376

MARC

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245 1 0 |a Critical regimes of two-phase flows with a polydisperse solid phase /  |c Eugene Barsky. 
260 |a Dordrecht ;  |a New York :  |b Springer,  |c c2010. 
300 |a 1 online resource (xvi, 348 p.) :  |b ill. 
336 |a text  |b txt  |2 rdacontent  |0 http://id.loc.gov/vocabulary/contentTypes/txt 
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490 1 |a Fluid mechanics and its applications,  |x 0926-5112 ;  |v v. 93 
504 |a Includes bibliographical references (p. 345-348). 
588 |a Description based on print version record. 
505 0 0 |a Note continued:  |g 7.2.3.  |t Intermediate Regime of Overflow --  |g 7.3.  |t Analysis of Distribution Coefficient --  |g 7.4.  |t Analysis of Experimental Dependencies from the Standpoint of Structural Models --  |g 7.5.  |t Check of the Structural Model Adequacy --  |g 7.6.  |t Correlation Between the Structural and Cellular Models of the Process --  |g 8.1.  |t Approximation of Universal Separation Curve --  |g 8.2.  |t Principal Separation Parameters Depending on the Apparatus Height --  |g 8.3.  |t Equal Extractability of Various Size Classes --  |g 9.1.  |t Entropy and Particles Stratification --  |g 9.2.  |t Evaluation of Heterogeneity of Powder Composition --  |g 9.3.  |t Binary Separation --  |g 9.4.  |t Multi-product Separation --  |g 9.5.  |t Algorithms of Optimization of Separation into n Components --  |g 9.5.1.  |t Algorithm 1: Complete Sorting-Out --  |g 9.5.2.  |t Algorithm 2: Greedy Algorithm --  |g 9.5.3.  |t Optimization of Separation into Four Components --  |g 9.6.  |t Mathematical Model of Separation into n Components --  |g 9.7.  |t Optimum Conditions for Binary Separation --  |g 9.8.  |t Optimum Conditions for Multi-Product Separation --  |g 10.1.  |t Entropy Stability --  |g 10.2.  |t Particles Distribution over the Channel Height --  |g 10.3.  |t Velocity Distribution of Particles of a Narrow Size Class --  |g 10.4.  |t Kinetic Aspect of the Material Distribution --  |g 11.1.  |t Problem Setting --  |g 11.2.  |t Mathematical Model of a Duplex Cascade --  |g 11.3.  |t Mathematical Model of a Cascade Process Allowing Control of the Effect of the Material Feed Site on Separation Results --  |g 11.4.  |t Cascade Model with Two or More Material Inputs into the Apparatus --  |g 11.5.  |t Combined Cascade Classifiers --  |g 11.5.1.  |t Combined Cascades of n(z) Type --  |g 11.5.2.  |t Working Schemes for Combined Cascades of n(z) Type --  |g 11.5.3.  |t Connection Functions for Combined Cascades --  |g 11.5.4.  |t Experimental Verification of the Adequacy of Mathematical Models of Combined Cascades --  |g 11.6.  |t Quality Criterion for Combined Cascades -- 
505 0 0 |a Note continued:  |g 11.7.  |t Fractal Principle of the Construction of Schemes of Combined Classifiers --  |g 11.7.1.  |t Fractal Principle of Combination --  |g 11.7.2.  |t Progressive Nature of Multi-element Apparatuses --  |g 11.7.3.  |t Combined Scheme with Successive Recirculation of Both Products --  |g 11.7.4.  |t Combined Cascade with an Alternating Bypass of Both Products --  |g 11.7.5.  |t On the Potential of Fractal Combined Schemes --  |g 11.8.  |t Some Methods of Combined Schemes Optimization --  |g 11.8.1.  |t Multi-row Classifier --  |g 11.8.2.  |t Method of Estimating a Multi-row Classifier --  |g 11.8.3.  |t Optimal Scheme of a Multi-row Industrial Classifier --  |g 12.1.  |t Principal Definitions --  |g 12.2.  |t Statistical Description of Gravitational Separation in Turbulent Flows --  |g 12.3.  |t Equations of Particles Motion Taking into Account Their Rotation Around the Center of Mass in a Turbulent Flow --  |g 12.4.  |t Description of One-Dimensional Stationary Process of Gravitation Separation in a Turbulent Flow --  |g 12.5.  |t One-Dimensional Model of a Non-stationary Process --  |g 12.6.  |t Statistical Equations of a Random Process of Gravitational Separation --  |g 12.7.  |t Computation of Fractional Separation of a Narrow Class --  |g 12.8.  |t Approximate Computation Method --  |g 13.1.  |t Mathematical Model of a Separating Cascade --  |g 13.2.  |t Discrete Stationary Model of Critical Regimes of Vertical Two-Phase Flows --  |g 13.3.  |t Optimization of Principal Parameters of Multi-stage Separation --  |g 14.1.  |t Substantiation of the Curves Universality --  |g 14.2.  |t Generalizing Criteria --  |g 14.2.1.  |t Turbulent Regimes of Particles Overflow --  |g 14.2.2.  |t Laminar Regimes of Particles Overflow --  |g 14.3.  |t Universal Curves. 
520 |a This book brings to light peculiarities of the formation of critical regimes of two-phase flows with a polydisperse solid phase. A definition of entropy is formulated on the basis of statistical analysis of these peculiarities. The physical meaning of entropy and its correlation with other parameters determining two-phase flows are clearly defined. The interrelations and main differences between this entropy and the thermodynamic one are revealed. The main regularities of two-phase flows both, in critical and in other regimes are established using the notion of entropy. This parameter serves as a basis for a deeper insight into the physics of the process and for the development of exhaustive techniques of mass exchange estimation in such flows. -- 
520 |a The book is intended for graduate and postgraduate students of engineering studying two-phase flows, and to scientists and engineers engaged in specific problems of such fields as chemical technology, mineral dressing, modern ceramics, microelectronics, pharmacology, power engineering, thermal engineering, etc. using flows with solid particles in their respective production methods. --Book Jacket. 
650 0 |a Two-phase flow.  |0 http://id.loc.gov/authorities/subjects/sh85139058 
650 4 |a Science. 
650 4 |a Physics. 
650 7 |a SCIENCE  |x Mechanics  |x Fluids.  |2 bisacsh 
655 4 |a Electronic books. 
650 7 |a Two-phase flow.  |2 fast  |0 http://id.worldcat.org/fast/fst01159896 
776 0 8 |i Print version:  |a Barsky, E. (Eugene), 1974-  |t Critical regimes of two-phase flows with a polydisperse solid phase.  |d Dordrecht ; New York : Springer, c2010  |z 9789048188376  |w (OCoLC)502034112 
830 0 |a Fluid mechanics and its applications ;  |v v. 93. 
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