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Equilibri termodinamici ed estremi: analisi delle regioni e parte di raggiungibilità-
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Numero oggetto eBay:386693343836
Specifiche dell'oggetto
- Condizione
- ISBN-13
- 9780387285757
- Book Title
- Thermodynamic Equilibria and Extrema
- ISBN
- 9780387285757
- Subject Area
- Science
- Publication Name
- Thermodynamic Equilibria and Extrema : Analysis of Attainability Regions and Partial Equilibrium
- Publisher
- Springer New York
- Item Length
- 9.3 in
- Subject
- Mechanics / General, System Theory, Physics / Mathematical & Computational, Mechanics / Thermodynamics
- Publication Year
- 2006
- Type
- Textbook
- Format
- Hardcover
- Language
- English
- Item Height
- 0.3 in
- Item Weight
- 21.8 Oz
- Item Width
- 6.1 in
- Number of Pages
- Xiii, 282 Pages
Informazioni su questo prodotto
Product Identifiers
Publisher
Springer New York
ISBN-10
038728575X
ISBN-13
9780387285757
eBay Product ID (ePID)
15038295612
Product Key Features
Number of Pages
Xiii, 282 Pages
Language
English
Publication Name
Thermodynamic Equilibria and Extrema : Analysis of Attainability Regions and Partial Equilibrium
Subject
Mechanics / General, System Theory, Physics / Mathematical & Computational, Mechanics / Thermodynamics
Publication Year
2006
Type
Textbook
Subject Area
Science
Format
Hardcover
Dimensions
Item Height
0.3 in
Item Weight
21.8 Oz
Item Length
9.3 in
Item Width
6.1 in
Additional Product Features
Intended Audience
Scholarly & Professional
LCCN
2006-922411
Number of Volumes
1 vol.
Illustrated
Yes
Table Of Content
Principles of Equilibrium and Extremality in Mechanics and Thermodynamics.- Extreme Thermodynamic Models in Terms of Mathematical Programming.- Thermodynamic Modeling on Graphs.- Methods and Algorithms of Searching for Thermodynamic Equilibria.- Application of Extreme Models.
Synopsis
The authors are very glad to see the publication ofThermodynamicEquilibriaand Extrema in English and would like to express their gratitude to everybody who contributed to this end. The book is devoted to the analysis of attainability regions and partial equilibria in physicochemical and other systems. This analysis employs the extreme models ofclassicalequilibriumthermodynamics. Considerationisgiventotheproblemof choosing, from the set of equilibrium states belonging to the attainability regions, that equilibrium corresponding to the extreme values of a property of interest to a researcher. For example, one might desire to maximize the concentration of target products of a chemical reaction. The problem of coordinating thermodynamics and kinetics is very important in the analysis presented. Ataglance, itmayseemthattheobjectsofstudyinthermodynamics(thescience ofequilibria)andkinetics(thescienceofmotiontowardequilibrium)coincideonly in the case of complete and ?nal equilibrium. In reality, joint application of th- modynamics and kinetic models gives a clearer understanding of the regularities of the kinetics involved. Relativity of the notions of rest and motion was already ?rmly established in mechanics when the principles of equilibrium were formulated by Galilei, D'Alembert, and Lagrange. Historically, the theories of motion and equilibrium states are related. It is precisely the study of gas kinetics that led Clausius and Boltzmann to the main principles of thermodynamics. The systematic analysis of theseprinciplesintheclassicbookbyGibbs, OntheEquilibriumofHeterogeneous Substances [54], demonstrated the feasibility of substituting the models of rest for themodelsofmotionwhenstudyingvariousphysicochemicalprocesses., This book discusses mathematical models that are based on the concepts of classical equilibrium thermodynamics. These are intended for the analysis of possible results of diverse natural and production processes. Unlike traditional models, these allow readers to view the achievable set of partial equilibria with regards to constraints on kinetics, energy and mass exchange and to determine states of the studied systems of interest for the researcher. Numerous examples illustrate practical application of the suggested models in chemical technology, energy and ecology., This book discusses mathematical models that are based on the concepts of classical equilibrium thermodynamics. They are intended for the analysis of possible results of diverse natural and production processes. Unlike the traditional models, these allow one to view the achievable set of partial equilibria with regards to constraints on kinetics, energy and mass exchange and to determine states of the studied systems of interest for the researcher. Application of the suggested models in chemical technology, energy and ecology is illustrated in the examples., The authors are very glad to see the publication ofThermodynamicEquilibriaand Extrema in English and would like to express their gratitude to everybody who contributed to this end. The book is devoted to the analysis of attainability regions and partial equilibria in physicochemical and other systems. This analysis employs the extreme models ofclassicalequilibriumthermodynamics. Considerationisgiventotheproblemof choosing, from the set of equilibrium states belonging to the attainability regions, that equilibrium corresponding to the extreme values of a property of interest to a researcher. For example, one might desire to maximize the concentration of target products of a chemical reaction. The problem of coordinating thermodynamics and kinetics is very important in the analysis presented. Ataglance,itmayseemthattheobjectsofstudyinthermodynamics(thescience ofequilibria)andkinetics(thescienceofmotiontowardequilibrium)coincideonly in the case of complete and ?nal equilibrium. In reality, joint application of th- modynamics and kinetic models gives a clearer understanding of the regularities of the kinetics involved. Relativity of the notions of rest and motion was already ?rmly established in mechanics when the principles of equilibrium were formulated by Galilei, D'Alembert, and Lagrange. Historically, the theories of motion and equilibrium states are related. It is precisely the study of gas kinetics that led Clausius and Boltzmann to the main principles of thermodynamics. The systematic analysis of theseprinciplesintheclassicbookbyGibbs,OntheEquilibriumofHeterogeneous Substances [54], demonstrated the feasibility of substituting the models of rest for themodelsofmotionwhenstudyingvariousphysicochemicalprocesses., The authors are very glad to see the publication ofThermodynamicEquilibriaand Extrema in English and would like to express their gratitude to everybody who contributed to this end. The book is devoted to the analysis of attainability regions and partial equilibria in physicochemical and other systems. This analysis employs the extreme models ofclassicalequilibriumthermodynamics. Considerationisgiventotheproblemof choosing, from the set of equilibrium states belonging to the attainability regions, that equilibrium corresponding to the extreme values of a property of interest to a researcher. For example, one might desire to maximize the concentration of target products of a chemical reaction. The problem of coordinating thermodynamics and kinetics is very important in the analysis presented. Ataglance, itmayseemthattheobjectsofstudyinthermodynamics(thescience ofequilibria)andkinetics(thescienceofmotiontowardequilibrium)coincideonly in the case of complete and ?nal equilibrium. In reality, joint application of th- modynamics and kinetic models gives a clearer understanding of the regularities of the kinetics involved. Relativity of the notions of rest and motion was already ?rmly established in mechanics when the principles of equilibrium were formulated by Galilei, D'Alembert, and Lagrange. Historically, the theories of motion and equilibrium states are related. It is precisely the study of gas kinetics that led Clausius and Boltzmann to the main principles of thermodynamics. The systematic analysis of theseprinciplesintheclassicbookbyGibbs, OntheEquilibriumofHeterogeneous Substances 54], demonstrated the feasibility of substituting the models of rest for themodelsofmotionwhenstudyingvariousphysicochemicalprocesses.
LC Classification Number
QC1-999
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