Thermodynamics : fundamentals for applications
著者
書誌事項
Thermodynamics : fundamentals for applications
Cambridge University Press, 2011
- : pbk
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注記
Includes bibliographical references and index
内容説明・目次
内容説明
Thermodynamics: Fundamentals and Applications is a 2005 text for a first graduate course in Chemical Engineering. The focus is on macroscopic thermodynamics; discussions of modeling and molecular situations are integrated throughout. Underpinning this text is the knowledge that while thermodynamics describes natural phenomena, those descriptions are the products of creative, systematic minds. Nature unfolds without reference to human concepts of energy, entropy, or fugacity. Natural complexity can be organized and studied by thermodynamics methodology. The power of thermodynamics can be used to advantage if the fundamentals are understood. This text's emphasis is on fundamentals rather than modeling. Knowledge of the basics will enhance the ability to combine them with models when applying thermodynamics to practical situations. While the goal of an engineering education is to teach effective problem solving, this text never forgets the delight of discovery, the satisfaction of grasping intricate concepts, and the stimulation of the scholarly atmosphere.
目次
- Introduction
- Part I. The Basics: 1. Primitives
- 2. The first and second laws
- 3. Fundamental relations
- Part II. Single-Phase Systems: 4. Properties relative to ideal gases
- 5. Properties relative to ideal solutions
- 6. Relations among relations
- Part III. Multiphase and Reacting Systems: 7. Transfers, transformations, and equilibria
- 8. Criteria for observability
- 9. Phase diagrams for real systems
- Part IV. Engineering Calculations: 10. Options for equilibrium calculations
- 11. Elementary computational procedures
- 12. Selected applications
- Afterword
- Appendices: A. Tools from the calculus
- B. Elements of linear algebra
- C. Solutions to cubic equations
- D. Vapor pressures of selected fluids
- E. Model parameters for G excess
- F. A stability condition for binaries
- G. Notation in variational calculus
- H. Triangular diagrams
- I. Lagrange multipliers
- J. NRTL models
- K. Simple algorithms for binary VLLE
- Notation
- Index.
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