Minimum Work of Partitioning, Gibbs Phase Rule, and Van der Waals Model in Advanced Thermodynamics - Lecture 9
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Overview
Syllabus
- Introduction
- Results So Far Hold for Large and Small Systems
- Review: Microscopic and Mesoscopic vs Macroscopic
- Review: Rarefaction Effects Near Walls
- Review: Neglecting Effects of Partitions
- Review: Simple-System Model Limiting Assumptions
- Review: Simple-System Model Implies Euler Relation
- Review: Main Consequence of Euler Relation
- Small Systems: Specific Properties Dependences
- Small Systems: Minimum Work of Partitioning
- Basic Simple-System Models for Pure Substances
- Extensive Properties Definition
- Specific Properties Definition
- Intensive Properties and Intensive State
- Homogeneous vs Heterogeneous States; Phases
- Gibbs Phase Rule Proof
- Gibbs Phase Rule for a Pure Substance
- Fundamental Relation for a Pure Substance
- Ideal Incompressible Solid or Fluid Model
- Ideal Gas Model
- Two-Phase States of a Pure Substance
- Properties Liquid-Vapor States of a Pure Substance
- Graphical Representation of Fundamental Relation
- The u-s-v Fundamental Surface Water
- The Mollier h-s Diagram Water
- The $p$-$v$ Diagram Water
- The $p$-$v$ Diagram Van der Waals Model
- Exergies and Efficiencies in Energy Conversion
- Exergy and Second-Law Efficiency in Cogeneration
- Exergy of Bulk Flow Interactions
Taught by
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