Concentrating on the system
Peter Atkins, Julio de Paula, James D. Keeler
Abstract
Peter Atkins, Julio de Paula, James D. Keeler
Abstract
This chapter highlights the Helmholtz and Gibbs energies to develop the Clausius inequality. The Clausius inequality implies a number of criteria for spontaneous change under a variety of conditions which may be expressed in terms of the properties of the system alone. A spontaneous process at constant temperature and volume is accompanied by a decrease in the Helmholtz energy. The change in the Helmholtz energy is equal to the maximum work obtainable from a system at constant temperature. Meanwhile, a spontaneous process at constant temperature and pressure is accompanied by a decrease in the Gibbs energy. The change in the Gibbs energy is equal to the maximum non-expansion work obtainable from a system at constant temperature and pressure. The chapter then looks at the standard Gibbs energies of formation and the Born equation.
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This chapter highlights the Helmholtz and Gibbs energies to develop the Clausius inequality. The Clausius inequality implies a number of criteria for spontaneous change under a variety of conditions which may be expressed in terms of the properties of the system alone. A spontaneous process at constant temperature and volume is accompanied by a decrease in the Helmholtz energy. The change in the Helmholtz energy is equal to the maximum work obtainable from a system at constant temperature. Meanwhile, a spontaneous process at constant temperature and pressure is accompanied by a decrease in the Gibbs energy. The change in the Gibbs energy is equal to the maximum non-expansion work obtainable from a system at constant temperature and pressure. The chapter then looks at the standard Gibbs energies of formation and the Born equation.
Key concepts: Helmholtz free energy, Gibbs free energy, Constant (computer programming), Thermodynamics, Work (physics), Volume (thermodynamics), Thermodynamic free energy, Physics