Several generalizations of this equation due to Knyazeva add a tensor form of total transition heat and applies to deformable media, while another generalization of this equation was used to show that particles in QCD can undergo simultaneous deconfinement and chiral restoration by Barducci. Another variation of this equation sets P equal to 10 to the power A minus B over T, named for Antoine. One method of deriving this equation relies on defining the specific entropy as a function of volume and temperature, then applying a Maxwell relation and shifting to extensive variables. A more common derivation notes that the chemical potentials are equal and then uses the Gibbs-Duhem relation. For 10 points, name this equation used to find the slope of the coexistence curv
Several generalizations of this equation due to Knyazeva add a tensor form of total transition heat and applies to deformable media, while another generalization of this equation was used to show that particles in QCD can undergo simultaneous deconfinement and chiral restoration by Barducci. Another variation of this equation sets P equal to 10 to the power A minus B over T, named for Antoine. One method of deriving this equation relies on defining the specific entropy as a function of volume and temperature, then applying a Maxwell relation and shifting to extensive variables. A more common derivation notes that the chemical potentials are equal and then uses the Gibbs-Duhem relation. For 10 points, name this equation used to find the slope of the coexistence curve between two phases on a phase diagram, named for two guys.
Several generalizations of this equation due to Knyazeva add a tensor form of total transition heat and applies to deformable media, while another generalization of this equation was used to show that particles in QCD can undergo simultaneous deconfinement and chiral restoration by Barducci.
{Clausius-Clapeyron} Equation