Polytropic Process - Notation

Notation

In the case of an isentropic ideal gas, is the ratio of specific heats, known as the adiabatic index or as adiabatic exponent.

An isothermal ideal gas is also a polytropic gas. Here, the polytropic index is equal to one, and differs from the adiabatic index .

In order to discriminate between the two gammas, the polytropic gamma is sometimes capitalized, .

To confuse matters further, some authors refer to as the polytropic index, rather than . Note that


n = \frac{1}{\Gamma - 1}.

Read more about this topic:  Polytropic Process