Topkis's theorem

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In Thermodynamics, a thermodynamic quantity whose value depend on the path of the process through the equilibrium state space of a thermodynamic system is termed a process function, or, alternatively, a process quantity, or a path function. As an example, mechanical work and heat are process functions because they describe quantitatively the transition between equilibrium states of a thermodynamic system.

Path functions depend on the path taken to reach one state from another. Different routes give different quantities. Examples of path functions include work, heat and length. In contrast to path functions, state functions are independent of the path taken.

Infinitesimal changes in a process function X are often indicated by $\delta X$ to distinguish them from infinitesimal changes in a state function Y which is written $dY$. The quantity $dY$ is an exact differential, while $\delta X$ is not. Infinitesimal changes in a process function may be integrated, but the integral between two states depends on the particular path taken between the two states, whereas the integral of a state function is simply the difference of the state functions at the two points, independent of the path taken.

In general, a process function X may be either holonomic or non-holonomic. For a holonomic process function, an auxiliary state function (or integrating factor) $\lambda$ may be defined such that $Y=\lambda X$ is a state function. For a non-holonomic process function, no such function may be defined. In other words, for a holonomic process function, $\lambda$ may be defined such that $dY=\lambda \delta X$ is an exact differential. For example, thermodynamic work is a holonomic process function since the integrating factor $\lambda =1/p$ (where p is pressure) will yield exact differential of the volume state function $dV=\delta W/p$. The second law of thermodynamics as stated by Carathéodory essentially amounts to the statement that heat is a holonomic process function since the integrating factor $\lambda =1/T$ (where T is temperature) will yield the exact differential of an entropy state function $dS=\delta Q/T$.

See also

• Thermodynamics