Geodesics in the Ruppeiner geometry of an ideal gas
Abstract
While thermodynamic phase diagrams are efficient in representing the quasi-static transition of systems through different states, there is no immediate meaning attached to the distances between points in these state spaces. Although not unique, one may endow a meaningful metric to thermodynamic space such as the Weinhold and Ruppeiner metric. The latter, which we will use here, gives a distance that provides a lower bound on the entropy change of a system that "jumps" through different equilibrium states. If these states lie on a geodesic of this thermodynamic geometry, the lower bound of the entropy change is at a minimum. In this study, we look for the geodesics of ideal gas systems using temperature and number density as coordinates.
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Shedding light on the pandemic through the lens of physics
Pagtanglaw sa pandemya sa lente ng pisika
19-23 October 2020
This is the first fully online SPP Physics Conference. Please visit the SPP2020 activity webpage for more information on this year's Physics Congress.