This project is a solver for the frozen shock equations1 developed in Python at the University of Central Florida. The original RGFROSH was developed in FORTRAN at Stanford University by D. F. Davidson and R. K. Hanson using real gas subroutines for CHEMKIN23.
rgfrosh
is a package for calculating conditions behind incident and reflected shock in
a shock tube. As its name suggests, rgfrosh
was written primarily for solving the frozen shock equations for
a real gas equation of state; however, the implementation also allows for the use of the ideal gas equation of state or
even custom equations of state. Additionally, an implementation of the ideal shock equations is also available for comparison.
The documentation site provides a detailed user guide and reference for the package.
rgfrosh
can be installed using
pip install rgfrosh
which also installs required dependencies. Cantera or CoolProp are optional and must be installed separately if desired.
For any bugs or feature requests, create an issue on the issue tracker.
After cloning the repository, the development environment can be set up with
pip install -r requirements.txt
Before creating a pull request, be sure to lint
black .
and run the automated tests
pytest
These checks will be performed automatically for all pull requests along with test coverage comparisons.
To cite rgfrosh
click Cite this repositoryon the right side of the GitHub repository
page to export the citation for the latest release of rgfrosh
. It is also encouraged to cite the
original paper1 for the frozen shock equations that this work is a derived from.
Footnotes
-
Davidson, D.F. and Hanson, R.K. (1996), Real Gas Corrections in Shock Tube Studies at High Pressures. Isr. J. Chem., 36: 321-326. https://doi.org/10.1002/ijch.199600044 ↩ ↩2
-
P. Barry Butler, "Real Gas Equations of State for Chemkin" Sandia Report No. SAND88-3188 (1988). https://doi.org/10.2172/6224858 ↩
-
R. G. Schmitt, P. B. Butler, N. B. French "Chemkin real gas: a Fortran package for analaysis of thermodynamic properties and chemical kinetics in non-ideal systems," U. of Iowa Report UIME PPB 93-006 (1994). ↩