TNTYST variational EoS at zero temperature (with electrons)
Abstract
Equation of state (EoS) based on the variational many-body theory with realistic nuclear forces at zero temperature is provided. For uniform matter, the EoS is constructed with the cluster variational method starting from the Argonne v18 two-body nuclear potential and the Urbana IX three-body nuclear potential. Non-uniform nuclear matter is treated in the Thomas-Fermi approximation. Alpha particle mixing is also taken into account, see [TNTSYT_17] for details. Electrons and photons have been added to the original table.
| Nparam | = | 2 |
| Particles | = | npe N |
| T min | = | 0.0 |
| T max | = | 0.0 |
| T pts | = | 1 |
| nb min | = | 7.59e-11 |
| nb max | = | 6.02e+00 |
| nb pts | = | 110 |
| Y min | = | 1.00e-02 |
| Y max | = | 6.50e-01 |
| Y pts | = | 65 |
Nuclear Matter Properties
| ns | = | 0.16 | fm-3 |
| E0 | = | -16.09 | Mev |
| K | = | 245.0 | Mev |
| K' | = | -2300.0 | Mev |
| J | = | 30.0 | Mev |
| L | = | 35.0 | Mev |
| Ksym | = | -134.0 | MeV |
Neutron Star Properties
| Mmax | = | 2.21 | Msun |
| MDU,e | = | 0.0 | Msun |
| RMmax | = | 10.19 | km |
| R1.4 | = | 11.54 | km |
References
References to the original work:
- [TNTYST_17] H. Togashi, K. Nakazato, Y. Takehara, S. Yamamuro, H. Suzuki and M. Takano, Nucl. Phys. A 961, 78 (2017)