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SERiF v0.0.1a
Stellar Evolution and Rotation in Four Dimensions
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Prescribe central density through the continuous enthalpy: h(0) - h_EOS(rho_c) = 0. Generally this is not needed; however, in the particular case of an n=3 polytrope with no rotation the central density becomes ill-defined and must be prescribed to avoid a singularity in the solution. More...
#include <array>#include <cmath>#include <string_view>#include <utility>#include "serif/dimensions/type_alias.hpp"#include "serif/eos/evaluation.hpp"#include "serif/equations/contributions.hpp"#include "serif/equations/point.hpp"#include "serif/utils/error/errors.hpp"Classes | |
| class | serif::equations::CentralDensityConstraint< EOST > |
| Prescribe central density through the continuous enthalpy: \(h(0) - h_{EOS}(\rho_c) = 0\). Generally this is not needed; however, in the particular case of an n=3 polytrope with no rotation the central density becomes ill-defined and must be prescribed to avoid a singularity in the solution. Note that this equation is not responsible for sorting out what point is the center of the star; rather, this is provided to the evaluate method. More... | |
Namespaces | |
| namespace | serif |
| namespace | serif::equations |
| The equations namespace, intended to be, to the best of my design ability, where the vast majority of the actual physics lives. | |
Prescribe central density through the continuous enthalpy: h(0) - h_EOS(rho_c) = 0. Generally this is not needed; however, in the particular case of an n=3 polytrope with no rotation the central density becomes ill-defined and must be prescribed to avoid a singularity in the solution.