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Copy file name to clipboardExpand all lines: sphinx_docs/source/integrators.rst
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@@ -17,11 +17,13 @@ The equations we integrate to do a nuclear burn are:
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\frac{de}{dt} = f(\rho,X_k,T)
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:label: eq:enuc_integrate
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Here, :math:`X_k` is the mass fraction of species :math:`k`, :math:`e` is the specific
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nuclear energy created through reactions. Also needed are density :math:`\rho`,
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temperature :math:`T`, and the specific heat. The function :math:`f` provides the energy release from reactions and can often be expressed in terms of the
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instantaneous reaction terms, :math:`\dot{X}_k`. As noted in the previous
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section, this is implemented in a network-specific manner.
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Here, :math:`X_k` is the mass fraction of species :math:`k`, :math:`e`
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is the specific nuclear energy created through reactions. Also needed
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are density :math:`\rho`, temperature :math:`T`, and the specific
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heat. The function :math:`f` provides the energy release from
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reactions and can often be expressed in terms of the instantaneous
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reaction terms, :math:`\dot{X}_k`. As noted in the previous section,
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this is implemented in a network-specific manner.
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In this system, :math:`e` is equal to the total specific internal
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energy. This allows us to easily call the EOS during the burn to obtain the temperature.
@@ -223,7 +225,7 @@ flow is (for VODE):
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and zero out the temperature and energy derivatives if we are not integrating
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those quantities.
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#. apply any boosting if ``react_boost`` > 0
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#. apply any boosting if ``integrator.react_boost`` > 0
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