Element-wise calculation of the local residual for problems using a one/two-phase n-component mineralization model.
#include <dumux/porousmediumflow/mineralization/localresidual.hh>
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NumEqVector | computeStorage (const Problem &problem, const SubControlVolume &scv, const VolumeVariables &volVars) const |
| Evaluates the amount of all conservation quantities (e.g. phase mass) within a sub-control volume. More...
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NumEqVector | computeFlux (const Problem &problem, const Element &element, const FVElementGeometry &fvGeometry, const ElementVolumeVariables &elemVolVars, const SubControlVolumeFace &scvf, const ElementFluxVariablesCache &elemFluxVarsCache) const |
| Evaluates the total flux of all conservation quantities over a face of a sub-control volume. More...
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Implementation * | asImp_ () |
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const Implementation * | asImp_ () const |
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◆ asImp_() [1/2]
◆ asImp_() [2/2]
◆ computeFlux()
template<class TypeTag >
NumEqVector Dumux::CompositionalLocalResidual< TypeTag >::computeFlux |
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const Problem & |
problem, |
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const Element & |
element, |
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const FVElementGeometry & |
fvGeometry, |
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const ElementVolumeVariables & |
elemVolVars, |
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const SubControlVolumeFace & |
scvf, |
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const ElementFluxVariablesCache & |
elemFluxVarsCache |
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inlineinherited |
- Parameters
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problem | The problem |
element | The current element. |
fvGeometry | The finite-volume geometry |
elemVolVars | The volume variables of the current element |
scvf | The sub control volume face to compute the flux on |
elemFluxVarsCache | The cache related to flux computation |
Add advective phase energy fluxes. For isothermal model the contribution is zero.
Add diffusive and dispersive energy fluxes. For isothermal model the contribution is zero.
◆ computeStorage()
template<class TypeTag >
NumEqVector Dumux::MineralizationLocalResidual< TypeTag >::computeStorage |
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const Problem & |
problem, |
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const SubControlVolume & |
scv, |
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const VolumeVariables & |
volVars |
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inline |
We consider the volume-average here (e.g. phase mass inside a sub control volume divided by the volume). The volume is multiplied onto it afterwards in the local residual of the respective spatial discretization scheme.
- Parameters
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problem | The problem (Initial/Boundary conditions...) to be solved |
scv | The sub-control volume of the finite volume grid |
volVars | The volume variables (primary/secondary variables) in the scv |
- Returns
- Amount per volume of the conserved quantities
The documentation for this class was generated from the following file: