- * Set Neumann noflow conditions for the energy equation everywhere else except the left boundary.
- * Set Neumann noflow conditions for the energy equation everywhere else except the left boundary.
- * Additionally, consider the energy flux at the injection point which is equal to the product of the respective mass flux and the matching enthalpy. Use the function `gasEnthalpy(...)` from the N2 component to access the necessary enthalpy.
- * Additionally, consider the energy flux at the injection point which is equal to the product of the respective mass flux and the matching enthalpy. Use the function `gasEnthalpy(temperature,pressure)` from the N2 component to access the necessary enthalpy.
- * hint: use `Indices::energyEqIdx` to access the entry belonging to the energy flux.
- * hint: use `Indices::energyEqIdx` to access the entry belonging to the energy flux.
-* Navigate to the directory `dumux-course/exercises/exercise-basic`
-* Navigate to the directory `dumux-course/exercises/exercise-basic`
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-This exercise deals with two problems: a two-phase immiscible problem (__2p__) and a two-phase compositional problem (__2p2c__). They both set up the same scenario with the difference that the 2p2c assumes a miscible fluid state for the two fluids (water and gaseous N$_2$) and the 2p model assumes an immiscible fluid state.
-This exercise deals with two problems: a two-phase immiscible problem (__2p__) and a two-phase non-isothermal problem (__2pni__). They both set up the same scenario with the difference that the 2pni model introduces an extra energy equation.
-$\displaystyle d_\text{aquifer}=2700~\text{m}$. Add an energy flux at the injection point of N$_2$. Assign Neumann no-flow for the energy balance to the rest of the boundaries.
-$\displaystyle d_\text{aquifer}=2700~\text{m}$. Additionally, add a subdomain (20 < x < 30, 5 < y < 35), where you assign a constant initial temperature of 380 K.
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- __Initial conditions:__ The same temperature gradient as in the boundary conditions with an exception in the subdomain (20 < x < 30, 5 < y < 35), where you assign a constant initial temperature of 380 K.
- __Boundary conditions:__ Dirichlet boundary conditions at the left boundary with the same temperature gradient as in the initial conditions. For the Neumann conditions, assign an energy flux at the injection point of N$_2$ and no-flow conditions for the energy balance to the rest of the boundaries.
-The non-isothermal model requires additional parameters like the thermal conductivity of the solid component. They are already implemented and set in `params.input`, you just need to _uncomment_ them.
-The non-isothermal model requires additional parameters like the thermal conductivity of the solid component. They are already implemented and set in `params.input`, you just need to _uncomment_ them.