The mesh has two zones: one around the cylinder and a wider one for the remainder of the domain.
The mesh has two zones: one around the cylinder and a wider one for the remainder of the domain.
The zone around the cylinder is a square with arked edges.
The zone around the cylinder is a square with arked edges.
...
@@ -29,19 +30,44 @@ In order to keep the cell sizes similar at the corners of the square, the number
...
@@ -29,19 +30,44 @@ In order to keep the cell sizes similar at the corners of the square, the number
\end{figure}
\end{figure}
\section{Boundary values and parameters}
\section{Boundary values and parameters}
% The turbulence parameters $α_t$, $ν_t$, $k$, $ε$ and $ω$ have a wall function as the boundary value at the cylinder: |alphatJayatillekeWallFunction|, |nutkWallFunction| with value $0$, |kqRWallFunction| with value \num{4e-5} and |epsilonWallFunction| with value \num{2e-8} and |omegaWallFunction| with value \num{5e-4} respectively.
The turbulence parameters all have the condition |inletOutlet| for the inlet and the outlet.
This is supposed to be an uniform condition at inflow (at inlet) and a zero gradient condition on the outlet.
The pressure is calculated and the actual pressure boundary conditions are given for the adjusted pressure $p_{rgh}$.
All other values have cyclic conditions on the top and bottom
(|type cyclic;|)
and empty conditions for front and back to ensure a 2D-problem.
\section{Solvers}
The other boundary conditions are listed in table \ref{fig:boundary}.
\begin{table}[ht]
\section{Schemes}
\centering
\caption{The boundary conditions for all value and boundaries except top, bottom, front and back.}