************ **vort_dir** ************ :: EQ = vort_dir{1|2|3} {Galerkin_wt} {VD1|VD2|VD3} {Interpol_fnc} ----------------------- **Description / Usage** ----------------------- This card provides information for solving a differential equation for one component of the vorticity equation. Definitions of the input parameters are defined below; there is no input for this equation. The Galerkin weight and the interpolation function must be the same for the code to work properly. +-------------------------------------+------------------------------------------------+ |**vort_dir1 | vort_dir2 | vort_dir3**|Name of the equation to be solved, where the 1, | | |2 and 3 components correspond to one of the | | |principal coordinate directions, e.g. X, Y and | | |Z for Cartesian geometry. | +-------------------------------------+------------------------------------------------+ |{Galerkin_wt} |Two--character value that defines the type of | | |weighting function for this equation, where: | | | | | | * **Q1**-Linear | | | * **Q2**-Quadratic | +-------------------------------------+------------------------------------------------+ |**VD1 | VD2 | VD3** |Name of the variable associated with the 1, 2 | | |or 3 principal coordinate direction for this | | |component equation. | +-------------------------------------+------------------------------------------------+ |{Interpol_fnc} |Two-character value that defines the | | |interpolation function used to represent the | | |variable **VD1, VD2** or **VD3**, where: | | | | | | * **Q1**-Linear | | | * **Q2**-Quadratic | +-------------------------------------+------------------------------------------------+ ------------ **Examples** ------------ The following is a sample card that uses a linear continuous interpolation and weight function: :: EQ = vort_dir1 Q1 VD1 Q1 ------------------------- **Technical Discussion** ------------------------- This equation type is used for a research capability involving the flows of suspensions in curvilinear coordinates and is not currently being used for production computations.