****************** **shell_sat_gasn** ****************** :: EQ = shell_sat_gasn {Galerkin_wt} SH_SAT_GASN {Interpol_fnc} ----------------------- **Description / Usage** ----------------------- This card provides the capability to solve the porous shell equation for the inventory of trapped gas in a closed pore shell simulation, viz. the EQ=shell_sat_closed. The equation tracks the inventory of trapped gas and accounts for the compression (ideal gas law) and dissolution into the invading liquid. Two terms are required in this equation: +--------------------+----------------------------------------------------------+ |**shell_sat_gasn** |Name of equation to be solved. | +--------------------+----------------------------------------------------------+ |{Galerkin_wt} |Two-or four-character value that defines the type of | | |weighting function for this equation, where: | | | | | | * **Q1**–Linear | | | * **Q2**–Quadratic (not recommended at this time) | +--------------------+----------------------------------------------------------+ |**SH_SAT_GASN** |Name of the variable associated with this equation. | +--------------------+----------------------------------------------------------+ |{Interpol_fnc} |Two-or four-character value that defines the | | |interpolation function for the variable | | |**SH_SAT_GASN**, where: | | | | | | * **Q1**–Linear | | | * **Q2**–Quadratic (not recommended at this time) | +--------------------+----------------------------------------------------------+ | |Multiplier for the mass matrix term. | +--------------------+----------------------------------------------------------+ | |Multiplier for the source term. | +--------------------+----------------------------------------------------------+ ------------ **Examples** ------------ Following is a sample card: :: EQ = shell_sat_gasn Q1 SH_SAT_GASN Q1 1.0 1.0 This applies the equation with all terms activated. ------------------------- **Technical Discussion** ------------------------- No Discussion. -------------- **References** -------------- S. A. Roberts and P. R. Schunk 2012. In preparation.