Note: | Use mixed case names for the Adams subroutine names when using the C style interface. For the default subroutine name capitalize the first letter and have the remaining letters lower case; Varsub for example. Doing this ensures that Adams Solver correctly distinguishes a C style subroutine from Fortran and calls with the appropriate interface. |

id | An integer variable that contains the ID of the VARIABLE statement requesting information from VARSUB. From the identifier, Adams Solver automatically recognizes other information (such as the par argument) that is available in the corresponding statement. |
time | A double-precision variable through which Adams Solver conveys the current simulation time. |
par | A double-precision array of constants taken in order from the USER parenthetical list of the VARIABLE statement. |
npar | An integer variable that indicates the number of constants you specify in the USER parenthetical list. The primary purpose of the npar argument is to provide VARSUB with the number of values stored in the par array. |
dflag | A logical variable that Adams Solver sets to true when it calls VARSUB to evaluate the partial derivatives of the specified functions. Otherwise, Adams Solver sets the dflag argument to false. |
iflag | An integer variable that Adams Solver sets to indicate why the routine is being called: ![]() Adams Solver sets iflag to 3 when it needs the functional dependency of the user-defined variable. The functional dependencies are set with the same calls to the SYSARY and SYSFNC utility subroutines that are made to compute the value of the user-defined variable. If iflag is 0, Adams Solver computes the value of the user-written variable. When your user-defined subroutine has static data that needs to be saved and restored to support the Adams Solver commands Save and Reload, then call the serialization functions for your data when iflag is set to 7, and the un-serialization functions when iflag is set to 9. Note: In simple subroutines where serializing data is not needed, you can declare iflag as a logical variable. In this case you declare your dependencies when Adams Solver sets iflag to true, and compute the subroutine's value when Adams Solver sets iflag to false. |
value | A double-precision variable that returns the value of the variable. |
Tip: | If the SYSARY or SYSFNC utility subroutines are called to access angular displacements, the values returned by them may contain discontinuities. To avoid the discontinuities, use the RCNVRT utility subroutine to convert the rotational angles from Euler angles to some other rotational representation that does not encounter a singularity. |
Caution: | ■When the iflag argument is true, you should make the same calls to SYSARY and SYSFNC as you do to compute the value of the user-defined VARIABLE statement. This ensures that Adams Solver has the proper functional dependencies. In general, Adams Solver may have difficulty converging to a solution and/or may take small integration steps if you fail to account for dependencies of the user-defined VARIABLE statement. These results usually cause large increases in execution time. ■When the iflag argument is not zero, SYSARY and SYSFNC return zero values for system and user-defined variables. Computations that divide these values result in system errors when you execute Adams Solver. You should check for nonzero values or ensure that the iflag argument is set to zero before dividing by these values. ■You must be careful when defining a VARIABLE statement dependent on another VARIABLE statement, or on other Adams Solver statements that contain functions. If you define a system of equations without a stable solution, the convergence may fail for the entire Adams Solver model. The following example refers to this type of VARIABLE statement: VARIABLE/1,FUNCTION=VARVAL(1)+1 When looked at as an algebraic equation, it looks like the following: V=V+1 However, when Adams Solver tries to solve this equation using the Newton-Raphson iteration, the solution diverges and a message indicates that the corrector has failed to converge. |