model.sol().create(<tag>) adds a solver sequence to the model.
model.sol().create(<tag>,<studytag>,<varstag>) adds a solver sequence to the model. The constructor adds one feature of the type
StudyStep with the tag
<studytag> and one feature of the type
Variables with the tag
<varstag> to the solver sequence.
model.sol().remove(<tag>) removes a solver sequence from the model.
model.sol(<tag>).create(<ftag>,<oper>) creates a solver feature. Each solver feature is a solver operation.
model.sol(<tag>).feature().remove(<ftag>) removes the solver feature
<ftag>.
model.sol(<tag>).feature(<ftag>)).getAllowedPropertyValues(property) returns the set of allowed values for a property if the set is a finite set of strings; otherwise, it returns null.
model.sol(<tag>).attach(<stag>) attaches a solver sequence with tag
<tag> to a study with tag
<stag>, which makes it visible under that study.
model.sol(<tag>).isEmpty() is true if there is no solution data or if all solution data has been cleared.
model.sol(<tag>).isInitialized() is true if the solution is a valid (initialized) object. Even if the solution has been cleared,
isInitialized is true (use
isEmpty to check for cleared solution data).
model.sol(<tag>).run(<ftag>) runs the features for a solver sequence up to and including the feature
<ftag>.
model.sol(<tag>).runFrom(<ftag>) runs the features for a solver sequence from and including the feature
<ftag>.
model.sol(<tag>).runFromTo(<ftagstart>,<ftagstop>) runs the features for a solver sequence from and including the feature
<ftagstart> to and including the feature
<ftagstop>.
model.sol(<tag>).runAll() and
model.sol(<tag>).run() run all the features for a solver sequence.
model.sol(<tag>).continueRun() continues to run a solver sequence.
Assume that a study st1 represents one stationary study step with the tag
stat1 for some equations.
Assume that a second study step with frequency response is added to the study with tag freq1 and that you want to make a frequency sweep from 10 to 1000 using the parametric solver and the solution above as the linearization point (bias solution).
At this point the solution s is associated to the study step
freq1 (but it depends indirectly on the bias study step
stat1 as well).