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324 3. Reference Manual<br />

ErrorFunction<br />

ErrorFunction −> func specifies the function to be used for calculating the error of an approximated<br />

eigenvalue with respect to the reference solution. The following values are allowed:<br />

Automatic<br />

LogError<br />

DirectedLogError<br />

select the error function according to the properties of the<br />

eigenvalue of interest: use LogError for real eigenvalues<br />

and DirectedLogError for complex ones<br />

yields the logarithmic difference of the magnitudes of two<br />

eigenvalues; most suitable for real eigenvalues<br />

similar to LogError, but takes into account the phases of<br />

complex numbers; most suitable for complex eigenvalues<br />

Values for the ErrorFunction option.<br />

FrequencyVariable<br />

ApproximateDeterminant needs to know the symbol which represents the complex frequency in<br />

order to be able to decompose the system of circuit equations<br />

dae into the matrices A and B. With FrequencyVariable −> Automatic, the symbol is determined<br />

automatically from the status information stored in dae. You can specify the frequency variable<br />

manually with FrequencyVariable −> var.<br />

GEPSolver<br />

With GEPSolver −> func, you can select the GEP solver ApproximateDeterminant uses to calculate<br />

the initial reference solution. Possible option values are:<br />

GeneralizedEigensystem<br />

LREigenpair<br />

use the QZ algorithm for computing the reference solution<br />

use the Jacobi orthogonal correction method for computing<br />

the reference solution<br />

Values for the GEPSolver option.<br />

GEPSolverOptions<br />

With GEPSolverOptions −> opts, you can specify a list of option settings that will be passed to the<br />

selected GEP solver, for example:<br />

GEPSolverOptions −> {MaxResidual −> 1.*^−7,<br />

MaxIterations −> 100}

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