UEL2C

Voltage regulator
UEL2C
generic
Opensource
CIM model
RMS
phasor
MRL4
Single phase
IEEE
dynawo
#236
Author

Erwan Guichard (DPS for RTE)

Published

August 10, 2024

IEEE UEL2C model

Context

This underexcitation limiter model first appeared in the IEEE Std 421.5-2016 [1].

Model use, assumptions, validity domain and limitations

This model is associated to one of the voltage regulators (types AC, DC, ST) defined by the IEEE Std 421.5-2016 [1].

The model provides an underexcitation limiter signal for the purpose of takeover : the underexcitation limiter signal acts as a lower limit on the voltage regulator main signal which then becomes the excitation voltage.

Model inputs and output

The input signals are :

Variable Description Unit
\(PGenPu\) Active power generated by the synchronous machine \(pu\) (base \(SnRef\))
\(QGenPu\) Reactive power generated by the synchronous machine \(pu\) (base \(SnRef\))
\(utPu\) Complex stator voltage \(pu\) (base \(UNom\))
\(VFbPu\) Reference voltage from ST7C \(pu\) (base \(UNom\))
\(VfPu\) Excitation system stabilizer signal \(pu\)

Both \(PGenPu\) and \(QGenPu\) follow the generator convention.

The output signal is \(UUelPu\), the underexcitation limiter voltage in \(pu\) (base \(UNom\)).

Model parameters

Parameter Description Unit Value
\(K1\) Voltage exponent for active power input to UEL table \(-\) \(2\)
\(K2\) Voltage exponent for reactive power output of UEL table \(-\) \(2\)
\(KFb\) UEL gain of reference voltage from ST7C \(pu\) \(-\)
\(KFix\) UEL fixed gain reduction factor \(pu\) \(1\)
\(Kuf\) UEL excitation system stabilizer gain \(pu\) \(0\)
\(Kui\) UEL integral gain \(pu\) \(0.5\)
\(Kul\) UEL proportional gain \(pu\) \(0.8\)
\(Sw1\) UEL logic switch for adjustable gain reduction \(-\) \(true\)
\(tAdj\) UEL adjustable gain reduction time constant \(s\) \(3\)
\(tQRef\) UEL reactive power reference time constant \(s\) \(0\)
\(tU1\) UEL first lead time constant \(s\) \(0\)
\(tU2\) UEL first lag time constant \(s\) \(0\)
\(tU3\) UEL second lead time constant \(s\) \(0\)
\(tU4\) UEL second lag time constant \(s\) \(0\)
\(tUl\) UEL time constant of filter for reference voltage from ST7C \(s\) \(0\)
\(tUP\) UEL active power filter time constant \(s\) \(5\)
\(tUQ\) UEL reactive power filter time constant \(s\) \(0\)
\(tUV\) UEL voltage filter time constant \(s\) \(5\)
\(VBiasPu\) UEL voltage bias \(pu\) (base \(UNom\)) \(1\)
\(VUel1MaxPu\) UEL maximum output \(pu\) (base \(UNom\)) \(0.25\)
\(VUel1MinPu\) UEL minimum output \(pu\) (base \(UNom\)) \(0\)
\(VUel2MaxPu\) UEL maximum output \(pu\) (base \(UNom\)) \(99\)
\(VUel2MinPu\) UEL minimum output \(pu\) (base \(UNom\)) \(-99\)
\(VUiMaxPu\) UEL PI control maximum output \(pu\) (base \(UNom\)) \(0.25\)
\(VUiMinPu\) UEL PI control minimum output \(pu\) (base \(UNom\)) \(0\)
\(XqPu\) UEL characteristic reactance \(pu\) (base \(SnRef\), \(UNom\)) \(-\)

The UEL lookup table is defined by 5 pairs (active power, reactive power) in \(pu\), typically with the following values :

\(P\) \(Q\)
\(0\) \(-0.31\)
\(0.3\) \(-0.31\)
\(0.6\) \(-0.28\)
\(0.9\) \(-0.21\)
\(1.02\) \(0\)

Model diagram

Figure 1: UEL2C model diagram

Open source implementations

This model has been successfully implemented in :

Software URL Language Open-Source License Last consulted date Comments
Dynawo Link Modelica MPL v2.0 09/10/2024

References

1.
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