AcRotatingExciter (submodel)

Voltage regulator submodel
AcRotatingExciter
generic
Opensource
CIM model
RMS
phasor
MRL4
Single phase
IEEE
dynawo
#106
Author

Erwan Guichard (DPS for RTE)

Published

May 4, 2024

AcRotatingExciter model

Context

This ac rotating exciter with non-controlled rectifiers has been presented in details in [1] and [2].

This model is included in the type AC (alternator-supplied rectifier) voltage regulator models described in the IEEE Std 421.5-2016 [3], specifically those named AC.C (AC1C, AC6C, etc.). Compared to the first standard version (1992), the models AC.B (introduced in the second standard version of 2005) and AC.C have a variable upper limit for the limited integrator.

Model use, assumptions, validity domain and limitations

This model is satisfactory for large scale simulations. However, if this model is used to design phase lead networks for power system stabilizers, and the local mode is close to 3 Hz or higher, a more detailed treatment of the ac rotating exciter may be needed. Saturation is taken into account with \(S_E(V_E)\)

The demagnetizing effect of load current \(I_{FD}\) on the exciter alternator output voltage \(V_E\) is accounted for in the feedback path that includes the demagnetization constant \(K_D\). This constant depends on of the exciter alternator synchronous and transient reactances.

Model inputs and outputs

The input variables are :

Variable Description Units
\(E_{fe} P_u\) output voltage of voltage regulator \(pu\) (user-selected base voltage)
\(I_r P_u\) rotor current \(pu\) (base \(S_{Nom}\), user-selected base voltage)

The output variables are :

Variable Description Units
\(E_{fd} P_u\) excitation voltage \(pu\) (user-selected base voltage)
\(V_{fe} P_u\) field current signal \(pu\) (user-selected base voltage)

Model parameters

Parameter Description Units
\(A E_x\) Gain of saturation function \(pu\)
\(B E_x\) Exponential coefficient of saturation function \(-\)
\(K_c\) Rectifier loading factor proportional to commutating reactance \(pu\)
\(K_d\) Demagnetizing factor, function of exciter alternator reactances \(pu\)
\(K_e\) Exciter field resistance constant \({pu}\)
\(t_E\) Exciter field time constant \({s}\)
\({TolLi}\) Tolerance on limit crossing as a fraction of the difference between initial limits of limited integrator \(pu\)
\(V_{e} Min P_u\) Minimum exciter output voltage \(pu\) (user-selected base voltage)
\(V_{fe} Max P_u\) Maximum exciter field current signal \(pu\) (user-selected base voltage)

Model diagram

Figure 1: AcRotatingExciter block 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 24/05/2024

References

1.
Ferguson HH R. W., Miller RW (1960) Analytical studies of the brushless excitation system. AIEE Transactions on Power Apparatus and Systems (Part IIIB), vol 79
2.
Gayek HW (1964) Transfer characteristics of brushless aircraft generator systems. IEEE Transactions on Aerospace, vol 2, no 2
3.
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