modelSimplifiedSFR

Simplified system frequency response model, based on the proposition by Anderson in 1990

Extends from SFRParameters.

Information

This model is a simplified model that allows representing the average frequency behaviour of a reheat steam turbine.

It is an implementation of the model described in the following paper:

P. M. Anderson and M. Mirheydar, "A low-order system frequency response model," in IEEE Transactions on Power Systems, vol. 5, no. 3, pp. 720-729, Aug. 1990, doi: 10.1109/59.65898.
keywords: {Frequency response;Power system modeling;Power system dynamics;Frequency estimation;Power generation;Impedance;Frequency synchronization;Nonlinear dynamical systems;Nonlinear equations;Turbines}

and is a simplification of the reduced order model described in the same paper which is valid when we are only interested in a variation of Pe for Psp = 0.

Parameters

TypeNameDefaultDescription
Types.PerUnitDPu (from SFRParameters)Damping coefficient of the swing equation in pu (base SNom/omegaNom)
RealFh (from SFRParameters)Fraction of the total power generated by the high pressure turbine (0...1)
Types.TimeH (from SFRParameters)Inertia constant in s
RealKm (from SFRParameters)Mechanical power gain factor
Types.PerUnitR (from SFRParameters)Governor droop in pu (base omegaNom/SNom)
Types.TimeTr (from SFRParameters)Reheat time constant in s
Types.ActivePowerPuPe0PuInitial electrical power in pu (base SNom)

Connectors

TypeNameDefaultDescription
Modelica.Blocks.Interfaces.RealInputPePuGenerator electrical load power in pu (base SNom)
Modelica.Blocks.Interfaces.RealOutputdeltaFrequencyFrequency variation in Hz
Modelica.Blocks.Interfaces.RealOutputdeltaOmegaPuIncremental speed in pu (base OmegaNom)

Components

TypeNameDefaultDescription
Dynawo.NonElectrical.Blocks.Continuous.TransferFunctioninertia
Dynawo.NonElectrical.Blocks.Continuous.TransferFunctionfeedbackLoop
Modelica.Blocks.Math.Gaingain
Modelica.Blocks.Math.Addadd