1985
DOI: 10.1109/mper.1985.5528355
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Inertial, Governor, and AGC/Economic Dispatch Load Flow Simulations of Loss of Generation Contingencies

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Cited by 5 publications
(6 citation statements)
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“…The formulation (10,11) is similar to that of a "distributed slack-bus" or "governor power flow" model (e.g. [6]). When z changes, so does ω, since it is an algebraic variable.…”
Section: A Qss Model Without Frequency Dynamicsmentioning
confidence: 99%
“…The formulation (10,11) is similar to that of a "distributed slack-bus" or "governor power flow" model (e.g. [6]). When z changes, so does ω, since it is an algebraic variable.…”
Section: A Qss Model Without Frequency Dynamicsmentioning
confidence: 99%
“…A great number of interior parameters of dynamic components are needed, such as synchronous reactance of generator, transient reactance, and time constant and gain of exciter and governor. Particularly, literature 15,16 study the static characteristic of steady state under the control of generator and propose a PF model involving the static characteristic of generator. The algorithm requires only for the regulation coefficient of governor, but no further research has been carried out to the effect of governor nonlinearity.…”
mentioning
confidence: 99%
“…To be able to model the power system more realistically especially after a generation contingency, the governor power flow option is integrated into VCMARGIN. The governor power flow formulation uses a distributed slack scheme as described in [15,16]. It takes into account all the active power available by using the participation factors of the generators to account for the system losses, p. The new unknown variable, p, is added to the state vector, i.e., x = /QT,VT, plT, and the power flow Jacobian, I, in Eq.…”
Section: I "mentioning
confidence: 99%
“…It takes into account all the active power available by using the participation factors of the generators to account for the system losses, p. The new unknown variable, p, is added to the state vector, i.e., x = /QT,VT, plT, and the power flow Jacobian, I, in Eq. (5) is augmented by one column which contains the participation factors, i.e., the normalized frequency response characteristics of the generators [15].…”
Section: I "mentioning
confidence: 99%