Home Power Systems • Analysis and Damping Control of Power System Low-frequency by Haifeng Wang, Wenjuan Du

Analysis and Damping Control of Power System Low-frequency by Haifeng Wang, Wenjuan Du

By Haifeng Wang, Wenjuan Du

This booklet offers the examine and improvement effects on strength platforms oscillations in 3 different types of analytical equipment. First is damping torque research which used to be proposed in 1960’s, extra built among 1980-1990, and commonplace in undefined. moment is modal research which built among the 1980’s and 1990’s because the strongest technique. ultimately the linearized equal-area criterion research that's proposed and built lately. The publication covers 3 major kinds of controllers: energy procedure Stabilizer (PSS), evidence (Flexible AC Transmission platforms) stabilizer, and ESS (Energy garage structures) stabilizer. The publication presents a scientific and certain advent at the topic because the reference for functions and educational study.

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That is Ri ¼ wTi bo cTo vi ð2:64Þ From Eqs. 55), it can have Z ¼ VÀ1 X ¼ WT X ð2:65Þ zi ðtÞ ¼ w1i x1 ðtÞ þ w2i x2 ðtÞ þ Á Á Á þ wMi xM ðtÞ ð2:66Þ or wki is the ith row kth column element of matrix W. 66) indicates that the magnitude of wki measures the influence of the kth state variable xk ðtÞ on the ith state variable zi ðtÞ, or the ith mode ki of the system. It is a kind of measurement of “controllability” of the kth state variable on the ith mode. 2 Modal Analysis 37 That is HðsÞ ¼ cTf ðsI À Af ÞÀ1 bf .

1 Linearized Model of a Single-Machine … 27 0 T0d0 E_ q ¼ Efd À Eq ð2:26Þ where T0d0 ¼ xx0 rf f , which is the time constant of the field winding. 26) together with Eq. 3) forms the simplified third-order model of synchronous generator. 2) becomes wd ! xd xad ¼ wf xad xf wq ¼ Àxq iq ! Àid ! if ð2:27Þ From Eqs. 27), it can have vtd ¼ Àwq ¼ xq iq vtq ¼ wd ¼ xad if À xd id ¼ Eq À xd id ð2:28Þ From Eqs. 27), it can be obtained that E0q ¼ À Á xad xad x2 wf ¼ ðxf if À xad id Þ ¼ Eq À ad id ¼ Eq À xd À x0d id xf xf xf ð2:29Þ x2 where x0d ¼ xd À xadf , which is called the transient d-axis reactance.

2 35 Stability of Open-Loop System and Closed-Loop System Considering the open-loop system when u ¼ 0, the state-space representation of Eq. 57) is as follows: szi ¼ ki zi ð2:58Þ Solution of Eq. 58) is as follows: zi ðtÞ ¼ zi ð0Þeki t ; i ¼ 1; 2; . ; M ð2:59Þ where zi ð0Þ is the initial value of state variable zi ðtÞ; i ¼ 1; 2; . ; M. From Eqs. 59), it can have 2 z1 ð0Þek1 t 6 z2 ð0Þek2 t 6 X ¼ V6 .. 4 . 3 7 7 7 5 ð2:60Þ zn ð0ÞekM t Hence, time response of the xk ðtÞ; i ¼ 1; 2; . ; M, is as follows: kth state variable xk ðtÞ ¼ vk1 z1 ð0Þek1 t þ vk2 z2 ð0Þek2 t þ Á Á Á þ vkM zM ð0ÞekM t ¼ of M X the system, vki zi ð0Þeki t i¼1 ð2:61Þ Obviously, the time response of system state variables is decided by the eigenvalues of state matrix Ao .

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