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Fig 1.

p-δ curve to illustrate the equal-area criterion.

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Fig 1 Expand

Fig 2.

Schematic one-line diagrams of (A) the IEEE 3-bus system and of (B) the system with three Ibuses (in red), two Kbuses (in green), and two Mbuses (in blue).

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Fig 2 Expand

Fig 3.

Solutions to various forms of swing equation and its relaxations.

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Fig 3 Expand

Fig 4.

(A) Errors in the constraints and (B) global error with various projections. Both figures are from Ref. [34].

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Fig 4 Expand

Fig 5.

IEEE 9-bus system.

The red arrow and red cross represent the loss of load and the line fault, respectively.

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Fig 5 Expand

Table 1.

Machine data for the IEEE 9-bus system illustrated in Fig 2.

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Table 1 Expand

Table 2.

Summary of the simulation results.

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Table 2 Expand

Fig 6.

The trajectories of (A) δ, of (B) E, of (C) Oi(t), and of (D) the magnitudes of the internal voltages after 10% of loss of the load at Bus 8 (red arrow in Fig 5).

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Fig 6 Expand

Fig 7.

The trajectories of (A) δ, of (B) E, of (C) Oi(t), and of (D) the estimated magnitudes of internal voltages due to the entire loss of the load at Bus 8 at t = 1 sec (red arrow in Fig 5).

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Fig 7 Expand

Fig 8.

The trajectories of (A) δ, of (B) E, of (C) Oi(t), and of (D) the estimated magnitudes of internal voltages due to the line fault at the line between Buses 7 and 8 near Bus 7 at t = 1 sec (red cross in Fig 5).

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Fig 8 Expand

Fig 9.

(A) Post-fault trajectories of the rotor angles and (B) the magnitudes of the estimated internal voltages.

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Fig 9 Expand

Fig 10.

(A) Post-fault trajectories of the rotor angles and (B) trajectories of the voltage magnitudes, (C) Oi(t), and (D) the estimated magnitudes of internal voltages after the fault is cleared at t = 1.1 seconds.

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Fig 10 Expand