Modeling the transmission lines as inductors, with (S_{i j}=S_{j i}^{*}), Compute (mathrm{S}_{13}), (S_{31}, S_{23}, S_{32}), and (S_{G

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Modeling the transmission lines as inductors, with $S_{i j}=S_{j i}^{*}$, Compute $\mathrm{S}_{13}$, $S_{31}, S_{23}, S_{32}$, and $S_{G 3}$ in Figure 2.25. complex power balance holds good at each bus, satisfying KCL.

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Power System Analysis And Design

ISBN: 9781305632134

6th Edition

Authors: J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

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Modeling the transmission lines as inductors, with (S_{i j}=S_{j i}^{*}), Compute (mathrm{S}_{13}), (S_{31}, S_{23}, S_{32}), and (S_{G

Question:

Bus Number Bus Symbol G Generator Symbol SG1=1+/1 0.4+j0.2 Sp1=1/1 S13 Transmission Line Symbol S31 3 SGS G -0.4+j0.2 2 S32 G S3 SG2 = 0.5+j0.5 Load Symbol SD2 = 1 +/1

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Power System Analysis And Design

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