Padiyar K R 2007 FACTS controllers in power transmission and distribution. New Delhi: New Age International(P) Ltd
Padiyar K R 2012 HVDC power transmission systems, 2nd ed. New Delhi: New Age International(P) Ltd
Martins N, Lima L T G and Pinto H J C P 1996 Computing dominant poles of power system transfer functions. IEEE Trans. Power Syst. 11(1): 162–167
Uchida N and Nagao T 1988 A new eigen-analysis method of steady-state stability studies for large power systems: Smatrix method. IEEE Trans. Power Syst. 3(2): 2085–2092
Semlyen A and Wang L 1988 Sequential computation of the complete eigen system for the study zone in small signal stability analysis of large power systems. IEEE Trans. Power Syst. 3(2): 715–725
Wang L and Semlyen A 1989 Application of sparse eigenvalue techniques to the small signal stability analysis of large power systems. In: Proceedings of the Power Industry Computer Application Conference, pp. 358–365
Angelidis G and Semlyen A 1995 Efficient calculation of critical eigenvalue clusters in the small signal stability analysis of large power systems. IEEE Trans. Power Syst. 10(1): 427–432
Yang D and Ajjarapu V 2007 Critical eigenvalues tracing for power system analysis via continuation of invariant subspaces and projected Arnoldi method. IEEE Trans. Power Syst. 22(1): 324–332
Li Y, Geng G and Jiang Q 2016 An efficient parallel Krylov–Schur method for eigen-analysis of large-scale power system. IEEE Trans. Power Syst. 31(2): 920–930
Rommes J and Martins N 2008 Computing large-scale system eigenvalues most sensitive to parameter changes, with applications to power system small-signal stability. IEEE Trans. Power Syst. 23(2): 434–442
Chung C Y and Dai B 2013 A combined TSA–SPA algorithm for computing most sensitive eigenvalues in large-scale power systems. IEEE Trans. Power Syst. 28(1): 149–157
Chung C Y and Dai B 2015 A generalized approach for computing most sensitive eigenvalues with respect to system parameter changes in large-scale power systems. IEEE Trans. Power Syst. pp. 1–11, https://doi.org/10.1109/TPWRS.2015.2445792
Byerly R T, Bennon R J and Sherman D E 1982 Eigenvalue analysis of synchronizing power flow oscillations in large electric-power systems. IEEE Trans. Power Appl. Syst. PAS-101: 235–243
Wong D Y, Rogers G J, Porretta B and Kundur P 1988 Eigenvalue analysis of very large power systems. IEEE Trans. Power Syst. 3(2): 472–480
Martins N 1997 The dominant pole spectrum eigensolver. IEEE Trans. Power Syst. 12(1): 245–254
Rommes J and Martins N 2006 Efficient computation of transfer function dominant poles using subspace acceleration. IEEE Trans. Power Syst. 21(3): 1471–1483
Mhaskar U P and Kulkarni A M 2006 Power oscillation damping using FACTS devices: modal controllability, observability in local signals, and location of transfer function zeros. IEEE Trans. Power Syst. 21(1): 285–294
Rogers G 2000 Power system oscillations. Norwell, MA: Kluwer
Rommes J 2007 Methods for eigenvalue problems with applications in model order reduction. PhD Thesis, Utrecht University, Utrecht, http://dspace.library.uu.nl/handle/1874/21787 [Accessed 28 October 2016]
Shubhanga K N and Anatholla Y 2000 Manual for a multi-machine small-signal stability programme (Version 1.0). Department of Electrical Engineering, NITK Surathkal, Karnataka, India, p 54
EIGS. http://www.mathworks.com/help/matlab/ref/eigs.html [Accessed 28 October 2016]
Latorre H F, Ghandhari M and Soder L 2008 Active and reactive power control of VSC-HVDC. Electr. Power Syst. Res. 78: 1756–1763
Power System Operation Corporation Ltd. POC data, https://posoco.in/transmission-pricing/poc-data [Accessed 28 October 2016]
Central Electricity Authority manual on transmission line planning criteria, http://cea.nic.in [Accessed 28 October 2016]
Kundur P 1994 Power systems stability and control. New York: McGraw-Hill