FREITAS, F.D., ROMMES, J., MARTINS, N. Gramian-Based Reduction Method Applied to Large Sparse Power System Descriptor Models. IEEE Transactions on Power Systems , USA, Vol. 23, No. 3, p. 1258-1270, August 2008. Download from IEEE Xplore.
Computing transfer function dominant poles of large second-order dynamical systems
ROMMES, J., MARTINS, N., Computing transfer function dominant poles of large second-order dynamical systems, SIAM Journal on Scientific Computing, Vol. 30, Issue 4, 2008, pp. 2137- 2157. Download from Scitation.
Computing Large-Scale System Eigenvalues Most Sensitive to Parameter Changes, with Applications to Power System Small-Signal Stability
ROMMES, J., MARTINS, N. Computing Large-Scale System Eigenvalues Most Sensitive to Parameter Changes, with Applications to Power System Small-Signal Stability. IEEE Transactions on Power Systems , USA, Vol. 23, No. 2, p. 434-442, May 2008. Download...
Computation of Transfer Function Dominant Zeros with Applications to Oscillation Damping Control of Large Power Systems
MARTINS, N., PELLANDA, P.C., ROMMES, J. Computation of Transfer Function Dominant Zeros with Applications to Oscillation Damping Control of Large Power Systems. IEEE Transactions on Power Systems , USA, Vol. 22, No. 4, p. 1657-1664, November 2007...
Efficient Computation of Multivariable Transfer Function Dominant Poles Using Subspace Acceleration
ROMMES, J. and MARTINS, N., Efficient Computation of Multivariable Transfer Function Dominant Poles Using Subspace Acceleration. IEEE Transactions on Power Systems , USA, Vol. 21, No. 4, p. 1471-1483, November 2006. Download from IEEE Xplore.