Department of Mathematics

PhD. Dissertation

1. Problemas de perturbación de objetos espectrales discontinuos en haces matriciales, Universidad Carlos III de Madrid, Leganés, Dec 2007.

Papers in JCR Journals

1. Fiedler companion linearizations for rectangular matrix polynomials, F. De Terán, F. M. Dopico, and D. S. Mackey, to appear in Linear Algebra Appl.
2. On the perturbation of singular analytic matrix functions: A generalization of Langer and Najman's results, F. De Terán, Oper. Matrices, 5 no. 4 (2011) 553-564.
3. Palindromic Companion Forms for Matrix Polynomials of Odd Degree, F. De Terán, F. M. Dopico, and D. S. Mackey, J. Comput. Appl. Math., 236 no. 6 (2011) 1464-1480.
   
4. Consistency and efficient solution of the Sylvester equation for *-congruence: AX + X^*B = C, F. De Terán and F. M. Dopico, Electron. J. Linear Algebra, 22 (2011) 849-863.
5. Recovery of eigenvectors and minimal bases of matrix polynomials from generalized Fiedler linearizations, M. I. Bueno, F. De Terán, and F. M. Dopico, SIAM J. Matrix Anal. Appl., 32 no. 2 (2011) 463-483.
6. The equation XA+AX^*=0 and the codimension of *-congruence orbits, F. De Terán and F. M. Dopico, Electron. J. Linear Algebra, 22 (2011) 448-465.
7. The solution of the equation XA + AX^T = 0 and its application to the theory of orbits, F. De Terán and F. M. Dopico, Linear Algebra Appl., 434 (2011) 44-67.
8. Fiedler companion linearizations and the recovery of minimal indices, F. De Terán, F. M. Dopico, and D. S. Mackey, SIAM J. Matrix Anal. Appl., 31 (2010) 2181-2204.
9. First order spectral perturbation theory of square singular matrix polynomials, F. De Terán and F. M. Dopico, Linear Algebra Appl. 432 (2010) 892-910.
10. Linearizations of singular matrix polynomials and the recovery of minimal indices, F. De Terán, F. M. Dopico, and D. S. Mackey, Electron. J. Linear Algebra, 18 (2009) 371-402.