Copyright 2017 - Site designed and maintained by: Ariel Díaz De Armas

Titular de Universidad
(Associate Professor)

Office: 2.1D16(Edificio Sabatini)
Phone: +34 916249977
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Curriculum Vitae: Mathematics Genealogy Project

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

  • Matrix polynomials with completely prescribed eigenstructure. F. De Terán, F. M. Dopico, and P. Van Dooren. SIAM J. Matrix Anal. App., 36 (2015) 302-328.
  • Spectral equivalence of matrix polynomials and the Index Sum Theorem. F. De Terán, F. M. Dopico, and D. S. Mackey. Linear Algebra Appl., 459 (2014) 264-333.
  • New bounds for roots of polynomials based on Fiedler companion matrices. F. De Terán, F. M. Dopico, and J. Pérez. Linear Algebra Appl., 451 (2014) 197-230.
  • Flanders' theorem for many matrices under commutativity assumptions. F. De Terán, R. Lippert, Y. Nakatsukasa, and V. Noferini. Linear Algebra Appl., 443 (2014) 120-138
  • Eigenvectors and minimal bases for some families of Fiedler-like linearizations. M. I. Bueno and F. De Terán. Lin. Multilin. Algebra 62 (2014) 39-62.
  • The solution of the equation AX+BX*=0, F. De Terán. Lin. Multilin. Algebra, 61 (2013) 1605-1628.
  • Condition numbers for inversion of Fiedler matrices, F. De Terán, F. M. Dopico, and J. Pérez. Linear Algebra Appl., 439 (2013) 944-981.
  • The solution of the equation AX+X*B=0, F. De Terán, F. M. Dopico, N. Guillery, D. Montealegre, and N. Z. Reyes. Linear Algebra Appl., 438 (2013) 2817-2860.
  • Fiedler companion linearizations for rectangular matrix polynomials, F. De Terán, F. M. Dopico, and D. S. Mackey. Linear Algebra Appl., 437 (2012) 957-991.
  • 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.
  • 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.

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.

Docencia de Grado (curso 2015/2016)

  • Álgebra Lineal, Grado en Ingeniería Mecánica. Grupos 11-13.
  • Calculus I, Bachelor in Energy Engineering. Group 42.

Docencia de Master (curso 2015/2016)

  • Métodos Avanzados en Análisis Matricial, Master en Ingeniería Matemática.

 

For more information:

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