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  1. T.Bella, Y.Eidelman, I.Gohberg, V.Olshevsky, Computations with quasiseparable matrices and polynomials , to appear in Theoretical Computer Science, 2008.
  2. T.Bella, V.Olshevsky and P.Zhlobich, Classifications of recurrence relations via subclasses of (H,m)-quasiseparable matrices, submitted.
  3. T.Bella, V.Olshevsky and P.Zhlobich, Signal Flow Graphs Approach to Inversion of (H,m)-Quasiseparable Vandermonde Matrices and New Filter Structures , submitted.
  4. T.Bella, V.Olshevsky and U.Prasad, Lipschitz stability of canonical Jordan bases of H-selfadjoint matrices under structure-preserving perturbations, Linear Algebra and its Applications, Volume 428, Issues 8-9, 15 April 2008, Pages 2130-2176.
  5. V.Olshevsky, I. Oseledets, E.Tyrtyshnikov Superfast inversion of two-level Toeplitz matrices using Newton iteration and tensor-displacement structure, In Recent Advances in Matrix and Operator Theory, Operator Theory: Advances and Applications, Volume 179, p. 229 - 240, Birkhäuser Basel, 2008.
  6. T.Bella, V.Olshevsky, L. Sakhnovich, Ranks of Hadamard Matrices and Equivalence of Sylvester Hadamard and Pseudo-Noise Matrice, In Recent Advances in Matrix and Operator Theory, Operator Theory: Advances and Applications, Volume 179, p. 35 - 46, Birkhäuser Basel, 2008.
  7. T.Bella, Y.Eidelman, I.Gohberg, V.Olshevsky, E.Tyrtyshnikov, P.Zhlobich, A Traub-like algorithm for Hessenberg-quasiseparable-Vandermonde matrices of arbitrary order , accepted, February 2008.
  8. T.Bella, Y.Eidelman, I.Gohberg, V.Olshevsky, Characterization of (H,1) quasiseparable matrices and their subclasses via recurrence relations and signal flow graphs, submitted, May, 2007.
  9. T.Bella, Y.Eidelman, I.Gohberg, V.Olshevsky, E.Tyrtyshnikov, Fast inversion of Hessenberg-quasiseparable-Vandermonde matrices and resulting recurrence relations and characterizations, submitted, March 2007.
  10. T.Bella, Y.Eidelman, I.Gohberg, I.Koltracht, V.Olshevsky, A fast Bjorck-Pereyra-type algorithm for solving Quasiseparable-Vandermonde systems, submitted, January 2007.
  11. T.Bella, Y.Eidelman, I.Gohberg, I.Koltracht, V.Olshevsky, A Bjorck-Pereyra-type algorithm for Szego-Vandermonde matrices based on properties of unitary Hessenberg matrices, Linear Algebra and Applications, Volume 420, Issues 2-3 pp. 634-647 (2007)
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