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Новое (2005 - 2006)

Пленарные доклады 2006 and 2005 годов: Организация конференций в 2006 and 2005 годах: Принято к публикации:
  • 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, to appear in LAA.
Публикации 2005 года:
  1. Vadim Olshevsky, L Sakhnovich, A generalized Kharitonov theorem for quasi-polynomials and entire functions occurring in systems with multiple and distributed delays In Advanced Signal Processing Algorithms, Architectures, and Implementations XV. Editor(s): Franklin T. Luk, SPIE Publications, Aug 2005, p. 325-336.
  2. T. Bella, V. Olshevsky, L. Sakhnovich, Equivalence of Hadamard matrices and pseudo-noise matrices , In Advanced Signal Processing Algorithms, Architectures, and Implementations XV. Editor(s): Franklin T. Luk, SPIE Publications, Aug 2005, p. 265-271.
  3. V.Olshevsky and L.Sakhnovich, Matched filters for generalized stationary processes, IEEE Transactions on Information Theory 51(9): 3308-3313 (2005).
  4. Yu.Eidelman, I.Gohberg and V.Olshevsky, The QR iteration method for Hermitian quasiseparable matrices of an arbitrary order, Linear Algebra and its Applications, Volume 404, 15 July 2005, Pages 305-324
  5. V.Olshevsky, I.Oseledets and E.Tyrtyshnikov, Tensor properties of multilevel Toeplitz and related matrices, Linear Algebra and its Applications, Volume 412, Issue 1, 1 January 2006, Pages 1-21
  6. Yu.Eidelman, I.Gohberg and V.Olshevsky, Eigenstructure of Order-One-Quasiseparable Matrices. Three-term and Two-term Recurrence Relations, Linear Algebra and its Applications, Volume 405, 1 August 2005, Pages 1-40
  7. V.Olshevsky and L.Sakhnovich, Prediction for generalized stationary processes, In Recent Advances in Operator Theory and Its Applications The Israel Gohberg Anniversary Volume Series: Operator Theory: Advances and Applications, Vol. 160 Kaashoek, Marinus A.; Seatzu, Sebastiano; Mee, Cornelis van der (Eds.) 2005, p. 257-266.
  8. A.Olshevsky and V.Olshevsky, Kharitonov's theorem and Hermite's criterion, Linear Algebra and its Applications, Volume 399, 1 April 2005, Pages 285-297
  9. T.Kailath and V.Olshevsky. Displacement structure approach to discrete trigonometric transform based preconditioners of G.Strang and T.Chan types. SIAM Journal on Matrix Analysis and Applications Volume 26, Number 3 pp. 706-734, 2005.
Препринт:
Таблица новостей
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