Applied and Computational Matrix Analysis: MAT-TRIAD, by Natália Bebiano

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By Natália Bebiano

This quantity offers contemporary advances within the box of matrix research in accordance with contributions on the MAT-TRIAD 2015 convention. subject matters coated contain period linear algebra and computational complexity, Birkhoff polynomial foundation, tensors, graphs, linear pencils, K-theory and statistic inference, displaying the ubiquity of matrices in several mathematical areas.

With a specific specialize in matrix and operator thought, statistical versions and computation, the foreign convention on Matrix research and its functions 2015, held in Coimbra, Portugal, used to be the 6th in a chain of meetings.

Applied and Computational Matrix Analysis will attract graduate scholars and researchers in theoretical and utilized arithmetic, physics and engineering who're looking an summary of modern difficulties and strategies in matrix analysis.

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J. Comput. Appl. Math. 133(1–2), 295–303 (2001) 10. : Birkhoff interpolation on nonuniformly distributed points. J. Indian Math. Soc. (NS) 69(1–4), 81–101 (2002) 11. : Birkhoff interpolation on unity and on Möbius transform of the roots of unity. Numer. Algorithms 23(1), 115–125 (2002) 12. : Birkhoff interpolation on some perturbed roots of unity. Nonlinear Anal. Forum 6(1), 97–102 (2001) 13. : An error term and uniqueness for Hermite-Birkhoff interpolation involving only function values and/or first derivative values.

Radius of nonsingularity. Technical report. KAM Series (88-117), Department of Applied Mathematics, Charles University, Prague (1988) 13. : Checking robust nonsingularity is NP-hard. Math. Control Signals Syst. 6(1), 1–9 (1993) 14. : Sufficient conditions for regularity and singularity of interval matrices. SIAM J. Matrix Anal. Appl. 20(2), 437–445 (1998) 15. : Systems of linear interval equations. Linear Algebra Appl. 126(C), 39–78 (1989) 16. : Forty necessary and sufficient conditions for regularity of interval matrices: a survey.

Appl. Math. 133(1–2), 295–303 (2001) 10. : Birkhoff interpolation on nonuniformly distributed points. J. Indian Math. Soc. (NS) 69(1–4), 81–101 (2002) 11. : Birkhoff interpolation on unity and on Möbius transform of the roots of unity. Numer. Algorithms 23(1), 115–125 (2002) 12. : Birkhoff interpolation on some perturbed roots of unity. Nonlinear Anal. Forum 6(1), 97–102 (2001) 13. : An error term and uniqueness for Hermite-Birkhoff interpolation involving only function values and/or first derivative values.

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