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Zapiski Nauchnykh Seminarov POMI, 2003, Volume 296, Pages 108–121 (Mi znsl1233)  

To solving multiparameter problems of algebra. 3. Cylindrical manifolds of the regular spectrum of a matrix

V. N. Kublanovskaya

St. Petersburg Department of V. A. Steklov Institute of Mathematics, Russian Academy of Sciences
Full-text PDF (191 kB) Citations (1)
References:
Abstract: Methods for computing polynomials (complete polynomials) whose zeros form in the space $\mathbb C^q$ cylindrical manofolds of the regular spectrum of a $q$-parameter polynomial matrix are considered. Based on the method of partial relative factorization of matrices, new methods for computing cylindrical manifolds are suggested. The $\Psi W$ and $\Psi V$ methods, previously proposed for computing complete polynomials of $q$-parameter polynomial matrices whose regular spectrum is independent of one of the parameters, are extended to a wider class of matrices.
Received: 27.02.2003
English version:
Journal of Mathematical Sciences (New York), 2005, Volume 127, Issue 3, Pages 2016–2023
DOI: https://doi.org/10.1007/s10958-005-0159-2
Bibliographic databases:
UDC: 519
Language: Russian
Citation: V. N. Kublanovskaya, “To solving multiparameter problems of algebra. 3. Cylindrical manifolds of the regular spectrum of a matrix”, Computational methods and algorithms. Part XVI, Zap. Nauchn. Sem. POMI, 296, POMI, St. Petersburg, 2003, 108–121; J. Math. Sci. (N. Y.), 127:3 (2005), 2016–2023
Citation in format AMSBIB
\Bibitem{Kub03}
\by V.~N.~Kublanovskaya
\paper To solving multiparameter problems of algebra. 3.~Cylindrical manifolds of the regular spectrum of a~matrix
\inbook Computational methods and algorithms. Part~XVI
\serial Zap. Nauchn. Sem. POMI
\yr 2003
\vol 296
\pages 108--121
\publ POMI
\publaddr St.~Petersburg
\mathnet{http://mi.mathnet.ru/znsl1233}
\mathscinet{http://mathscinet.ams.org/mathscinet-getitem?mr=1997196}
\zmath{https://zbmath.org/?q=an:1080.65531}
\transl
\jour J. Math. Sci. (N. Y.)
\yr 2005
\vol 127
\issue 3
\pages 2016--2023
\crossref{https://doi.org/10.1007/s10958-005-0159-2}
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  • https://www.mathnet.ru/eng/znsl/v296/p108
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