An extension of the root perturbation -dimensional polynomial factorization method
Nikos E. Mastorakis (1996)
Kybernetika
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Displaying similar documents to “Approximate stable multidimensional polynomial factorization into linear -D polynomial factors”
An extension of the root perturbation -dimensional polynomial factorization method
Real and complex pseudozero sets for polynomials with applications
Stef Graillat, Philippe Langlois (2007)
RAIRO - Theoretical Informatics and Applications
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Pseudozeros are useful to describe how perturbations of polynomial coefficients affect its zeros. We compare two types of pseudozero sets: the complex and the real pseudozero sets. These sets differ with respect to the type of perturbations. The first set – complex perturbations of a complex polynomial – has been intensively studied while the second one – real perturbations of a real polynomial – seems to have received little attention. We present a computable formula for the real...
Conjugated and symmetric polynomial equations. I. Continuous-time systems
Jan Ježek (1983)
Kybernetika
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On the number of terms of a composite polynomial
Umberto Zannier (2007)
Acta Arithmetica
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New algorithm for polynomial spectral factorization with quadratic convergence. I
Zdeněk Vostrý (1975)
Kybernetika
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