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Bézout matrix
Known as:
Bezout matrix
, Bezoutian matrix
, Bezoutian
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In mathematics, a Bézout matrix (or Bézoutian or Bezoutiant) is a special square matrix associated with two polynomials, introduced by Sylvester…
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Related topics
Related topics
5 relations
Control theory
Polynomial
Resultant
Stable polynomial
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
Calculs du symbole de kronecker dans le tore
F. Dupont
2017
Corpus ID: 126348856
Soit k un corps algebriquement clos de caracteristique 0 et F une suite de n polynomes en intersection complete sur k[X1,...,Xn…
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2012
2012
On the Bezoutian matrix for Chebyshev polynomials
ZhengHong Yang
,
BingFei Cui
Applied Mathematics and Computation
2012
Corpus ID: 205415969
2012
2012
A unified approach to structured covariances: Polynomial Vandermonde Bezoutian representations
R. Merched
European Signal Processing Conference
2012
Corpus ID: 14930469
This paper shows how the theory of recurrence related polynomials is connected to the construction of covariance displacement…
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2008
2008
Toeplitz-plus-Hankel Bezoutians and inverses of Toeplitz and Toeplitz-plus-Hankel matrices
K. Rost
2008
Corpus ID: 124602743
In the present paper Bezoutian-type formulas for the inverses of Toeplitz-plus-Hankel (T+H) matrices are presented which involve…
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2006
2006
Implicitization of Parametric Curves via Lagrange Interpolation
Yongli Sun
,
Jianping Yu
Computing
2006
Corpus ID: 19692264
A simple algorithm for finding the implicit equation of a parametric plane curve given by its parametric equations is presented…
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2006
2006
Computing curve intersection by means of simultaneous iterations
Dario Bini
,
A. Marco
Numerical Algorithms
2006
Corpus ID: 24034673
A new algorithm is proposed for computing the intersection of two plane curves given in rational parametric form. It relies on…
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2005
2005
Structured matrix methods for CAGD: an application to computing the resultant of polynomials in the Bernstein basis
Dario Bini
,
L. Gemignani
,
J. Winkler
Numerical Linear Algebra with Applications
2005
Corpus ID: 42634601
We devise a fast fraction‐free algorithm for the computation of the triangular factorization of Bernstein–Bezoutian matrices with…
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1996
1996
Greatest common divisors of polynomials
F. Winkler
1996
Corpus ID: 115856028
If K is a field, then K[x] is a Euclidean domain, so gcd(f, g) for f, g ∈ K[x] can be computed by the Euclidean algorithm. Often…
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Review
1984
Review
1984
Self-tuning control of nonminimum-phase systems
D. Clarke
at - Automatisierungstechnik
1984
Corpus ID: 2236481
1977
1977
Matrix fraction description of the lossless positive real property
R. Bitmead
,
B. Anderson
1977
Corpus ID: 37154119
Suppose a matrix fraction description of a real rational square transfer function matrix is known. A condition is given involving…
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