We propose fast algorithms for computing composed products and composed sums, as well as diamond products of univariate polynomials.
[PDF] Fast Computation of Special Resultants - Algorithms Project
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Jul 11, 2005 · We propose fast algorithms for computing composed products and composed sums, as well as diamond products of univariate polynomials. These ...
We propose fast algorithms for computing composed products and composed sums, as well as diamond products of univariate polynomials.
We propose fast algorithms for computing composed products and composed sums, as well as diamond products of univariate polynomials.
Oct 25, 2005 · We propose fast algorithms for computing composed products and composed sums, as well as diamond products of univariate polynomials. These ...
We propose fast algorithms for computing composed products and composed sums, as well as diamond products of univariate polynomials.
The efficient computation of resultants is a fundamental problem in elimination theory and for the algebraic resolution of systems of polynomial equations.
One can compute the resultant of two polynomials via continued fractions; see, e.g., [54]. An alter- native here, since hJ is given as a product of linear ...
In this work, we give new baby-step, giant-step algorithms for evaluation of linearly recurrent sequences involving an expensive parameter (such as a ...
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Let P and Q be two polynomials in K[x,y] with degree at most d, where K is a field. Denoting by R ∈ K[x] the resultant of P and Q with respect to y, ...