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Fast computation of generic bivariate resultants
Affiliation:Niko Muskhelishvili Institute of Computational Mathematics, Georgian Technical University, Georgia;Department of Mathematics, Çankaya University, Ankara, Turkey
Abstract:We prove that the resultant of two “sufficiently generic” bivariate polynomials over a finite field can be computed in quasi-linear expected time, using a randomized algorithm of Las Vegas type. A similar complexity bound is proved for the computation of the lexicographical Gröbner basis for the ideal generated by the two polynomials.
Keywords:Complexity  Algorithm  Computer algebra  Resultant  Elimination  Multipoint evaluation
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