Matches in DBpedia 2015-10 for { <http://dbpedia.org/resource/Resultant> ?p ?o }
- Resultant abstract "In mathematics, the resultant of two polynomials is a polynomial expression of their coefficients, which is equal to zero if and only if the polynomials have a common root (possibly in a field extension), or, equivalently, a common factor (over their field of coefficients). In some older texts, the resultant is also called eliminant.The resultant is widely used in number theory, either directly or through the discriminant, which is essentially the resultant of a polynomial and its derivative. The resultant of two polynomials with rational or polynomial coefficients may be computed efficiently on a computer. It is a basic tool of computer algebra, and is a built-in function of most computer algebra systems. It is used, among others, for cylindrical algebraic decomposition, integration of rational functions and drawing of curves defined by a bivariate polynomial equation.The resultant of n homogeneous polynomials in n variables or multivariate resultant, sometimes called Macaulay's resultant, is a generalization of the usual resultant introduced by Macaulay. It is, with Gröbner bases, one of the main tools of effective elimination theory (elimination theory on computers).".
- Resultant wikiPageExternalLink salmonalgebra00salmrich.
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- Resultant wikiPageRevisionID "665385482".
- Resultant wikiPageWikiLink Algebraic_closure.
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- Resultant wikiPageWikiLink Barry_Trager.
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- Resultant wikiPageWikiLink Bézout_matrix.
- Resultant wikiPageWikiLink Category:Computer_algebra.
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- Resultant wikiPageWikiLink Category:Polynomials.
- Resultant wikiPageWikiLink Chinese_remainder_theorem.
- Resultant wikiPageWikiLink Coefficient.
- Resultant wikiPageWikiLink Commutative_ring.
- Resultant wikiPageWikiLink Computer_algebra.
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- Resultant wikiPageWikiLink Daniel_Lazard.
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- Resultant wikiPageWikiLink Elimination_theory.
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- Resultant wikiPageWikiLink Francis_Sowerby_Macaulay.
- Resultant wikiPageWikiLink Greatest_common_divisor.
- Resultant wikiPageWikiLink Greatest_common_divisor_of_two_polynomials.
- Resultant wikiPageWikiLink Gröbner_basis.
- Resultant wikiPageWikiLink Homogeneous_polynomial.
- Resultant wikiPageWikiLink Homomorphism.
- Resultant wikiPageWikiLink Integral.
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- Resultant wikiPageWikiLink Number_theory.
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- Resultant wikiPageWikiLink Prime_number.
- Resultant wikiPageWikiLink Product_(mathematics).
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- Resultant wikiPageWikiLink Refinable_function.
- Resultant wikiPageWikiLink Root_of_a_function.
- Resultant wikiPageWikiLink Subresultant.
- Resultant wikiPageWikiLink Sylvester_matrix.
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- Resultant wikiPageWikiLink Transfer_matrix.
- Resultant wikiPageWikiLink Univariate.
- Resultant wikiPageWikiLink Vector_(geometric).
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- Resultant wikiPageWikiLink Zero_of_a_function.
- Resultant wikiPageWikiLinkText "Resultant".
- Resultant wikiPageWikiLinkText "Resultant#Generalizations and related concepts".
- Resultant wikiPageWikiLinkText "multivariate resultant".
- Resultant wikiPageWikiLinkText "result".
- Resultant wikiPageWikiLinkText "resultant".
- Resultant hasPhotoCollection Resultant.
- Resultant title "Resultant".
- Resultant urlname "Resultant".
- Resultant wikiPageUsesTemplate Template:Citation.
- Resultant wikiPageUsesTemplate Template:MathWorld.
- Resultant wikiPageUsesTemplate Template:Polynomials.
- Resultant wikiPageUsesTemplate Template:Reflist.
- Resultant wikiPageUsesTemplate Template:Sfn.
- Resultant wikiPageUsesTemplate Template:Two_other_uses.
- Resultant subject Category:Computer_algebra.
- Resultant subject Category:Determinants.
- Resultant subject Category:Polynomials.
- Resultant hypernym Expression.
- Resultant type Organisation.
- Resultant type Type.
- Resultant type Algorithm.
- Resultant type Determinant.
- Resultant type Function.
- Resultant type Polynomial.
- Resultant type Type.
- Resultant comment "In mathematics, the resultant of two polynomials is a polynomial expression of their coefficients, which is equal to zero if and only if the polynomials have a common root (possibly in a field extension), or, equivalently, a common factor (over their field of coefficients). In some older texts, the resultant is also called eliminant.The resultant is widely used in number theory, either directly or through the discriminant, which is essentially the resultant of a polynomial and its derivative.".
- Resultant label "Resultant".
- Resultant sameAs Рэзультант.
- Resultant sameAs Resultante.
- Resultant sameAs Resultante.
- Resultant sameAs Resultantti_(matematiikka).
- Resultant sameAs Résultant.
- Resultant sameAs רזולטנט.
- Resultant sameAs Reziltant.