Minimal Generators of the Defining Ideal of the Rees Algebra Associated with a Rational Plane Parametrization with μ=2

Teresa Cortadellas Benitez; Carlos D'Andrea

doi:10.4153/CJM-2013-035-1

Minimal Generators of the Defining Ideal of the Rees Algebra Associated with a Rational Plane Parametrization with μ=2

Teresa Cortadellas Benitez, Carlos D'Andrea

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Resum

We exhibit a set of minimal generators of the defining ideal of the Rees Algebra associated with the ideal of three bivariate homogeneous polynomials parametrizing a proper rational curve in projective plane, having a minimal syzygy of degree 2.

Idioma original	Anglès
Pàgines (de-a)	1225-1249
Nombre de pàgines	25
Revista	Canadian Journal of Mathematics-journal Canadien De Mathematiques
Volum	66
Número	6
DOIs	https://doi.org/10.4153/CJM-2013-035-1
Estat de la publicació	Publicada - de des. 2014
Publicat externament	Sí

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abstract = "We exhibit a set of minimal generators of the defining ideal of the Rees Algebra associated with the ideal of three bivariate homogeneous polynomials parametrizing a proper rational curve in projective plane, having a minimal syzygy of degree 2.",

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Minimal Generators of the Defining Ideal of the Rees Algebra Associated with a Rational Plane Parametrization with μ=2. / Benitez, Teresa Cortadellas; D'Andrea, Carlos.
In: Canadian Journal of Mathematics-journal Canadien De Mathematiques, Vol. 66, Núm. 6, 12.2014, pàg. 1225-1249.

Producció científica: Article en revista indexada › Article › Avaluat per experts

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AU - Benitez, Teresa Cortadellas

AU - D'Andrea, Carlos

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AB - We exhibit a set of minimal generators of the defining ideal of the Rees Algebra associated with the ideal of three bivariate homogeneous polynomials parametrizing a proper rational curve in projective plane, having a minimal syzygy of degree 2.

KW - Rees Algebras

KW - Minimal generators

KW - Rational plane curves

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Minimal Generators of the Defining Ideal of the Rees Algebra Associated with a Rational Plane Parametrization with μ=2

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