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Autores principales: Lampa-Baczyńska, Magdalena, Wojcik, Daniel
Formato: Preprint
Publicado: 2024
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Acceso en línea:https://arxiv.org/abs/2403.16870
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author Lampa-Baczyńska, Magdalena
Wojcik, Daniel
author_facet Lampa-Baczyńska, Magdalena
Wojcik, Daniel
contents In the present note we focus on conic line arrangements in the plane with quasihomogeneous ordinary singularities from the perspective of weak Ziegler pairs. The foundations of this article come from an active area of research devoted to the freeness and nearly freeness of curve arrangements in the complex projective plane and the socalled Numerical Terao s Conjecture. This conjecture boils down to a very fundamental problem in combinatorial algebraic geometry, namely whether the weak combinatorics of a given arrangement determines the freeness.
format Preprint
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institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Weak Ziegler pairs of conic-line arrangements with ordinary singularities
Lampa-Baczyńska, Magdalena
Wojcik, Daniel
Algebraic Geometry
In the present note we focus on conic line arrangements in the plane with quasihomogeneous ordinary singularities from the perspective of weak Ziegler pairs. The foundations of this article come from an active area of research devoted to the freeness and nearly freeness of curve arrangements in the complex projective plane and the socalled Numerical Terao s Conjecture. This conjecture boils down to a very fundamental problem in combinatorial algebraic geometry, namely whether the weak combinatorics of a given arrangement determines the freeness.
title Weak Ziegler pairs of conic-line arrangements with ordinary singularities
topic Algebraic Geometry
url https://arxiv.org/abs/2403.16870