An arithmetic Zariski 4-tuple of twelve lines
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Publication:258900
DOI10.2140/gt.2016.20.537zbMath1337.32042arXiv1411.2300OpenAlexW1591967381MaRDI QIDQ258900
Publication date: 10 March 2016
Published in: Geometry \& Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1411.2300
Related Items (13)
The loop-linking number of line arrangements ⋮ A note on splitting numbers for Galois covers and 𝜋₁-equivalent Zariski 𝑘-plets ⋮ The height of a permutation and applications to distance between real line arrangements ⋮ Torsion divisors of plane curves and Zariski pairs ⋮ Configurations of points and topology of real line arrangements ⋮ Non-homotopicity of the linking set of algebraic plane curves ⋮ Multiplicativity of the \(\mathcal{I}\)-invariant and topology of glued arrangements ⋮ An arithmetic Zariski pair of line arrangements with non-isomorphic fundamental group ⋮ A linking invariant for algebraic curves ⋮ Orbits in \((\mathbb{P}^r)^n\) and equivariant quantum cohomology ⋮ Fundamental Groups of Real Arrangements and Torsion in the Lower Central Series Quotients ⋮ Topology and homotopy of lattice isomorphic arrangements ⋮ Complements to Ample Divisors and Singularities
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