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Oka's conjecture for irreducible sextic plane curves without toric decompositions
Let $C\subset\mathbf{P}^2$ be an irreducible sextic plane curve with no toric decomposition of type $(2,3)$ . Let $\Delta_C(t)$ denote its Alexander polynomial, and let $\ell$ be a…
Conjecturerefutedfundamental-groups plane-curves toric-decompositionsarXiv posted 2 days ago

Oka's conjecture for irreducible sextic plane curves without toric decompositions