On (2,3) torus decompositions of QL-configurations

Abstract

Let $Q$ be an affine quartic which does not intersect transversely with the line at infinity $L_{\infty }$. In this paper, we show the existence of a $(2,3)$ torus decomposition of the defining polynomial of $Q$ and its uniqueness except for one class.

Cited by in corpus (1)

• Mordell-Weil groups of elliptic threefolds and the Alexander module of plane curves