Bouquets of curves in surfaces
Sebastian Baader, Peter Feller, Levi Ryffel

TL;DR
This paper characterizes when a set of simple closed curves on an orientable surface forms a bouquet by analyzing the relations between their corresponding Dehn twists.
Contribution
It provides a new characterization of bouquets of curves in surfaces using relations among Dehn twists, advancing understanding in surface topology.
Findings
Identifies conditions under which curves form a bouquet
Relates curve configurations to Dehn twist relations
Enhances understanding of surface curve arrangements
Abstract
We characterise when a set of simple closed curves in an orientable surface forms a bouquet, in terms of relations between the corresponding Dehn twists.
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