Contact structures on algebraic 5-dimensional manifolds
St\'ephane Druel

TL;DR
This paper investigates contact structures on 5-dimensional algebraic manifolds, providing a comprehensive classification assuming the validity of the Abundance conjecture in this dimension.
Contribution
It offers a complete characterization of contact structures on 5-dimensional algebraic manifolds contingent on the Abundance conjecture.
Findings
Classification of contact structures under the conjecture
Conditional results based on the Abundance conjecture
Advances understanding of geometric structures in dimension five
Abstract
In this note we study contact structures on 5-dimensional manifolds. We give a complete answer under the assumption that the Abundance conjecture holds in dimension 5.
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Taxonomy
TopicsGeometric and Algebraic Topology · Mathematical Dynamics and Fractals · Geometric Analysis and Curvature Flows
