Toric actions in cosymplectic geometry
Giovanni Bazzoni, Oliver Goertsches
TL;DR
This paper demonstrates that compact toric cosymplectic manifolds can be characterized as mapping tori of symplectomorphisms on toric symplectic manifolds, linking cosymplectic and symplectic geometry.
Contribution
It establishes a new structural description of compact toric cosymplectic manifolds as mapping tori, connecting cosymplectic and symplectic geometries.
Findings
Compact toric cosymplectic manifolds are mapping tori of equivariant symplectomorphisms.
Provides a classification linking cosymplectic and symplectic structures.
Enhances understanding of the topology and geometry of toric manifolds.
Abstract
We show that compact toric cosymplectic manifolds are mapping tori of equivariant symplectomorphisms of toric symplectic manifolds.
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Taxonomy
TopicsGeometry and complex manifolds · Geometric and Algebraic Topology · Algebraic Geometry and Number Theory