Growth of eigenvalues of Floer Hessians
Urs Frauenfelder, Joa Weber
TL;DR
This paper proves that the space of Floer Hessians contains infinitely many connected components, revealing complex topological structure in symplectic geometry.
Contribution
It establishes the existence of infinitely many connected components in the space of Floer Hessians, a novel topological insight.
Findings
Space of Floer Hessians has infinitely many connected components
Provides new understanding of the topology in symplectic geometry
Advances the study of Floer theory and its geometric implications
Abstract
In this article we prove that the space of Floer Hessians has infinitely many connected components.
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Taxonomy
TopicsMathematical Dynamics and Fractals · Meromorphic and Entire Functions · Advanced Differential Equations and Dynamical Systems