Quantitative Results on Symplectic Barriers
Pazit Haim-Kislev, Richard Hind, Yaron Ostrover
TL;DR
This paper provides quantitative insights into symplectic barriers, specifically analyzing the symplectic size of Euclidean balls with certain subspaces removed, addressing a question in symplectic geometry.
Contribution
It offers new quantitative results on symplectic barriers, particularly regarding the symplectic size of Euclidean balls with codimension-two subspaces removed.
Findings
Quantitative bounds on symplectic size of specific geometric configurations
Answer to a previously raised question in symplectic geometry
Insights into the structure of symplectic barriers in Euclidean spaces
Abstract
In this paper we present some quantitative results concerning symplectic barriers. In particular, we answer a question raised by Sackel, Song, Varolgunes, and Zhu regarding the symplectic size of the -dimensional Euclidean ball with a codimension-two linear subspace removed.
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Taxonomy
TopicsSpace Satellite Systems and Control