Finds an upper bound for the Gromov width of coadjoint orbits, indicating significant geometric insights.
We find an upper bound for the Gromov width of coadjoint orbits of compact Lie groups with respect to the Kostant-Kirillov-Souriau symplectic form by computing certain Gromov-Witten invariants.The approach presented here is closely related to the one used by Gromov in his celebrated non-squeezing theorem.
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A. Caviedes Castro (2016) studied this question.
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