Kun Shi

most citedThe Viterbo's capacity conjectures for convex toric domains and the product of a

1

-unconditional convex body and its polar

3 citations · 3 across the 2 of their papers we have counts for

collaborators

3 papers

math.SG2021

Higher $P$ -symmetric Ekeland-Hofer capacities

Kun Shi, Guangcun Lu

This paper is devoted to the construction of analogues of higher Ekeland-Hofer symplectic capacities for $P$ -symmetric subsets in the standard symplectic space $(\mathbb{R}^{2n},ω_…

math.SG2020★ 3 cited

The Viterbo's capacity conjectures for convex toric domains and the product of a $1$ -unconditional convex body and its polar

Kun Shi, Guangcun Lu

In this note, we show that the strong Viterbo conjecture holds true on any convex toric domain, and that the Viterbo's volume-capacity conjecture holds for the product of a $1$ -unc…

math.SG2020

A note on symmetrical symplectic capacities

Kun Shi, Guangcun Lu

For a convex domain in the standard Euclidean symplectic space which is invariant under a linear anti-symplectic involution $τ$ we show that its Ekeland-Hofer-Zehnder capacity is e…

Higher P-symmetric Ekeland-Hofer capacities

The Viterbo's capacity conjectures for convex toric domains and the product of a 1-unconditional convex body and its polar

A note on symmetrical symplectic capacities

Higher $P$ -symmetric Ekeland-Hofer capacities

The Viterbo's capacity conjectures for convex toric domains and the product of a $1$ -unconditional convex body and its polar