The Gromov width of a uniruled projective Kähler manifold can be bounded from above by the symplectic area of its minimal curves. We apply this result to toric varieties and thus get in this case upper bounds expressed in toric combinatorial invariants.

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关于复曲面流形的格罗莫夫宽度的注释

无规则射影凯勒流形的格罗莫夫宽度可以从上方以其最小曲线的辛面积为界。我们将此结果应用于环面簇，从而在这种情况下得到以环面组合不变量表示的上限。