Some remarks on the Gromov width of homogeneous Hodge manifolds

Abstract

We provide an upper bound for the Gromov width of compact homogeneous Hodge manifolds $(M,\omega )$ with $b_2(M)=1$. As an application we obtain an upper bound on the Seshadri constant $\epsilon (L)$ where $L$ is the ample line bundle on $M$ such that $c_1(L)=[\frac{\omega }{\pi }]$.

9 pages. arXiv admin note: substantial text overlap with arXiv:1302.1984

References in corpus (1)

• Symplectic capacities of Hermitian symmetric spaces

Cited by in corpus (3)

• Some remarks on homogeneous Kähler manifolds
• On the Gromov width of homogeneous Kaehler manifolds
• Minimal symplectic atlases of Hermitian symmetric spaces