H^2上中心构型个数的下界
经典分析与常微分方程
2020-10-07 v4 动力系统
摘要
我们研究 \H^2 上测地中心构型的指数。然后我们证明中心构型与奇点集保持有界距离。利用 Morse 不等式,我们得到了 \H^2 上中心构型个数的下界。
引用
@article{arxiv.1702.05535,
title = {A Lower Bound for the Number of Central Configurations on H^2},
author = {Shuqiang Zhu},
journal= {arXiv preprint arXiv:1702.05535},
year = {2020}
}
备注
I have uploaded the revised vision entitled "Compactness and index of relative equilibria for the curved n-body problem'', which is arXiv:2003.06850