论文标题
在造成$ \ mathbb c^n $的爆炸中，异态异构体
On holomorphic isometries into blow-ups of $\mathbb C^n$
论文作者
论文摘要
我们研究了Kähler-Instein歧管，该歧管将全体形态的静脉测定纳入广义的Burns-Simanca歧管$（\ tilde {\ Mathbb c}^n，g_s）$或Eguchi-Hanson coplord $（\ tilde {\ tilde {\ Mathbb c}^2，g__}此外，我们证明$（\ tilde {\ mathbb c}^n，g_s）$和$（\ tilde {\ mathbb c}^2，g_ {eh}）$不是与任何同质边界域的亲戚。
We study the Kähler-Einstein manifolds which admits a holomorphic isometry into either the generalized Burns-Simanca manifold $(\tilde {\mathbb C}^n, g_S)$ or the Eguchi-Hanson manifold $(\tilde {\mathbb C}^2, g_{EH})$. Moreover, we prove that $(\tilde {\mathbb C}^n, g_S)$ and $(\tilde {\mathbb C}^2, g_{EH})$ are not relatives to any homogeneous bounded domain.
