Titlebook: K?hler Immersions of K?hler Manifolds into Complex Space Forms; Andrea Loi,Michela Zedda Book 2018 Springer Nature Switzerland AG 2018 Com

CLOG

書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms影響因子(影響力)




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms影響因子(影響力)學科排名




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms網(wǎng)絡公開度




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms網(wǎng)絡公開度學科排名




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms被引頻次




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms被引頻次學科排名




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms年度引用




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms年度引用學科排名




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms讀者反饋




書目名稱K?hler Immersions of K?hler Manifolds into Complex Space Forms讀者反饋學科排名

Parallel

地牢

Andrea Loi,Michela Zeddaand a detailed bibliography make it easy to go beyond the presented material if desired..From the reviews of the first edition:.?“…readers are likely to regard the book as an ideal reference. Indeed the monogra978-3-030-61873-5978-3-030-61871-1Series ISSN 2199-3130 Series E-ISSN 2199-3149

按等級

Nonthreatening

Pessary

,Homogeneous K?hler Manifolds,eorem 3.2), will be applied in Sect. 3.2 to classify homogeneous K?hler manifolds admitting a K?hler immersion into . or ., .?≤. (Theorem 3.3).In the last three sections we consider K?hler immersions of homogeneous K?hler manifolds into ., .?≤.. The general case is discussed in Sect. 3.3, while in S

水槽

,K?hler–Einstein Manifolds,s into complex space forms. We begin describing in the next section the work of Umehara (Tohoku Math J 39:385–389, 1987) which completely classifies K?hler–Einstein manifolds admitting a K?hler immersion into the finite dimensional complex hyperbolic or flat space. In Sect. 4.3 we summarize what is

Humble

HILAR

學術(shù)討論會