摘要
用Rastogi方法研究Kehler-Einstein流形M上的Rastogi联络-■,证明了-■的拟共形曲率张量为0时,M拟共形平坦,进一步推广了Rastogi与胡聪娥的主要结果。
In this paper, the Restogi connections △↓ in the Kaehler-Einstein manifold M is studied, with the method of Rastogi, it proves that M is of quasi-conformal flat if the quasi-conformal curvature tensor of △↓ is 0, the main results on quarter-symmetric metric connections of Rastogi S.C. and Hu Cong'e are generaliged.
出处
《河南大学学报(自然科学版)》
CAS
北大核心
2007年第5期441-443,共3页
Journal of Henan University:Natural Science
基金
河南省教育厅自然科学基金资助项目(20021100002200510475038)