| File | |
| language |
eng
|
| Author |
Cho Jong Taek
Kimura, Makoto
|
| Description | We show that if ruled Lagrangian submanifold M^3 in 3-dimensional complex Euclidean space is Einstein, then it is flat, provided that the map which gives direction of each ruling has constant rank. Also we give explicit construction of flat ruled Lagrangian submanifolds M^3 in C^3, from some horizontal curves in S^5, such that M^3 is neither totally geodesic nor Riemannian product Σ×R.
|
| Subject | Lagrangian submanifolds
Ricci tensor
scalar curvature
complex Euclidean space
|
| Journal Title |
島根大学総合理工学部紀要. シリーズB
|
| Volume | 44
|
| Start Page | 17
|
| End Page | 26
|
| ISSN | 13427121
|
| Published Date | 2011-03
|
| NCID | AA11157123
|
| Publisher | 島根大学総合理工学部
|
| NII Type |
Departmental Bulletin Paper
|
| Format |
PDF
|
| Text Version |
出版社版
|
| Gyoseki ID | e11728
|
| OAI-PMH Set |
Interdisciplinary Graduate School of Science and Engineering
|
| 他の一覧 |
