![]() |
CiteULike | ![]() |
pqnelson's CiteULike | ![]() |
![]() |
|
![]() |
Register | ![]() |
Log in | ![]() |
Riemannian Supergeometry Export |
Reviews
[Write a review of this article]
There are no reviews of this article
Find related articles from these CiteULike users
Find related articles with these CiteULike tags
Posting History
AbstractMotivated by a paper of Zirnbauer, we develop a theory of Riemannian supermanifolds up to a definition of Riemannian symmetric superspaces. Various fundamental concepts needed for the study of these spaces both from the Riemannian and the Lie theoretical viewpoint are introduced, e.g. geodesics, isometry groups and invariant metrics on Lie supergroups and homogeneous superspaces.
BibTeX record
RIS record| 280 | |
| 258 | |
| 248 | |
| 107 | |
| 94 | |
| 76 | |
| 57 | |
| 56 | |
| 52 | |
| 45 | |
| 44 | |
| 43 | |
| 35 | |
| 34 | |
| 33 | |
| 31 | |
| 29 | |
| 29 | |
| 28 | |
| 27 | |
| 27 | |
| 26 | |
| 26 | |
| 25 | |
| 25 | |
| 25 | |
| 24 | |
| 24 | |
| 24 | |
| 22 | |
| 22 | |
| 22 | |
| 21 | |
| 21 | |
| 20 | |
| 19 | |
| 19 | |
| 19 | |
| 18 | |
| 18 | |
| 18 | |
| 18 | |
| 18 | |
| 18 | |
| 17 | |
| 17 | |
| 16 | |
| 16 | |
| 16 | |
| 16 | |
| 15 | |
| 15 | |
| 15 | |
| 15 | |
| 15 | |
| 15 | |
| 14 | |
| 14 | |
| 14 | |
| 14 | |
| 14 | |
| 14 | |
| 14 | |
| 13 | |
| 13 | |
| 13 | |
| 11 | |
| 11 | |
| 11 | |
| 10 | |
| 10 | |
| 10 | |
| 10 | |
| 10 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 9 | |
| 8 | |
| 8 | |
| 8 | |
| 8 | |
| 8 | |
| 8 | |
| 8 | |
| 8 | |
| 8 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 7 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 6 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 5 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 4 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 3 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 2 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 |


