| PANÁK, Martin a Lorenz SCHWACHHOEFER. Bochner-Kähler metrics and connections of Ricci type. In Proceedings of the 10th International Conference on Differential Geometry and Its Applications 2007, Differential geometry and its applications, 339--352 (2008). London, Singapore: World Scientific, 2008, s. 339-352. ISBN 978-981-279-060-6. |
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@inproceedings{878122,
author = {Panák, Martin and Schwachhoefer, Lorenz},
address = {London, Singapore},
booktitle = {Proceedings of the 10th International Conference on Differential Geometry and Its Applications 2007, Differential geometry and its applications, 339--352 (2008)},
keywords = {Bochner-Kaehler metric Sasaki metric Ricci type connection Weyl structure},
language = {eng},
location = {London, Singapore},
isbn = {978-981-279-060-6},
pages = {339-352},
publisher = {World Scientific},
title = {Bochner-Kähler metrics and connections of Ricci type},
url = {http://arxiv.org/pdf/0710.0164},
year = {2008}
}
TY - JOUR
ID - 878122
AU - Panák, Martin - Schwachhoefer, Lorenz
PY - 2008
TI - Bochner-Kähler metrics and connections of Ricci type
PB - World Scientific
CY - London, Singapore
SN - 9789812790606
KW - Bochner-Kaehler metric Sasaki metric Ricci type connection Weyl structure
UR - http://arxiv.org/pdf/0710.0164
N2 - In the article we apply the results by Cahen and Schwachhoefer about special symplectic geometries to the case of Bochner- Kaehler metrics. We obtain a (local) classification of these based on the orbit types of the adjoint action in su(n, 1). The relation between Sasaki and Bochner-Kaehler metrics in cone and transveral metrics constructions is discussed. The connection of the special symplectic and Weyl connections is outlined. The duality between the Ricci-type and Bochner-Kaehler metrics is shown.
ER -
PANÁK, Martin a Lorenz SCHWACHHOEFER. Bochner-Kähler metrics and connections of Ricci type. In \textit{Proceedings of the 10th International Conference on Differential Geometry and Its Applications 2007, Differential geometry and its applications, 339--352 (2008)}. London, Singapore: World Scientific, 2008, s.~339-352. ISBN~978-981-279-060-6.
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