Article
| Title: | The principal prolongation of first order $G$-structures (English) |
| Author: | Slovák, Jan |
| Language: | English |
| Journal: | Proceedings of the Winter School "Geometry and Physics" |
| Volume: | |
| Issue: | 1994 |
| Year: | |
| Pages: | [123]-131 |
| . | |
| Category: | math |
| . | |
| Summary: | The author uses the concept of the first principal prolongation of an arbitrary principal filter bundle to develop an alternative procedure for constructing the prolongations of a class of the first-order $G$-structures. The motivation comes from the almost Hermitian structures, which can be defined either as standard first-order structures, or higher-order structures, but if they do not admit a torsion-free connection, the classical constructions fail in general. (English) |
| MSC: | 53A55 |
| MSC: | 53C10 |
| MSC: | 53C15 |
| MSC: | 58A20 |
| idZBL: | Zbl 0863.53020 |
| idMR: | MR1396607 |
| . | |
| Date available: | 2009-07-13T21:35:08Z |
| Last updated: | 2012-09-18 |
| Stable URL: | http://hdl.handle.net/10338.dmlcz/701569 |
| . |
Files
| Files | Size | Format | View |
|---|---|---|---|
| WSGP_14-1994-1_9.pdf | 548.1Kb | application/pdf |
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