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@inproceedings{816984, author = {Vondra, Jan}, address = {New York}, booktitle = {Geometric methods in physics}, keywords = {natural bundle; gauge-natural bundle; natural operator; pricipal bundle; principal connection}, language = {eng}, location = {New York}, isbn = {978-0-7354-0610-0}, pages = {180-186}, publisher = {American Institute of Physics}, title = {Classification of principal connections on $W^rPE$}, year = {2008} }
TY - JOUR ID - 816984 AU - Vondra, Jan PY - 2008 TI - Classification of principal connections on $W^rPE$ PB - American Institute of Physics CY - New York SN - 9780735406100 KW - natural bundle KW - gauge-natural bundle KW - natural operator KW - pricipal bundle KW - principal connection N2 - We assume a vector bundle $E\to M$ and the principal bundle $PE$ of frames of $E$. Let $K$ be a general linear connection on $E$ and let $\Lambda$ be a linear connection on $M$. We classify all principal connections on $W^rPE= P^rM\times_M J^rPE$ naturally given by $K$ and $\Lambda$. ER -
VONDRA, Jan. Classification of principal connections on \${}W\^{}rPE\${}. In \textit{Geometric methods in physics}. New York: American Institute of Physics, 2008, s.~180-186. ISBN~978-0-7354-0610-0.
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