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@inproceedings{344678,
author = {Slovák, Jan and Souček, Vladimír},
address = {France},
booktitle = {Seminaires & Congres},
keywords = {invariant operator; parabolic geometry; restricted jets; Lie theory},
language = {eng},
location = {France},
isbn = {2-85629-094-9},
pages = {249-273},
publisher = {French Math. Soc.},
title = {First order invariant differential operators for parabolic geometries},
year = {2000}
}
TY - JOUR
ID - 344678
AU - Slovák, Jan - Souček, Vladimír
PY - 2000
TI - First order invariant differential operators for parabolic geometries
PB - French Math. Soc.
CY - France
SN - 2856290949
KW - invariant operator
KW - parabolic geometry
KW - restricted jets
KW - Lie theory
N2 - The goal of this paper is to describe explicitly all invariant first order operators on manifolds equipped with parabolic geometries. Both the results and the methods present an essential generalization of Fegan's description of the first order invariant operators on conformal Riemannian manifolds. On the way to the results, we present a short survey on basic structures and properties of parabolic geometries, together with links to further literature.
ER -
SLOVÁK, Jan a Vladimír SOUČEK. First order invariant differential operators for parabolic geometries. In \textit{Seminaires \&{} Congres}. France: French Math. Soc. s.~249-273. ISBN~2-85629-094-9. 2000.
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