Combinatorial differential geometry and ideal Bianchi-Ricci identities II - the torsion case

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SYSNO ASEP	0382840
Document Type	J - Journal Article
R&D Document Type	Journal Article
Subsidiary J	Článek ve SCOPUS
Title	Combinatorial differential geometry and ideal Bianchi-Ricci identities II - the torsion case
Author(s)	Janyška, J. (CZ) Markl, Martin (MU-W)_{RID, SAI, ORCID}
Source Title	Archivum mathematicum. - : Masarykova univerzita - ISSN 0044-8753 Roč. 48, č. 1 (2012), s. 61-80
Number of pages	20 s.
Language	eng - English
Country	CZ - Czech Republic
Keywords	natural operator ; linear connection ; torsion
Subject RIV	BA - General Mathematics
R&D Projects	GA201/08/0397 GA ČR - Czech Science Foundation (CSF)
Institutional support	MU-W - RVO:67985840
EID SCOPUS	84859993192
DOI	10.5817/AM2012-1-61
Annotation	This paper is a continuation of [2], dealing with a general, not-necessarily torsion-free, connection. It characterizes all possible systems of generators for vector-field valued operators that depend naturally on a set of vector fields and a linear connection, describes the size of the space of such operators and proves the existence of an ‘ideal’ basis consisting of operators with given leading terms which satisfy the (generalized) Bianchi–Ricci identities without corrections.
Workplace	Mathematical Institute
Contact	Jarmila Štruncová, struncova@math.cas.cz, library@math.cas.cz, Tel.: 222 090 757
Year of Publishing	2013

Number of the records: 1