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$G$-structures of second order defined by linear operators satisfying algebraic relations

Identificadors del recurs

http://www.raco.cat/index.php/PublicacionsMatematiques/article/view/37905

2014-4350

0214-1493

Procedència

(RACO. Revistes Catalanes amb Accés Obert)

Fitxa

Títol:: $G$-structures of second order defined by linear operators satisfying algebraic relations
Descripció:: The present work is based on a type of structures on a differential manifold $V$, called $G$-structures of the second kind, defined by endomorphism $J$ on the second order tangent bundle $T^2(V)$. Our objective is to give conditions for a differential manifold to admit a real almost product and a generalised almost tangent structure of second order. The concepts of the second order frame bundle $H^2(V)$, its structural group $L^2$ and its associated tangent bundle of second order $T^2(V)$ of a differentiable manifold $V$, are used from the point of view that is described in papers \cite{5} and \cite{6}. Also, the almost tangent structure of order two is mentioned and its generalisation, the second order almost transverse structure, is defined.
Font:: RACO (Revistes Catalanes amb Accés Obert)
Idioma:: English
Relació:: Publicacions Matemàtiques; Vol. 41 Núm. 2 (1997); 437-453;; http://www.raco.cat/index.php/PublicacionsMatematiques/article/view/37905/40449
Autor/Productor:: Demetropoulou-Psomopoulou, D.
Editor:: Universitat Autònoma de Barcelona
Drets:: info:eu-repo/semantics/openAccess
Data:: 1997
Tipus de recurs:: info:eu-repo/semantics/article; info:eu-repo/semantics/publishedVersion
Format:: application/pdf

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