Identificador persistente para citar o vincular este elemento: http://hdl.handle.net/10662/15205
Títulos: Prolongations of G-structures related to Weil bundles and some applications
Autores/as: Kouotchop Wamba, P.M.
Wankap Nono, Georgy F.
Ntyam, A.
Palabras clave: Estructuras G;Álgebras de Weil-Frobenius;Funtores de Weil;Funtores de norma y transformaciones;G-structures;Weil-Frobenius algebras;Weil functors;Gauge functors and natural transformations
Fecha de publicación: 2022
Editor/a: Universidad de Extremadura, Servicio de Publicaciones
Resumen: Let M be a smooth manifold of dimension m ≥ 1 and P be a G-structure on M, where G is a Lie subgroup of linear group GL(m). In [8], it has been dened the prolongations of G-structures related to tangent functor of higher order and some properties have been established. The aim of this paper is to generalize these prolongations to a Weil bundles. More precisely, we study the prolongations of G-structures on a manifold M, to its Weil bundle ΤᴬM (A is a Weil algebra) and we establish some properties. In particular, we characterize the canonical tensor elds induced by the A-prolongation of some classical G-structures.
URI: http://hdl.handle.net/10662/15205
ISSN: 0213-8743
DOI: 10.17398/2605-5686.37.1.111
Colección:Extracta Mathematicae Vol. 37, nº 1 (2022)

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