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- W2099842937 abstract "In this paper, we study some problems related to a vertical Liouville distribution (called vertical Liouville–Hamilton distribution) on the cotangent bundle of a Cartan space. We study the existence of some linear connections of Vrănceanu type on Cartan spaces related to some foliated structures. Also, we identify a certain (n, 2n-1)-codimensional subfoliation [Formula: see text] on T*M 0 given by vertical foliation [Formula: see text] and the line foliation [Formula: see text] spanned by the vertical Liouville–Hamilton vector field C* and we give a triplet of basic connections adapted to this subfoliation. Finally, using the vertical Liouville foliation [Formula: see text] and the natural almost complex structure on T*M 0 we study some aspects concerning the cohomology of c-indicatrix cotangent bundle." @default.
- W2099842937 created "2016-06-24" @default.
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- W2099842937 date "2014-07-01" @default.
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- W2099842937 title "A vertical Liouville subfoliation on the cotangent bundle of a Cartan space and some related structures" @default.
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- W2099842937 doi "https://doi.org/10.1142/s0219887814500637" @default.
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