Results 71 to 80 of about 304,775 (175)
On almost contact metric compound structure [PDF]
Tashiro, Yoshihiro, Kim, In Bae
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Manifolds with almost contact 3-structure and metrics of Hermitian–Norden type [PDF]
It is introduced a differentiable manifold with almost contact 3-structure which consists of an almost contact metric structure and two almost contact B-metric structures. The product of this manifold and a real line is an almost hypercomplex manifold with Hermitian-Norden metrics.
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The manifolds studied are almost contact complex Riemannian manifolds, known also as almost contact B-metric manifolds. They are equipped with a pair of pseudo-Riemannian metrics that are mutually associated to each other using an almost contact ...
Mancho Manev
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Admissible symplectic structures on distributions and codistributions of sub-Riemannian manifolds
Extended almost contact metric structures are defined on distribution and codistribution of manifold with sub-Riemannian structure of contact type.
A. Bukusheva
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Almost contact metric structures induced by G2G2 structures
We study almost contact metric structures induced by 2-fold vector cross products on manifolds with G2 structures. We get some results on possible classes of almost contact metric structures. Finally, we give examples.
Özdemir, Nülifer +2 more
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Pseudo-Slant Submanifolds of a Generalised Almost Contact Metric Structure Manifold
In this paper we have studied pseudo-slant submanifolds of a Generalised almost contact metric structure manifold and established integrability conditions of distributions and some interesting results on this submanifold.
S K Chanyal, Jaya Upreti
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On the almost contact metric structure of cosymplectic type on a hypersurface of a Kähler manifold
It is proved that the matrix of the second fundamental form of the immersion of a hypersurfaces of a Kähler manifold, equipped with an almost contact metric structure of cosymplectic type, is of special kind.
G. Banaru
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Erratum to: Contact Twistor Spaces and Almost Contact Metric Structures [PDF]
Johann Davidov, Christian L. Yankov
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On Almost Contact Metric Structures of Cosymplectic Type
1. As it is known, the almost contact metric structure on an odd-dimensional manifold N is de ned by the system of tensor elds f; ; ; gg on this manifold, where is a vector eld, is a covector eld, is a tensor of the type 1; 1 and g = h; i is the Riemannian metric [5], [6]. Moreover, the following conditions are ful lled: = 1; = 0; = 0; 2 = ?id + nbsp;;
Banaru, M.B., Banaru, G.A.
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Almost contact metric structures defined by an $N$-prolonged connection
9 pages.
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