[PDF] Top 20 Relación entre las funciones ejecutivas y el rendimiento académico en una muestra de escolares
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1. On generalized Sasakian space forms satisfying certain conditions on the concircular curvature tensor
... the curvature of a Riemannian manifold (M, g) plays a fundamental role as well known, the sectional curvature of a manifold determine the curvature tensor ...sectional curvature c is ... See full document
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Concircular curvature tensor of Kenmotsu manifolds admitting generalized Tanaka-Webster connection
... Tanno’s generalized Tanaka-Webster connection for a non-zero real number ...the generalized Tanaka-Webster connection, some geometers have studied some charac- terizations of real hypersurfaces in complex ... See full document
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TRANS-SASAKIAN MANIFOLDS SATISFYING CERTAIN CONDITIONS
... Ricci tensor for arbitrary vector fields X, Y , Z. Such a tensor field W ∗ is known as m−projective curvature ...m−projective curvature tensor in Sasakian and K¨ ahler ...mal ... See full document
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Curvature tensor of almost $C(lambda)$ manifolds
... quasi-conformal curvature tensor of almost C(λ) manifolds. In the paper [1] the authors have studied on quasi-conformally flat ...projective curvature tensor on a Riemannian manifold ... See full document
18
On some classes of concircular curvature tensor on Lorentzian para-Sasakian manifolds
... Theorem 4.3. If a Lorentzian para-Sasakian manifold M admitting a quarter-symmetric metric connection is ξ −concircularly flat with respect to the quarter-symmetric metric connection, then either scalar ... See full document
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On W7- Curvature Tensor of Generalized Sasakian-Space-Forms
... A. Sarkar and U.C. De [1] studied some curvature properties of generalized Sasakian-space-forms. C. Özgür and M.M. Tripathi [2] have given results on about P-Sasakian ... See full document
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6. Some properties of LP-Sasakian manifolds equipped with $m-$projective curvature tensor
... projective curvature tensor. It has also shown that m − projective curvature tensor and concircular curvature tensor coincide in an Einstein LP-Sasakian ... See full document
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On Lorentzian α Sasakian Manifolds
... and Lorentzian para-Sasakian manifolds respectively. In [6], S. Tanno classified connected almost contact metric manifolds whose automorphism groups possess the maximum dimension. For such a manifold, the sec- ... See full document
12
Semi invariant warped product submanifolds of almost contact manifolds
... Since generalized Sasakian space forms include all the classes of almost contact metric manifold, so we have obtained an inequality for squared norm of second fundamental form for semi- ... See full document
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10. Some properties of a quarter-symmetric metric connection on a Sasakian manifold
... conformal curvature tensor, the projective curvature tensor is an- other important tensor from the differential geometric point of ...Euclidian space such that any geodesic of the ... See full document
6
The generalized $B$ curvature tensor on $(LCS)_{n}$-manifolds
... B(ξ , U)B(X ,Y )ξ − B(B(ξ ,U)X ,Y )ξ (7.5) −B(X, B(ξ ,U )Y )ξ − B(X,Y )B(ξ ,U )ξ = 0. By using (2.9), (2.12) and (2.15) in (7.5) and then taking inner product with respect to ξ and finally plugging X = ξ , we get S(U,Y ) ... See full document
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Common fixed point theorems for generalized contractive mappings with applications
... In this paper we consider mappings on a cone metric type space (CMTS) with a solid cone. We prove new common fixed point theorems involving four mappings satisfying a generalized contractive and a ... See full document
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11. On a type of Kenmotsu manifold
... negative curvature -1, where R is the Riemannian curvature tensor of type (1, 3) and R(X, Y) denotes the derivation of the tensor algebra at each point of the tangent ...some ... See full document
292
Some Curvature Conditions on a Para Sasakian Manifold with Canonical Paracontact Connection
... manifold satisfying the condition Cξ, X · R 0, where Cξ, X is considered as a derivation of the tensor algebra at each point of the manifold, R is the curvature tensor, and C is the conformal ... See full document
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On Geometry of Submanifolds of (LCS)𝑛 Manifolds
... ψ 2 I μ ⊗ V , ψV 0, μV −1, that is, ψ, V, μ, g is a Lorentzian concircular structure. Theorem 3.5. Let M be a submanifold of a (LCS)-manifold M. The submanifold M of a (LCS)- manifold M is invariant if and ... See full document
112
A Generalized Language Model in Tensor Space
... Table 2 shows the results on PTB and WT2, respectively. From Table 2, we could observe that our proposed TSLM achieves the lower perplexity, which reflects that TSLM out- perform others. It is obvious that KN-5 method ... See full document
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On Generalized φ Recurrent Sasakian Manifolds
... non-flat Sasakian manifolds called generalized φ-re- current Sasakian manifold, which includes both the no- tion of local φ-symmetry of Takahashi [7] and also φ- recurrence of De et ...of ... See full document
20
Ricci curvature of submanifolds in Kenmotsu space forms
... On the other hand, Yano and Ishihara [8] considered a submanifold M whose tan- gent bundle T M splits into a complex subbundle Ᏸ and a totally real subbundle Ᏸ ⊥ . Later, such a submanifold was called a CR-submanifold ... See full document
70
On a symmetric tensor field in areal space of submetric class
... Kawaguchi space . The purpose o f the present paper is to define a symmetric tensor field and obtain its Bianchi and Veblen identities ...this tensor is dealt with i n the last section o f this paper ... See full document
109
On Sectional Curvatures of (ε) Sasakian Manifolds
... − 1 and the index of g is an odd number (v = 2s + 1), then M is a time-like Sasakian manifold and M is a space-like Sasakian manifold when = − 1 and v = ...= 1 and v = 0, ... See full document
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