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Mobin Ahmad - One of the best experts on this subject based on the ideXlab platform.
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Cr-submanifolds of a nearly hyperbolic Kenmotsu manifold admitting a quarter-symMetric semi-Metric Connection
Journal of Mathematical and Computational Science, 2016Co-Authors: Nikhat Zulekha, Shadab Ahmad Khan, Mobin AhmadAbstract:We consider a nearly hyperbolic Kenmotsu manifold with a quater symMetric semi Metric Connection and study Cr-Submanifolds of a nearly hyperbolic Kenmotsu manifold with quater symMetric semi Metric Connection. We also study parallel distributions on nearly hyperbolic Kenmotsu manifold with a quater symMetric semi Metric Connection and find the integrability conditions of some distributions on nearly hyperbolic Kenmotsu manifold with a quater symMetric semi Metric Connection.
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CR-submanifolds of a nearly hyperbolic Sasakian manifold with a semi-symMetric Metric Connection
Journal of Mathematical and Computational Science, 2016Co-Authors: Mobin Ahmad, Shadab Ahmad Khan, Toukeer KhanAbstract:CR-submanifolds of nearly hyperbolic Sasakian manifold with a semi-symMetric Metric Connection are studied. We obtain horizontal and vertical CR- submanifolds of a nearly hyperbolic Sasakian manifold with a semi-symMetric Metric Connection. Parallel distributions on CR-submanifolds of nearly hyperbolic Sasakian manifold with semi-symMetric Metric Connection are calculated.
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on semi invariant submanifolds of a nearly hyperbolic kenmotsu manifold with semi symMetric Metric Connection
International Journal of Engineering Research and Applications, 2014Co-Authors: Mobin Ahmad, Shadab Ahmad Khan, Toukeer KhanAbstract:We consider a nearly hyperbolic Kenmotsu manifold admitting a semi-symMetric Metric Connection and study semi-invariant submanifolds of a nearly hyperbolic Kenmotsu manifold with semi-symMetric Metric Connection. We also find the integrability conditions of some distributions on nearly hyperbolic Kenmotsu manifold andstudy parallel distributions on nearly hyperbolic Kenmotsu manifold.
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CR-submanifolds of a nearly hyperbolic Kenmotsu manifold with quarter symMetric non-Metric Connection
Journal of Mathematical and Computational Science, 2013Co-Authors: Mobin Ahmad, Kashif AliAbstract:We consider a nearly hyperbolic Kenmotsu manifold with a quarter symMetric non-Metric Connection and study CR- submanifolds of a nearly hyperbolic Kenmotsu manifold with quarter symMetric non-Metric Connection. We also study parallel distributions on nearly hyperbolic Kenmotsu manifold with quarter symMetric non-Metric Connection and find the integrability conditions of some distributions on nearly hyperbolic Kenmotsu manifold with quarter symMetric non-Metric Connection.
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some properties of semi symMetric non Metric Connection in an almost r paracontact riemannian manifold
International Journal of Mathematical Archive, 2013Co-Authors: Mobin Ahmad, Sheeba RizviAbstract:W e define a semi-symMetric non-Metric Connection in an almost r-paracontact Riemannian manifold and we discuss some properties of semi-symMetric non-Metric Connection in almost r-paracontact Riemannian manifold and also obtain curvature tensor with respect to semi-symMetric non-Metric Connections.
Cihan Özgür - One of the best experts on this subject based on the ideXlab platform.
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Warped Products with a Semi-symMetric Metric Connection
Taiwanese Journal of Mathematics, 2011Co-Authors: Sibel Sular, Cihan ÖzgürAbstract:We find relations between the Levi-Civita Connection and a semi-symMetric Metric Connection of the warped product $M=M_{1}\times _{f}M_{2}$. We obtain some results of Einstein warped product manifolds with a semi-symMetric Metric Connection.
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Warped Products with a Semi-SymMetric Non-Metric Connection
Arabian Journal for Science and Engineering, 2011Co-Authors: Cihan Özgür, Sibel SularAbstract:The aim of this paper is to study warped product manifolds endowed with a semi-symMetric non-Metric Connection. We find relations between the Levi-Civita Connection and the semi-symMetric non-Metric Connection of the warped product M = M1 × fM2. We obtain some results of Einstein warped product manifolds with a semi-symMetric non-Metric Connection.
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CHEN INEQUALITIES FOR SUBMANIFOLDS OF REAL SPACE FORMS WITH A SEMI-SYMMetric Metric Connection
Taiwanese Journal of Mathematics, 2010Co-Authors: Adela Mihai, Cihan ÖzgürAbstract:In this paper we prove Chen inequalities for submanifolds of real space forms endowed with a semi-symMetric Metric Connection, i.e., relations between the mean curvature associated with the semi-symMetric Metric Connection, scalar and sectional curvatures, Ricci curvatures and the sectional curvature of the ambient space. The equality cases are considered.
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hypersurfaces of an almost r paracontact riemannian manifold endowed with a quarter symMetric non Metric Connection
Kyungpook Mathematical Journal, 2009Co-Authors: Mobin Ahmad, Abdul Haseeb, Cihan ÖzgürAbstract:We define a quarter symMetric non-Metric Connection in an almost r-paracontact Riemannian manifold and we consider invariant, non-invariant and anti-invariant hypersurfaces of an almost r-paracontact Riemannian manifold endowed with a quarter symMetric non-Metric Connection.
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hypersurfaces of an almost r paracontact riemannian manifold with a semi symMetric non Metric Connection
Results in Mathematics, 2009Co-Authors: Mobin Ahmad, Cihan ÖzgürAbstract:We define a semi-symMetric non-Metric Connection in an almost r-paracontact Riemannian manifold and consider invariant, non-invariant and anti-invariant hypersurfaces, respectively, of almost r-paracontact Riemannian manifold endowed with a semi-symMetric non-Metric Connection.
Abdul Haseeb - One of the best experts on this subject based on the ideXlab platform.
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On a quarter-symMetric non-Metric Connection in an epsilon-Lorentzian para-sasakian manifold
2017Co-Authors: Abdul Haseeb, Amit Prakash, Mohd Danish SiddiqiAbstract:In this paper, we consider a quarter-symMetric Metric Connection in an \epsilon-Lorentzian para-Sasakian manifold. We investigate the curvature tensor and the Ricci tensor of an \epsilon-Lorentzian para-Sasakian manifold with a quartersymMetric Metric Connection. Also we have shown that \epsilon-Lorentzian para-Sasakian manifolds with a quarter-symMetric Metric Connection are η-Einstein manifolds if they are conformally flat, quasi conformally flat and ξ-conformally flat.
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SOME MORE RESULTS ON AN ""-KENMOTSU MANIFOLD WITH A SEMI-SYMMetric Metric Connection
2016Co-Authors: Abdul Haseeb, M. A. Khan, Mohd Danish SiddiqiAbstract:The objective of the present paper is to study some new results on an "-Kenmotsu manifold with a semi-symMetric Metric Connection. It is shown that the manifold satisfying the conditions R S = 0 and S R = 0 is an -Einstein manifold. Also, we obtain the conditions for the manifold with a semi-symMetric Metric Connection to be conformally at.
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SOME NEW RESULTS ON PARA-SASAKIAN MANIFOLD WITH A QUATER-SYMMetric Metric Connection
2015Co-Authors: Abdul HaseebAbstract:The objective of the present paper is to study some new results on para-Sasakian manifold with a quarter-symMetric Metric Connection. We classify the para-Sasakian manifold with respect to the quarter-symMetric Metric Connection satisfying the conditions \bar{P}.\bar{S}=0, \bar{R}.\bar{S}=0 and \bar{S}.\bar{R}=0. Also, we obtain the conditions for the manifold with a quarter-symMetric Metric Connection to be \xi-projectively flat and \xi-conformally flat.
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submanifolds of an almost r paracontact riemannian manifold endowed with a quarter symMetric non Metric Connection
Journal of the Chungcheong Mathematical Society, 2011Co-Authors: Mobin Ahmad, Jae-bok Jun, Abdul HaseebAbstract:We define a quarter-symMetric non-Metric Connection in an almost -paracontact Riemannian manifold and we consider the submanifolds of an almost -paracontact Riemannian manifold endowed with a quarter-symMetric non-Metric Connection. We also obtain the Gauss, Codazzi and Weingarten equations and the curvature tensor for the submanifolds of an almost -paracontact Riemannian manifold endowed with a quarter-symMetric non-Metric Connection.
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hypersurfaces of an almost r paracontact riemannian manifold endowed with a quarter symMetric non Metric Connection
Kyungpook Mathematical Journal, 2009Co-Authors: Mobin Ahmad, Abdul Haseeb, Cihan ÖzgürAbstract:We define a quarter symMetric non-Metric Connection in an almost r-paracontact Riemannian manifold and we consider invariant, non-invariant and anti-invariant hypersurfaces of an almost r-paracontact Riemannian manifold endowed with a quarter symMetric non-Metric Connection.
Jae-bok Jun - One of the best experts on this subject based on the ideXlab platform.
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on semi invariant submanifolds of a nearly kenmotsu manifold with a quarter symMetric non Metric Connection
Pure and Applied Mathematics, 2011Co-Authors: Mobin Ahmad, Jae-bok JunAbstract:We define a quarter symMetric non-Metric Connection in a nearly Kenmotsu manifold and we study semi-invariant submanifolds of a nearly Kenmotsu manifold endowed with a quarter symMetric non-Metric Connection. Moreover, we discuss the integrability of the distributions on semi-invariant submanifolds of a nearly Kenmotsu manifold with a quarter symMetric non-Metric Connection.
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submanifolds of an almost r paracontact riemannian manifold endowed with a quarter symMetric non Metric Connection
Journal of the Chungcheong Mathematical Society, 2011Co-Authors: Mobin Ahmad, Jae-bok Jun, Abdul HaseebAbstract:We define a quarter-symMetric non-Metric Connection in an almost -paracontact Riemannian manifold and we consider the submanifolds of an almost -paracontact Riemannian manifold endowed with a quarter-symMetric non-Metric Connection. We also obtain the Gauss, Codazzi and Weingarten equations and the curvature tensor for the submanifolds of an almost -paracontact Riemannian manifold endowed with a quarter-symMetric non-Metric Connection.
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submanifolds of an almost r paracontact riemannian manifold endowed with a semi symMetric Metric Connection
Honam Mathematical Journal, 2010Co-Authors: Mobin Ahmad, Jae-bok JunAbstract:We define a quarter symMetric Metric Connection in an almost − r paracontact Riemannian manifold and we consider submanifolds of an almost − r paracontact Riemannian manifold endowed with a quarter symMetric Metric Connection. We also obtain Gauss and Codazzi equations, Weingarten equation and curvature tensor for submanifolds of an almost − r paracontact Riemannian manifold
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ON SEMI-INVARIANT SUBMANIFOLDS OF A NEARLY KENMOTSU MANIFOLD WITH A SEMI-SYMMetric NON-Metric Connection
2010Co-Authors: Mobin Ahmad, Jae-bok JunAbstract:We define a semi-symMetric non-Metric Connection in a nearly Kenmotsu manifold and we study semi-invariant submanifolds of a nearly Kenmotsu manifold endowed with a semi-symMetric non-Metric Connection. Moreover, we discuss the integrability of distributions on semi-invariant submanifolds of a nearly Kenmotsu manifold with a semi-symMetric non-Metric Connection.
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hypersurfaces of almost γ paracontact riemannian manifold endowed with a quarter symMetric Metric Connection
Bulletin of The Korean Mathematical Society, 2009Co-Authors: Mobin Ahmad, Jae-bok Jun, Abdul HaseebAbstract:We define a quarter symMetric Metric Connection in an al- most r-paracontact Riemannian manifold and we consider invariant, non- invariant and anti-invariant hypersurfaces of an almost r-paracontact Rie- mannian manifold endowed with a quarter symMetric Metric Connection.
C. S. Bagewadi - One of the best experts on this subject based on the ideXlab platform.
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on φ recurrent para sasakian manifold admitting quarter symMetric Metric Connection
2014Co-Authors: K Pradeep T Kumar, C. S. BagewadiAbstract:The idea of Metric Connection with torsion in a Riemannian manifold was introduced by Hayden 1 . Further, some properties of semisymMetric Metric Connection have been studied by Yano 2 . In 3 , Golab defined and studied quarter-symMetric Connection on a differentiable manifold with affine Connection, which generalizes the idea of semisymMetric Connection. Various properties of quarter-symMetric Metric Connection have been studied by many geometers like Rastogi 4, 5 , Mishra and Pandey 6 , Yano and Imai 7 , De et al. 8, 9 , Pradeep Kumar et al. 10 , and many others. The notion of local symmetry of a Riemannian manifold has been weakened by many authors in several ways to a different extent. As a weaker version of local symmetry, Takahashi 11 introduced the notion of local φ-symmetry on a Sasakian manifold. Generalizing the notion of φ-symmetry, the authors De et al. 12 introduced the notion of φrecurrent Sasakian manifolds. A linear Connection ∇ on an n-dimensional differentiable manifold is said to be a quarter-symMetric Connection 3 if its torsion tensor T is of the form
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Some Classes of Kenmotsu Manifolds with Respect to Semi-symMetric Metric Connection
Acta Mathematica Sinica English Series, 2013Co-Authors: Doddabhadrappla Gowda Prakasha, C. S. Bagewadi, Aysel Turgut Vanli, D. A. PatilAbstract:In this paper, we study conharmonic curvature tensor in Kenmotsu manifolds with respect to semi-symMetric Metric Connection and also characterize conharmonically flat, conharmonically semisymMetric and ϕ-conharmonically flat Kenmotsu manifolds with respect to semi-symMetric Metric Connection.
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Invariant Submanifolds of Sasakian Manifolds Admitting Semi-symMetric Metric Connection
Communications in Mathematics and Applications, 2013Co-Authors: B. S. S. Anitha, C. S. BagewadiAbstract:The object of this paper is to study invariant submanifolds $M$ of Sasakian manifolds $\widetilde{M}$ admitting a semi-symMetric Metric Connection and to show that $M$ admits semi-symMetric Metric Connection. Further it is proved that the second fundamental forms $\sigma$ and $\overline{\sigma}$ with respect to Levi-Civita Connection and semi-symMetric Metric Connection coincide. It is shown that if the second fundamental form $\sigma$ is recurrent, 2-recurrent, generalized 2-recurrent and $M$ has parallel third fundamental form with respect to semi-symMetric Metric Connection, then $M$ is totally geodesic with respect to Levi-Civita Connection.
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On -Recurrent Para-Sasakian Manifold AdmittingQuarter-SymMetric Metric Connection
ISRN Geometry, 2012Co-Authors: K. T. Pradeep Kumar, Venkatesha, C. S. BagewadiAbstract:We obtained the relation between the Riemannian Connection and the quarter-symMetric Metric Connection on a para-Sasakian manifold. Further, we study
