Results 91 to 100 of about 171 (132)
On LP-Kenmotsu Manifold with Regard to Generalized Symmetric Metric Connection of Type (α, β)
MathematicsIn the current article, we examine Lorentzian para-Kenmotsu (shortly, LP-Kenmotsu) manifolds with regard to the generalized symmetric metric connection ∇G of type (α,β).
Doddabhadrappla Gowda Prakasha +3 more
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The δ(2,2)-Invariant on Statistical Submanifolds in Hessian Manifolds of Constant Hessian Curvature. [PDF]
Entropy (Basel), 2020 Mihai A, Mihai I.
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Curvature Invariants of Statistical Submanifolds in Kenmotsu Statistical Manifolds of Constant ϕ-Sectional Curvature. [PDF]
Entropy (Basel), 2018 Decu S +3 more
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Geometric inequalities for warped product bi-slant submanifolds with a warping function. [PDF]
J Inequal Appl, 2018 Siddiqui AN, Shahid MH, Lee JW.
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On lightlike geometry in indefinite Kenmotsu manifolds
Mathematica Slovaca, 2012 Abstract We investigate some geometric aspects of lightlike hypersurfaces of indefinite Kenmotsu manifolds, tangent to the structure vector field, by paying attention to the geometry of leaves of integrable distributions. Theorems on parallel vector fields, Killing distribution, geodesibility of their leaves are obtained.
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Pinching Theorems for Statistical Submanifolds in Sasaki-Like Statistical Space Forms. [PDF]
Entropy (Basel), 2018 Alkhaldi AH +3 more
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On -recurrent almost Kenmotsu manifolds
Kuwait Journal of Science, 2015 The object of this paper is to investigate -recurrent and -symmetric almost Kenmotsumanifolds with the characteristic vector fields belonging to some nullity distributions.
YANING WANG, XIMIN LIU
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ON-RECURRENT LORENTZIAN -KENMOTSU MANIFOLDS
Süleyman Demirel Üniversitesi Fen-Edebiyat Fakültesi Fen Dergisi, 2009 : In this paper, we study Lorentzian -Kenmotsu manifold and we shown that -recurrent Lorentzian -Kenmotsu manifold is an Einstein manifold and a pseudo-projective -recurrent Lorentzian -Kenmotsu manifold is an - Einstein manifold.
G.T. SREENIVASA +3 more
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ON A CLASS OF PARA KENMOTSU MANIFOLDS [PDF]
International Journal of Pure and Apllied Mathematics, 2017 T. Satyanarayana +2 more
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