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On 3-dimensional generalized -contact metric manifolds.
In the present study, we considered 3-dimensional generalized (•;")-contact metric manifolds. We proved that a 3-dimensional gener- alized (•;")-contact metric manifold is not locally `-symmetric inExpand
CONTACT CR-WARPED PRODUCT SUBMANIFOLDS IN KENMOTSU SPACE FORMS
Recently, Chen studied warped products which are CR-submanifolds in Kaehler manifolds and established general sharp inequalities for CR-warped products in Kaehler manifolds. In the present paper, weExpand
Curves of Generalized AW(k)-type in Euclidean Spaces
In this study, we consider curves of generalized AW(k)-type of Euclidean n-space. We give curvature conditions of these kind of curves.
Meridian Surfaces in E^4 with Pointwise 1-type Gauss Map
In the present article we study a special class of surfaces in the four-dimensional Euclidean space, which are one-parameter systems of meridians of the standard rotational hypersurface. They areExpand
WARPED PRODUCT SUBMANIFOLDS IN KENMOTSU SPACE FORMS
Recently, Chen established a general sharp inequality for warped products in real space forms. As applications, he obtained obstructions to minimal isometric immersions of warped products into realExpand
ON SLANT SUBMANIFOLDS OF NEUTRAL KAEHLER MANIFOLDS
An indefinite Riemannian manifold is called neutral it its index is equal to one half of its dimension and an indefinite Kaehler manifold is called neutral Kaehler if its complex index is equal toExpand
Product submanifolds with pointwise 3-planar normal sections
(M)}.In a neighbourhood of x, the intersection M DE(x,X) is a regular curve y:(-e, e)—»M.We suppose the parameter f e (-e, e) is a multiple of the arc-length such that y(0) = xand y(0) = X. EachExpand
Conchoid curves and surfaces in Euclidean 3-Space
In this study firstly, we study with conchoid curves in Euclidean plane E2. We calculate the curvature of the conchoid curve and give some results. Furthermore, we consider the surface of revolutionExpand
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