Results 81 to 90 of about 277 (116)
In the present paper, we prove the inequality between the normalized scalar curvature and the generalized normalized ?-Casorati curvatures for the submanifolds of locally conformal Kaehler space form and also consider the equality case of the inequality.
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Minimal discs in hyperbolic space bounded by a quasicircle at infinity
We prove that the supremum of principal curvatures of a minimal embedded disc in hyperbolic three-space spanning a quasicircle in the boundary at infinity is estimated in a sublinear way by the norm of the quasicircle in the sense of universal Teichm ...
Seppi, Andrea
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This paper deals with the applications of an optimization method on submanifolds, that is, geometric inequalities can be considered as optimization problems.
Ali, Akram +3 more
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Summary: In the present paper, we prove the inequality between the normalized scalar curvature and the generalized normalized \(\delta \)-Casorati curvatures for the slant submanifolds of generalized Sasakian space form and also consider the equality case of the inequality.
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Rate of Entropy Production in Evolving Interfaces and Membranes under Astigmatic Kinematics: Shape Evolution in Geometric-Dissipation Landscapes. [PDF]
Wang Z, Servio P, Rey AD.
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Casorati curvatures of pointwise slant submanifolds in para-complex space forms
UDC 515.1 We define and study pointwise slant and pointwise semi-slant submanifolds in para-Kaehler manifolds. Some theorems, characterizations, and examples are obtained for pointwise slant and pointwise semi-slant submanifolds. We also obtain some results concerning the Casorati curvature for a pointwise slant submanifold in the para-Kaehler space ...
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In this article, we establish sharp inequalities involving generalized normalized δ-Casorati curvatures for quasi bi-slant submanifoldsin generalized complex space forms and also characterize the submanifolds for which the equality holds. In addition, we’ve extended the sam inequalities to other types of submanifolds within the same geometric space ...
Idrees Fayaz Harry, Mehraj Ahmad Lone
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Bi-slant Riemannian maps to Kenmotsu manifolds and some optimal inequalities
In this paper, we introduce bi-slant Riemannian maps from Riemannian manifolds to Kenmotsu manifolds, which are the natural generalizations of invariant, anti-invariant, semi-invariant, slant, semi-slant and hemi-slant Riemannian maps, with nontrivial ...
Shanker, Gauree, Zaidi, Adeeba
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