Results 91 to 100 of about 469 (136)
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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Bounds for generalized normalized δ-Casorati curvatures for Bi-slant submanifolds in T-space forms
In this paper, we prove the inequality between the generalized normalized ?-Casorati curvatures and the normalized scalar curvature for the bi-slant submanifolds in T-space forms and consider the equality case of the inequality. We also develop same results for semi-slant submanifolds, hemi-slant submanifolds, CR-submanifolds, slant ...
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Sharp Cheeger-Buser Type Inequalities in RCD ( K , ∞ ) Spaces. [PDF]
De Ponti N, Mondino A.
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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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Multidimensional Clutter Filtering of Aperture Domain Data for Improved Blood Flow Sensitivity. [PDF]
Ozgun KA, Byram BC.
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Super-Resolution Ultrasound Localization Microscopy Using High-Frequency Ultrasound to Measure Ocular Perfusion Velocity in the Rat Eye. [PDF]
Ul Banna H, Mitchell B, Chen S, Palko J.
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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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Quantitative assessment of ensemble coherency in contrast-free ultrasound microvasculature imaging. [PDF]
Nayak R +5 more
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The bellows conjecture for small flexible polyhedra in non-Euclidean spaces
The bellows conjecture claims that the volume of any flexible polyhedron of dimension 3 or higher is constant during the flexion. The bellows conjecture was proved for flexible polyhedra in the Euclidean spaces of dimensions 3 and higher, and for bounded
Gaifullin, Alexander A.
core

