Results 81 to 90 of about 192 (102)
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International Electronic Journal of Geometry
In this paper, we prove the Chen-Ricci inequality for contact $CR$-warped products in the cosymplectic space forms, Theorem 5.1, which involves an intrinsic invariant (Ricci curvature) controlled by an extrinsic one (the mean curvature vector). This inequality is useful in both differential geometry and physics.
Abdulqader Mustafa +3 more
openaire +1 more source
In this paper, we prove the Chen-Ricci inequality for contact $CR$-warped products in the cosymplectic space forms, Theorem 5.1, which involves an intrinsic invariant (Ricci curvature) controlled by an extrinsic one (the mean curvature vector). This inequality is useful in both differential geometry and physics.
Abdulqader Mustafa +3 more
openaire +1 more source
Chen Inequalities for Statistical Submersions Between Statistical Manifolds
International Journal of Geometric Methods in Modern Physics, 2021Chen Bang-yen +2 more
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Ricci and Scalar Curvature Inequalities for Semi-Slant Riemannian Submersions in Complex Space Forms
International Journal of Geometric Methods in Modern Physics, 2023Nergiz Poyraz, Mehmet Akif Akyol
exaly
Chen-Ricci inequalities for statistical submanifolds
Mean Rous, Mukut Mani Tripathiopenaire +1 more source
Chen-Ricci Inequality for Biwarped Product Submanifolds in Complex Space Forms
AIMS Mathematics, 2021Meraj Ali Khan, Amira Ishan
exaly
Chen-Like Inequalities on Null Hypersurfaces With Closed Rigging of a Lorentzian Manifold
International Journal of Geometric Methods in Modern Physics, 2021Rakesh Kumar +2 more
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Chen–Ricci and DDVV-type inequalities for anti-invariant Riemannian maps
Differential Geometry and its ApplicationsReetu Maini +4 more
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Improved Chen–Ricci Inequality for Curvature-Like Tensors and Its Applications
Differential Geometry and Its Applications, 2011Mukut Mani Tripathi
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