Chen's inequalities for submanifolds of a Riemannian manifold of quasi-constant curvature with a semi-symmetric metric connection
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Publication:514806
DOI10.11650/TJM.18.2014.4045zbMath1357.53063OpenAlexW2003649382WikidataQ125309615 ScholiaQ125309615MaRDI QIDQ514806
Pan Zhang, Liang Zhang, Wei-Dong Song
Publication date: 9 March 2017
Published in: Taiwanese Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.11650/tjm.18.2014.4045
Related Items (11)
Chen's inequalities for submanifolds in \((\kappa, \mu)\)-contact space form with a semi-symmetric metric connection ⋮ Remarks on inequalities for the Casorati curvatures of slant submanifolds in quaternionic space forms ⋮ Ricci and scalar curvature inequalities for semi-slant Riemannian submersions in complex space forms ⋮ Inequalities for Casorati curvatures of submanifolds in real space forms ⋮ Inequalities for submanifolds in statistical manifolds of quasi-constant curvature ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Basic inequalities for submanifolds of quaternionic space forms with a quarter-symmetric connection ⋮ On the sectional curvature of lightlike submanifolds ⋮ Chen inequalities for submanifolds of complex space forms and Sasakian space forms with quarter-symmetric connections ⋮ Chen’s first inequality for Riemannian maps
Cites Work
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- Curvature inequalities for Lagrangian submanifolds: the final solution
- Totally real submanifolds of \(\mathbb{C} P^ n\) satisfying a basic equality
- Optimal general inequalities for Lagrangian submanifolds in complex space forms
- Relations between Ricci curvature and shape operator for submanifolds with arbitrary codimensions
- Ideal Lagrangian immersions in complex space forms
- $\delta$-invariants for Lagrangian submanifolds of complex space forms
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