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Casorati Curvatures of Submanifolds in Cosymplectic Statistical Space Forms
Bulletin of the Iranian Mathematical Society, 2019The study of statistical manifolds was initiated by \textit{S.-i. Amari} [Differential-geometrical methods in statistics. Springer, Cham (1985; Zbl 0559.62001)]. \textit{M. E. Aydin} et al. [Filomat 29, No. 3, 465--477 (2015; Zbl 1474.53071)] studied curvature properties of submanifolds in statistical manifolds of constant curvature, and established ...
Malek, Fereshteh, Akbari, Haniyeh
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On Casorati Curvatures of Submanifolds in Pointwise Kenmotsu Space Forms
Mathematical Physics, Analysis and Geometry, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mehraj Ahmad Lone +2 more
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Remarks on Inequalities for the Casorati Curvatures of Slant Submanifolds in Quaternionic Space Forms [PDF]
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Zhang, Pan, Zhang, Liang
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Inequalities for Algebraic Casorati Curvatures and Their Applications II
2017Different kind of algebraic Casorati curvatures are introduced. A result expressing basic Casorati inequalities for algebraic Casorati curvatures is presented and equality cases are discussed. As their applications, basic Casorati inequalities for different \(\delta \)-Casorati curvatures for different kind of submanifolds of quaternionic space forms ...
Young Jin Suh, Mukut Mani Tripathi
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Summary: In this paper, we prove two optimal inequalities involving the intrinsic scalar curvature and extrinsic Casorati curvature of submanifolds of generalized space forms endowed with a semi-symmetric metric connection. Moreover, we also characterize those submanifolds for which the equality cases hold.
Gabriel-Eduard Vilcu +2 more
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Certain inequalities for the Casorati curvatures of submanifolds of generalized (k,μ)-space-forms
Asian-European Journal of Mathematics, 2018The paper deals with the study of Casorati curvature of submanifolds of generalized [Formula: see text]-space-form with respect to Levi-Civita connection as well as semisymmetric metric connection and derived two optimal inequalities between scalar curvature and Casorati curvature of such space forms. The equality cases are also considered.
Hui, Shyamal Kumar +3 more
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Journal of Geometry, 2018
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Mohammad Hasan Shahid, Mohd Aquib
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Mohammad Hasan Shahid, Mohd Aquib
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Journal of Geometry, 2020
Chen's invariants (also known as \(\delta\)-invariants) are a tool for studying the relation between intrinsic invariants and extrinsic invariants, by establishing a sharp inequality. The concept of slant submanifold was introduced by \textit{B.-Y. Chen} [Geometry of slant submanifolds. Leuven: Kath. Univ. Leuven, Dept.
Majid Ali Choudhary, Adara M. Blaga
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Chen's invariants (also known as \(\delta\)-invariants) are a tool for studying the relation between intrinsic invariants and extrinsic invariants, by establishing a sharp inequality. The concept of slant submanifold was introduced by \textit{B.-Y. Chen} [Geometry of slant submanifolds. Leuven: Kath. Univ. Leuven, Dept.
Majid Ali Choudhary, Adara M. Blaga
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Casorati Inequalities for Submanifolds in a Riemannian Manifold of Quasi-Constant Curvature With a Semi-Symmetric Metric Connection [PDF]
By using new algebraic techniques, two Casorati inequalities are established for submanifolds in a Riemannian manifold of quasi-constant curvature with a semi-symmetric metric connection, which generalize inequalities obtained by Lee et al. J. Inequal. Appl. 2014, 2014, 327.
Zhang, Pan, Zhang, Liang
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Journal of Geometry, 2020
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Choudhary, Majid Ali, Park, Kwang-Soon
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Choudhary, Majid Ali, Park, Kwang-Soon
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