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THE NORMAL HOLONOMY OF CR-SUBMANIFOLDS
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The scalar curvature of CR submanifold of maximal CR dimension with a conformal change
Journal of Dynamical Systems and Geometric Theories, 2023In this paper, we investigate the codimension reduction theorem for an n-dimensional submanifold of an (n + p)-dimensional manifold (M, ~g) with a conformal change g = exp(–f)g where g denotes the Fubini-study metric on (n + p)-dimensional complex ...
Sara Miri, M. Ilmakchi
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Weakly Einstein Equivalence in a Golden Space Form and Certain CR-submanifolds
Mathematica Slovaca, 2023It is known that the Golden space form may not be an Einstein manifold. In this paper, it is shown that the condition to be Einstein for a Golden space form is equivalent to being weakly Einstein.
Jihun Kim +2 more
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, 2020
The main purpose of this paper is to highlight some striking features of the relationship between homology groups and compact warped product submanifolds geometry with negative constant sectional curvature that follows from Lawson and Simons (1973 ...
Akram Ali +2 more
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The main purpose of this paper is to highlight some striking features of the relationship between homology groups and compact warped product submanifolds geometry with negative constant sectional curvature that follows from Lawson and Simons (1973 ...
Akram Ali +2 more
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Riemannian maps of CR-submanifolds of Kaehler manifolds
Mathematica SlovacaIn this paper, Riemannian maps from a CR-submanifold of an almost Hermitian manifold to another almost Hermitian manifold are studied. Such Riemannian maps include the special class of CR-submersions, which are well known in the literature.
Bayram Şahin
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Submersions of CR Submanifolds
2016O’Neill introduced the notion of Riemannian submersions (cf. O’Neill, Mich. Math. J. 13, 459–469, 1966, [28]). For the submersion \(\pi :M\longrightarrow N\) of a CR submanifold M of a Kaehler manifold \(\bar{M}\) onto an almost Hermitian manifold N, Kobayashi (cf. Kobayashi, Tohoku Math. J.
Mohammad Hasan Shahid +2 more
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Geometric inequalities for CR δ-invariant on generic statistical submanifolds
FilomatB.-Y. Chen [8] introduced the notion of CR ?-invariant on CR-submanifolds. Recently, F.R. Al-Solamy et al. [3, 4] and I. Mihai et al. [11], respectively, established optimal inequalities for this invariant on anti-holomorphic submanifolds in complex ...
A. Siddiqui, Ali Alkhaldi, M. Shahid
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In this paper, taking into account that the 6-dimensional unit sphere is nearly Kaehler manifold, 4-dimensional CR-warped product submanifolds of the sphere are studied.
Fulya Şahin
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In this paper, taking into account that the 6-dimensional unit sphere is nearly Kaehler manifold, 4-dimensional CR-warped product submanifolds of the sphere are studied.
Fulya Şahin
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On CR-submanifolds of Hermitian manifolds
Israel Journal of Mathematics, 1979In this paper we consider a CR-submanifold of a Hermitian manifold and prove various integrability theorems on the submanifold. When the ambient space is Kaehlerian a number of differential geometric results are also obtained.
Blair, David E., Chen, Bang-Yen
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