Results 31 to 40 of about 176,217 (273)

On a projective conformal semi-symmetric connection

open access: yesFilomat, 2019
In this paper we propose a projective conformal semi-symmetric connection and study its geometric and physical properties. The Schur?s theorem of this connection is obtained.
Cui, Jingshi   +3 more
openaire   +2 more sources

Finsler metrics and semi-symmetric compatible linear connections

open access: yesJournal of Geometry, 2022
AbstractFinsler metrics are direct generalizations of Riemannian metrics such that the quadratic Riemannian indicatrices in the tangent spaces of a manifold are replaced by more general convex bodies as unit spheres. A linear connection on the base manifold is called compatible with the Finsler metric if the induced parallel transports preserve the ...
Csaba Vincze, Márk Oláh
openaire   +3 more sources

On a semi-symmetric non-metric connection

open access: yesFilomat, 2011
Yano [10] defined and studied semi-symmetric metric connection in a Riemannian manifold and this was extended by De and Senguta [4] and many other geometers. Recently, the present authors [2], [3] defined semi-symmetric non-metric connections in an almost contact metric manifold. In this paper, we studied some properties of a semi-symmetric
S.K. Chaubey, R.H. Ojha
openaire   +3 more sources

GENERIC LIGHTLIKE SUBMANIFOLDS OF AN INDEFINITE KAEHLER MANIFOLD WITH A SEMI-SYMMETRIC NON-METRIC CONNECTION

open access: yesПроблемы анализа, 2018
Recently, this author studied lightlike hypersurfaces of an indefinite Kaehler manifold endowed with a semi-symmetric non-metric connection in [7]. Further we study this subject.
Dae Ho Jin
doaj   +1 more source

Metrics of a space with linear connection which is not semi-symmetric

open access: yesДифференциальная геометрия многообразий фигур, 2022
It is well-known Levi-Chivita’s construction of object for affine connection (in modern terminology — linear connection) by the field of non-degenerate metric on a smooth manifold.
Yu. I. Shevchenko, A.V. Vyalova
doaj   +1 more source

An Optimal Inequality for the Normal Scalar Curvature in Metallic Riemannian Space Forms

open access: yesMathematics, 2023
In this paper, we prove the DDVV conjecture for a slant submanifold in metallic Riemannian space forms with the semi-symmetric metric connection. The equality case of the derived inequality is discussed, and some special cases of the inequality are given.
Siraj Uddin   +2 more
doaj   +1 more source

Linear Connections and Curvature Tensors in the Geometry of Parallelizable Manifolds

open access: yes, 2007
In this paper we discuss curvature tensors in the context of Absolute Parallelism geometry. Different curvature tensors are expressed in a compact form in terms of the torsion tensor of the canonical connection.
Amr M. Sid-Ahmed   +21 more
core   +2 more sources

On metallic semi-symmetric metric f - connections

open access: yesCommunications Faculty Of Science University of Ankara Series A1Mathematics and Statistics, 2018
Abstract. In this article, we generate a metallic semi-symmetric metric F-connection on a locally decomposable metallic Riemann manifold.
openaire   +3 more sources

Lightlike Hypersurfaces of a Semi-Riemannian Product Manifold and Quarter-Symmetric Nonmetric Connections

open access: yesInternational Journal of Mathematics and Mathematical Sciences, 2012
We study lightlike hypersurfaces of a semi-Riemannian product manifold. We introduce a class of lightlike hypersurfaces called screen semi-invariant lightlike hypersurfaces and radical anti-invariant lightlike hypersurfaces.
Erol Kılıç, Oğuzhan Bahadır
doaj   +1 more source

Solitons Equipped with a Semi-Symmetric Metric Connection with Some Applications on Number Theory

open access: yesMathematics, 2023
A solution to an evolution equation that evolves along symmetries of the equation is called a self-similar solution or soliton. In this manuscript, we present a study of η-Ricci solitons (η-RS) for an interesting manifold called the (ε)-Kenmotsu manifold
Ali H. Hakami   +3 more
doaj   +1 more source

Home - About - Disclaimer - Privacy