Results 71 to 80 of about 118 (95)

Variational problems of normal curvature tensor and concircular scalarfields

open access: yesVariational problems of normal curvature tensor and concircular scalarfields
We consider the integral of (the square of) the length of the normal curvature tensor for immersions of manifolds into real space forms, especially into spheres. The first variation formula is given and the Euler-Lagrange equation is expressed in terms of the isothermal coordinates when the submanifold is two-dimensional.
openaire   +1 more source

Lorentzian α_Sasakian Manifolds Satisfying Certain Condition on the Concircular Curvature Tensor

open access: yesJournal of the Tensor Society, 2013
Vibhawari Srivastava   +1 more
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Product-concircular curvature tensor

open access: yesPublications de l'Institut Mathematique, Beograd, 1970
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Concircular Curvature Tensor and Fluid Spacetimes

International Journal of Theoretical Physics, 2009
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shah Alam Siddiqui, Zafar Ahsan
exaly   +3 more sources

Concircular Curvature Tensor’s Properties on Lorentzian Para-Sasakian Manifolds

Springer Proceedings in Mathematics and Statistics, 2020
The objective of the present paper is to study and investigate the geometric properties of Concircular curvature tensor on Lorentzian type para-Sasakian manifold endowed with the quarter-symmetric nonmetric connection. At last, we provide an example which satisfies the conditions of \(\xi _{*}\)-Concircularly flat and \(\phi _{*}\)-Concircularly flat ...
Rajendra Prasad, Shashikant Pandey
exaly   +2 more sources

On the \(D\)-concircular curvature tensor of a generalized Sasakian-space-form

2021
Summary: The object of this paper is to study of \(D\)-concircular curvature tensor on generalized Sasakian-space-forms. Actually we consider generalized Sasakian-space-forms when it is, respectively: \(D\)-concircularly flat; \(D\)-concircular-pseudosymmetric; \(D\)-concircularly Ricci-semisymmetric; \(D\)-concircularly symmetric; \(V(xi,X) .R = 0 ...
openaire   +1 more source

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