Results 1 to 10 of about 58,187 (222)
Effect of local fractional derivatives on Riemann curvature tensor [PDF]
In this paper, we give a main example indicating the ineffectiveness of the local fractional derivatives on the Riemann curvature tensor that is a common tool in calculating curvature of a Riemannian manifold. For this, first we introduce a general local
Muhittin Evren Aydin
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On Possible Minimal Length Deformation of Metric Tensor, Levi-Civita Connection, and the Riemann Curvature Tensor [PDF]
The minimal length conjecture is merged with a generalized quantum uncertainty formula, where we identify the minimal uncertainty in a particle’s position as the minimal measurable length scale.
Fady Tarek Farouk +3 more
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Fractional Order Riemann Curvature Tensor in Differential Geometry
This study discussed some interesting aspects and features of fractional curvature in the differential manifold. In particular, Riemannian fractional curvature tensor, Livi-Civita fractional connection and Bianchi fractional identity are presented.
Wedad Saleh
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M-eigenvalues of The Riemann Curvature Tensor [PDF]
The Riemann curvature tensor is a central mathematical tool in Einstein's theory of general relativity. Its related eigenproblem plays an important role in mathematics and physics.
Hua Xiang, L. Qi, Yimin Wei
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The Riemann-Lovelock Curvature Tensor [PDF]
In order to study the properties of Lovelock gravity theories in low dimensions, we define the kth-order Riemann-Lovelock tensor as a certain quantity having a total 4k-indices, which is kth-order in the Riemann curvature tensor and shares its basic ...
David Kastor +3 more
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String Corrections To The Riemann Curvature Tensor [PDF]
The string corrections to the Riemann Curvature tensor are found to first order in the string slope parameter, here proportional to $\g$. This is done for D=10 supergravity, the presumed low energy limit of string theory.
S. Bellucci, D. O'Reilly
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Coupling of quantum gravitational field with Riemann and Ricci curvature tensors [PDF]
The theoretical problem of establishing the coupling properties existing between the classical and quantum gravitational field with the Ricci and Riemann curvature tensors of General Relativity is addressed.
Claudio Cremaschini, Massimo Tessarotto
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M-Eigenvalues of the Riemann Curvature Tensor of Conformally Flat Manifolds [PDF]
We generalized Xiang, Qi and Wei's results on the M-eigenvalues of Riemann curvature tensor to higher dimensional conformal flat manifolds. The expression of M-eigenvalues and M-eigenvectors are found in our paper.
Yun Miao, L. Qi, Yimin Wei
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Although the interpretation of complexity in extended theories of gravity is available in the literature, its illustration in f(R,Lm,T) theory is still ambiguous.
A. Rehman +3 more
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On the Riemann Curvature Tensor in General Relativity(VIII Asia-Pacific International Conference on Gravitation and Astrophysics (ICGA8)) [PDF]
Z. Ahsan
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