Results 31 to 40 of about 1,691 (159)
On November 11, 2019, a M$_{\mathrm{w}}$ 4.9 earthquake hit the region close to Montelimar (lower Rhône Valley, France), on the eastern margin of the Massif Central close to the external part of the Alps.
Cornou, Cécile +90 more
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Transient Dynamics and Propagation of Voltage and Frequency Fluctuations in Transmission Grids
The energy transition towards increased electric power production from renewable energy (RE) resources creates new challenges to ensure the stability of power grids. In conventional power grids voltage fluctuations can be controlled locally.
Kosisochukwu P. Nnoli +2 more
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Bell’s twin rockets non-inertial length enigma resolved by real geometry
A priori uniformity and monotonicity of the ‘non-inertial length’ expansion of a uniformly co-accelerating medium, uniquely yield an unfamiliar ‘hemicoid’ real-values metric surface ϒ in R3.
Brian Coleman
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Geodesics in reductive homogeneous spaces [PDF]
The author studies geodesics in reductive homogeneous spaces satisfying certain conditions. He shows that some Kähler \(C\)-spaces with second Betti number equal to one and connected semisimple Lie groups with certain left invariant metrics are examples of those spaces.
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Riemannian generalized C-spaces with homogeneous geodesics [PDF]
We investigate homogeneous geodesics in a class of homogeneous spaces G/K' called generalized C-spaces. We give necessary conditions so that a G-invariant metric on G/K' is a g.o. metric.
Arvanitoyeorgos, Andreas +3 more
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Liouville solution in General Relativity with a scalar field
New one parameter family of exact solutions in General Relativity with a scalar field has been found. The metric is of Liouville type which admits complete separation of variables in the geodesic Hamilton–Jacobi equation.
D.E. Afanasev, M.O. Katanaev
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Homogeneous geodesics in homogeneous Finsler spaces
In this paper, we study homogeneous geodesics in homogeneous Finsler spaces. We first give a simple criterion that characterizes geodesic vectors. We show that the geodesics on a Lie group, relative to a bi-invariant Finsler metric, are the cosets of the one-parameter subgroups.
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Study of complexity factor and stability of dynamical systems in $$f(\mathcal {G})$$ f ( G ) gravity
In this paper, we evaluate the complexity of the non static cylindrical geometry with anisotropic matter configuration in the framework of modified Gauss–Bonnet theory.
M. Zeeshan Gul +5 more
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Quasi-Uniform Density Non-Solid Infill Strategy for Axisymmetric Non-Planar Additive Manufacturing
Non-solid infill generation in Non-Planar Additive Manufacturing (NPAM) is still an open problem. This is due to mathematical complexities from curvature distortion, as well as bridging limitations inherent in some NPAM processes.
Alvaro Guzman-Bautista +6 more
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The existence of light‐like homogeneous geodesics in homogeneous Lorentzian manifolds [PDF]
In previous papers, a fundamental affine method for studying homogeneous geodesics was developed. Using this method and elementary differential topology it was proved that any homogeneous affine manifold and in particular any homogeneous pseudo‐Riemannian manifold admits a homogeneous geodesic through arbitrary point.
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