Extrinsic circular trajectories on real hypersurfaces of type \((\mathrm{A}_2)\) in a complex projective space (Q2672316)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Extrinsic circular trajectories on real hypersurfaces of type \((\mathrm{A}_2)\) in a complex projective space |
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Extrinsic circular trajectories on real hypersurfaces of type \((\mathrm{A}_2)\) in a complex projective space (English)
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8 June 2022
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A smooth curve parameterized by its arclength on a submanifold is said to be extrinsic circular if it is a circle as a curve on the ambient space. The authors study congruence classes of extrinsic circular trajectories for magnetic fields associated with the contact metric structure on a real hypersurface of type (A2) in a complex projective space, classifying them by their extrinsic geodesic curvatures and by complex torsions.
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Sasakian magnetic fields
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real hypersurfaces of type \((\operatorname{A}_2)\)
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extrinsic circular trajectories
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congruent
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structure torsions
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principal torsions
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