Hemi-slant Riemannian maps
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Publication:523648
DOI10.1007/s00009-016-0817-2zbMath1362.53026OpenAlexW2562940177WikidataQ115390357 ScholiaQ115390357MaRDI QIDQ523648
Publication date: 21 April 2017
Published in: Mediterranean Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00009-016-0817-2
Kähler manifoldRiemannian submersionRiemannian maphemi-slant Riemannian maphemi-slant submersionslant Riemannian map
Local differential geometry of Hermitian and Kählerian structures (53B35) General geometric structures on manifolds (almost complex, almost product structures, etc.) (53C15) Local Riemannian geometry (53B20)
Related Items (3)
Unnamed Item ⋮ Clairaut semi-invariant Riemannian maps from almost Hermitian manifolds ⋮ Unnamed Item
Cites Work
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- Statistical manifolds with almost quaternionic structures and quaternionic Kähler-like statistical submersions
- Hemi-slant submersions
- Harmonic maps on Sasakian manifolds
- Anti-invariant Riemannian submersions from almost Hermitian manifolds
- Semi-invariant Riemannian maps from almost Hermitian manifolds
- Non-existence of harmonic maps on trans-Sasakian manifolds
- Necessary and sufficient conditions for the Riemannian map to be a harmonic map on cosymplectic manifolds
- Second fundamental form of a map
- Manifolds, tensor analysis, and applications.
- Almost Hermitian submersions
- H-semi-invariant submersions
- The fundamental equations of a submersion
- Slant Riemannian maps from almost Hermitian manifolds
- POINTWISE SLANT SUBMERSIONS
- SEMI-INVARIANT RIEMANNIAN MAPS TO KÄHLER MANIFOLDS
- Slant submersions from almost Hermitian manifolds
- INVARIANT AND ANTI-INVARIANT RIEMANNIAN MAPS TO KÄHLER MANIFOLDS
- Warped product submanifolds of Kaehler manifolds with a slant factor
- Semi-invariant Submersions from Almost Hermitian Manifolds
- SLANT RIEMANNIAN MAPS TO KÄHLER MANIFOLDS
- Holomorphic Riemannian Maps
- Semi-slant Riemannian maps into almost Hermitian manifolds
- Generic riemannian submersions
- Harmonic Mappings of Riemannian Manifolds
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