Mathematische Nachrichten · 2021 · 18 citations · 9 references
Natural SciencesAnatomyDescriptive GeometrySurface ScienceTopologyComplex GeometryLow-dimensional GeometrySurface StructureThree-dimensional GeometryComplex Differential GeometryComplex SurfacesKähler GeometryRiemann SurfacesSurface TopologySurfaces In Three-dimensional GeometrySurfaces In Three-dimensional Space
Abstract The product manifold is one of the only four homogeneous six‐dimensional nearly Kähler manifolds. It also admits a canonical almost product structure P , which is compatible with the almost complex structure (see Bolton et al., Tôhoku Math. J. 67 (2015), 1–17, and Moruz and Vrancken, Publ. Inst. Math. 103 (2018), no. 117, 147–158). In this paper, we investigate and describe the two‐dimensional surfaces of which are P ‐invariant.
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Almost complex surfaces in the nearly Kähler S3 X S3
John Bolton, Franki Dillen, Bart Dioos et al. · HAL (Le Centre pour la Communication Scientifique Directe) · 2015 · 39 citations · Full text