Theory of holomorphically projective mappings of Kählerian spaces

DOI10.1007/BF01153160zbMath0406.53052MaRDI QIDQ1257695

Josef Mikeš, V. V. Domashev

Publication date: 1978

Published in: Mathematical Notes (Search for Journal in Brave)

zbMATH Keywords

Almost Complex StructureHolomorphically Projective MappingsKaehlerian Spaces

Mathematics Subject Classification ID

Global differential geometry of Hermitian and Kählerian manifolds (53C55)

Related Items (18)

Conification construction for Kähler manifolds and its application in \(c\)-projective geometry ⋮ Geodesic mappings and their generalizations ⋮ Holomorphically projective mappings between generalized hyperbolic Kähler spaces ⋮ On canonical F-planar mappings of spaces with affine connection ⋮ Subriemannian metrics and the metrizability of parabolic geometries ⋮ Canonical \(F\)-planar mappings of spaces with affine connection to two symmetric spaces ⋮ Argument shift method and sectional operators: applications to differential geometry ⋮ On fundamental equations of geodesic mappings and their generalizations ⋮ Curvature and the c-projective mobility of Kähler metrics with hamiltonian 2-forms ⋮ Conformal Fedosov structures and spaces ⋮ Unnamed Item ⋮ On the groups of c-projective transformations of complete Kähler manifolds ⋮ The Tanno Theorem for Kählerian metrics with arbitrary signature ⋮ Generalized Kähler spaces in Eisenhart's sense admitting a holomorphically projective mapping ⋮ Holomorphically projective mappings and their generalizations ⋮ A new type of generalized para-Kähler spaces and holomorphically projective transformations ⋮ Geodesic mapping onto Kählerian spaces of the first kind ⋮ Geodesic flows of c-projectively equivalent metrics are quantum integrable

Cites Work

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• On the holomorphically projective correspondence between Kählerian spaces preserving complex structure
• Almost-geodesic mappings of affinely-connected spaces and e-structures

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