Constancy of \(\bar{\phi}\)-holomorphic sectional curvature for an indefinite generalized \(g \cdot f \cdot f\)-space form (Q666323)
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scientific article; zbMATH DE number 6012964
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Constancy of \(\bar{\phi}\)-holomorphic sectional curvature for an indefinite generalized \(g \cdot f \cdot f\)-space form |
scientific article; zbMATH DE number 6012964 |
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Constancy of \(\bar{\phi}\)-holomorphic sectional curvature for an indefinite generalized \(g \cdot f \cdot f\)-space form (English)
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8 March 2012
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Summary: Bonome et al., 1997, provided an algebraic characterization for an indefinite Sasakian manifold to reduce to a space of constant \(\phi\)-holomorphic sectional curvature. In this present paper, we generalize the same characterization for indefinite \(g \cdot f \cdot f\)-space forms.
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\(\phi\)-holomorphic sectional curvature
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indefinite
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space forms
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0.9274388
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0.90933025
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0.88778776
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0.88666475
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