Closed almost Kähler 4-manifolds of constant non-negative Hermitian holomorphic sectional curvature are Kähler
We show that a closed almost Kähler 4-manifold of pointwise constant holomorphic sectional curvature k≥0 with respect to the canonical Hermitian connection is automatically Kähler. The same result holds for k<0 if we require in addition that the Ricci curvature is J-invariant. The proofs are base...
| Główni autorzy: | , |
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| Format: | Journal article |
| Język: | English |
| Wydane: |
Mathematical Institute of Tohoku University
2020
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