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arxiv: 1003.5379 · v1 · submitted 2010-03-28 · 🧮 math.DG

Complex Osserman Kaehler Manifolds

classification 🧮 math.DG
keywords complexkaehlerossermanmanifoldsalmostarbitraryclassifyconstant
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Let H be a 4 dimensional almost Hermitian manifold which satisfies the Kaehler identity. Then H is complex Osserman if and only if H has constant holomorphic sectional curvature. We also classify in arbitrary dimensions all the complex Osserman Kaehler manifolds which do not have 3 eigenvalues.

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