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Constant $k$th-mixed curvature on locally conformal Kähler manifolds
In this paper, we consider compact locally conformal Kähler manifolds with constant $k$th-mixed curvature. By using a recent method of Huang-Wan for constant Chern holomorphic sectional curvature, we prove that if a compact LCK manifold has nonzero constant $k$th-mixed curvature, then its Hermitian
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