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Rigidity of Kähler-Finsler Metrics with Constant Radial Curvature
In this paper, we prove that a smooth strongly pseudoconvex Kähler--Finsler metric $F$ satisfying the constant radial curvature condition \[ Ω(χ,\barχ)χ=cF^2χ, c\in\mathbb R\setminus\{0\}, \] is induced by a Hermitian Kähler metric of holomorphic sectional curvature $2c$. Under the Abate--Patrizio
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