Abstract
We prove that any Kähler manifold admitting a flat complex conformal connection is a Bochner-Kähler manifold with special scalar distribution and zero geometric constants. Applying the local structural theorem for such manifolds we obtain a complete description of the Kähler manifolds under consideration.
Citation
Georgi Ganchev. Vesselka Mihova. "Kähler manifolds admitting a flat complex conformal connection." Kodai Math. J. 30 (2) 237 - 245, June 2007. https://doi.org/10.2996/kmj/1183475514
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