On cosymplectic-like statistical submersions

Abstract

We study cosymplectic-like statistical submersions. It is shown that for a cosymplectic-like statistical submersion, the base space is a Kahler-like statistical manifold and each fiber is a cosymplectic-like statistical manifold. We find the characterizations of the total and the base spaces under certain conditions. Examples of cosymplectic-like statistical manifolds and their submersions are also given.