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Abstract
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By giving a brief definition and example of Kenmotsu-like statistical manifolds, we
investigate the geometry of invariant submanifolds of Kenmotsu-like statistical manifolds. We show
that invariant submanifolds of these manifolds inherit Kenmotsu-like and Kaehler-like structure if
the characteristic vector field ζ be tangent and normal, respectively. Moreover, we prove that in
tangent case, the submanifold is a statistical minimal submanifold.
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