Carmona Jiménez, J. L.Castrillón López, Marco2023-06-172023-06-172020-08-012075-168010.3390/axioms9030094https://hdl.handle.net/20.500.14352/7296We study the reduction procedure applied to pseudo-Kähler manifolds by a one dimensional Lie group acting by isometries and preserving the complex tensor. We endow the quotient manifold with an almost contact metric structure. We use this fact to connect pseudo-Kähler homogeneous structures with almost contact metric homogeneous structures. This relation will have consequences in the class of the almost contact manifold. Indeed, if we choose a pseudo-Kähler homogeneous structure of linear type, then the reduced, almost contact homogeneous structure is of linear type and the reduced manifold is of type C5⊕C6⊕C12 of Chinea-González classification.engAtribución 3.0 Españahttps://creativecommons.org/licenses/by/3.0/es/journal articlehttps://doi.org/10.3390/axioms9030094open access512Ambrose–Singer connectionsalmost contact metric manifoldshomogeneous manifoldshomogeneous structurespseudo-Kähler manifoldspseudo-Riemannian metricÁlgebra1201 Álgebra