2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/170292In this paper, the generalized Bloch Conjecture on zero cycles for the quotient of certain complete intersections with trivial canonical bundle is proved to hold. As an application of Bloch-Srinivas method on the decomposition of the diagonal, we compute the rational coefficient Lawson homology for 1-cycles and codimension two cycles for these quotient varieties. The (Generalized) Hodge Conjecture is proved to hold for codimension two cycles (and hence also for 2-cycles) on these quotient varieties.13 pagesAlgebraic Geometry14C15,14C25 14F43The Generalized Bloch Conjecture for the quotient of certain Calabi-Yau varietiestext