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In this paper, we prove that almost resolvable $k$-cycle systems (briefly$k$-ARCS) of $(K_u \times K_g)(\lambda)$ exists for all $k \equiv 0(mod \ 4) $with few possible exceptions, where $\times$ represents tensor product ofgraphs.

Almost resolvable even cycle systems of $(K_u \times K_g)(\lambda)$