  In this paper, we study Jordan derivation-like maps on the $\theta-$Lau
products of algebras. We characterize them and prove that under certain
condition any Jordan derivation-like maps on the $\theta-$Lau products is a
derivation-like map. Moreover, we investigate the concept of centralizing for
Jordan derivation-like maps on the $\theta-$Lau products of algebras.
