Let G be a locally compact group, \(\Phi \) be a Young function. In this paper, we study the amalgam space \(W(L^{\Phi },Y)\) defined on G, where the local component space is the Orlicz space \(L^{\Phi }\) and the global component is a Banach space Y containing the characteristic function of any compact subset of G. We obtain an equivalent norm on \(W(L^{\Phi },Y)\) . By using the equivalent norm, we investigate right translation invariance and completeness of the amalgam space \(W(L^{\Phi },Y)\) with a non translation invariant space Y, in general. We also present an example of a non translation invariant space Y such that \(W(L^{\Phi },Y)\) is right translation invariant in contrast to the literature.
