Taiwanese Journal of Mathematics, cilt.7, sa.3, ss.493-501, 2003 (SCI-Expanded)
In this paper we define a normed space Apq, (G, A) and prove some properties of this space. In particular, we show that the space ℒ√ (G, A)⊗L∞(G,A) ℒII (G, A) is isometrically isomorphic to the space Apq (G, A) and the space of multipliers from Lp(G,A) to Lq′ (G, A*) is isometrically isomorphic to the dual of the space A pq, (G, A) if G satisfies a property Pp q.