M. Sangani Monfared, On almost periodic functionals on the Figà-Talamanca–Herz alegbras $A_p(G)$

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Volume 1, Issue 3, 1 December 2017, Pages 325-331

Abstract. If $G$ is a compact group of bounded representation type, then Dunkl and Ramirez have shown that the product of any two almost periodic functionals on the Fourier algebra $A(G)$ is again almost periodic. In this paper, we show that, under an additional condition, the same result holds for Figà-Talamanca–Herz algebras $A_p(G)$ , $1<p<\infty$ .

How to Cite this Article:
M. Sangani Monfared, On almost periodic functionals on the Figà-Talamanca–Herz alegbras $A_p(G)$ , J. Nonlinear Var. Anal. 1 (2017), 325-331.