Type: Preprint
Publication Date: 2025-01-08
Citations: 0
DOI: https://doi.org/10.48550/arxiv.2501.04351
For a locally compact group $G$, let $A^n(G)$ denote the multidimensional Fourier algebra given by $ \otimes_{n}^{eh} A(G).$ This work explores the approximation identity and operator amenability of the algebra $A^n(G)$. Further, we study the approximation properties (AP) and the concept of weak amenability of the multidimensional Fourier algebra.
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