On paranormed sequence space arising from Riesz Euler Totient matrix

In this paper, we introduce a novel paranormed sequence space $ \mathit{l} ({R_{\Phi}}, p) $ constructed through the application of the Riesz Euler Totient matrix. We demonstrate that the spaces $ \mathit{l} ({R_{\Phi}}, p) $ and $ \mathit{l} (p) $ are linearly isomorphic. In addition, we identify the dual spaces associated with this sequence space and establish its Schauder basis.