Turkish Journal of Mathematics and Computer Science
Yazarlar: ["Fadime GÖKÇE"]
Konular:-
DOI:10.47000/tjmcs.1007885
Anahtar Kelimeler:Euler means,Absolute summability,Matrix transformations
Özet: In recent paper, the space $ \left\vert E_{\phi}^{r}\right\vert (\mu)$ which is the generalization of the absolute Euler Space on the space $l(\mu)$, has been introduced and studied by Gökçe and Sarıgöl [3]. In this study, we give certain characterizations of matrix transformations from the paranormed space $ \left\vert E_{\phi}^{r}\right\vert (\mu)$ to one of the classical sequence spaces $c_{0},c,l_{\infty }.$ Also, we show that such matrix operators are bounded linear operators.