Matrix Transformations of Some Generalized Analytic Sequence Spaces

The aim of this paper is to define and to investigate the generalized analytic sequence spaces \(c_{0}^{\nu}(p,s)\), \(l_{\infty}^{\nu}(p,s)\) and \(l^{\nu}(p,s)\) and to determine the matrices of classes, like \((l_{\infty}^{\nu}(p,s), l_{\infty})\), \((c_{0}^{\nu}(p,s), l_{\infty})\), \((l^{\nu}(p,s), l_{\infty})\), \((l_{\infty}^{\nu}(p,s), c)\), \((c_{0}^{\nu}(p,s), c)\), and \((l^{\nu}(p,s), c)\), where the sequence space and \(c\) are respectively the spaces of bounded and convergent complex sequences.