A new proof of theorem of Toeplitz in summability theory.
In this paper we introduce a new sequence space defined by a sequence of Orlicz functions and study some topological properties of this sequence space.
In this paper we have proved a main theorem concerning the | , p n; δ |k summability methods, which generalizes a result of Bor and Özarslan [3].
In this note we investigate a relationship between the boundary behavior of power series and the composition of formal power series. In particular, we prove that the composition domain of a formal power series is convex and balanced which implies that the subset consisting of formal power series which can be composed by a formal power series possesses such properties. We also provide a necessary and sufficient condition for the superposition operator to map into itself or to map into...