On some BK spaces.
On Some Classes Of Linear Function Transformations Of Sequences (II) (Inclusion Theorems)
On Some Classes Of Linear Function Transformations Of Sequences (I) (Inclusion Theorems)
On some classes of linear function transformations of sequences (III)
On some classes of linear function transformations of sequences (I). (Inclusion theorems).
On some conditions for the almost everywhere convergence of a class of integrable functions
On some consequences of a generalized continuity
In normed linear space settings, modifying the sequential definition of continuity of an operator by replacing the usual limit "" with arbitrary linear regular summability methods we consider the notion of a generalized continuity (-continuity) and examine some of its consequences in respect of usual continuity and linearity of the operators between two normed linear spaces.
On some convergence tests for series and integrals
On some difference sequence sets and their topological properties.
On some geometrical properties of generalized modular spaces of Cesàro type defined by weighted means. (On some geometrical properties of generalized modular spaces of Cesáro type defined by weighted means.)
On some isometric spaces of and .
On some limits and series arising from semigroup theory.
On some new sequence spaces in 2-normed spaces using ideal convergence and an Orlicz function.
On some new type generalized difference sequence spaces
On some -convex sequences.
On some properties of multiple moduli of continuity.
On some sequence spaces generated by - and -difference of infinite matrices.
On some sequences derived from the Poisson distribution.
On some topological properties of generalized difference sequence spaces.
On spaces with the ideal convergence property
Let I ⊆ P(ω) be an ideal. We continue our investigation of the class of spaces with the I-ideal convergence property, denoted (I). We show that if I is an analytic, non-countably generated P-ideal then (I) ⊆ s₀. If in addition I is non-pathological and not isomorphic to , then (I) spaces have measure zero. We also present a characterization of the (I) spaces using clopen covers.