Mathematics is a fascinating field that is vast in its applications. One such area of interest is sequence convergence and divergence. To determine whether a given sequence converges or diverges, a ...
Double sequence spaces extend the classical notion of sequence spaces to encompass two-indexed structures, thereby providing a robust framework for the analysis of functions and operators in ...
ABSTRACT: The concept of statistical convergence was introduced by Stinhauss [1] in 1951. In this paper, we study con- vergence of double sequence spaces in 2-normed spaces and obtained a criteria for ...
The study of statistical convergence of complex uncertain sequences bridges classical analysis with uncertainty quantification, addressing challenges inherent in systems where outcomes are not ...
Department of Mathematics and Informatics, Faculty of Science, Lucian Blaga University of Sibiu, Sibiu, Romania. Many areas of mathematics, such as mathematical optimizations, analysis, statistics, ...
Let K be a nonempty closed convex subset of a real Banach space E and T be a Lipschitz pseudocontractive self-map of K with $F(T)\coloneq ${x∈ K: Tx=x}$\neq ...
Sequences, trees, and expression data from Walker-Hale, Guerrero-Rubio & Brockington (in press) New Phytologist. alignments_and_trees has the necessary files to reproduce the ancestral sequence ...
In this paper we give the concept of the sequence of exponents of Karamata's convergence as analogon of the sequence of exponents of convergence introduced by Pringsheim and considered by Borei, Pólya ...