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On lacunary statistical convergence of double sequences and some properties in fuzzy normed spaces
(Journal of Intelligent Fuzzy Systems, 2019)
In this study, we have investigated the concepts of lacunary summable, lacunary statistical convergence and lacunary statistically Cauchy sequence for double sequences in fuzzy normed spaces. Also, we have investigated ...
I_2-Lacunary statistical convergence of double sequences of sets
(International Conference on Recent Advances in Pure and Applied Mathematics (ICRAPAM 2015), 2015)
In this paper, we introduce the concepts of the Wijsman
I2-statistical convergence, Wijsman I2-lacunary statistical
convergence and Wijsman strongly I2-lacunary convergence of
double sequences of sets and investigate ...
On statistical convergence of double sequences of closed sets
(JSTOR, 2016)
In this paper, we introduce the concepts of statistical inner and statistical outer limits for double
sequences of closed sets and give some formulas for finding these limits. Also, we give the Kuratowski
statistical ...
Asymptotically I-statistical equivalent functions defined on amenable semigroups
(Sigma Journal of Engineering and Natural Sciences, 2019)
In this study, we introduce the notions of asymptotically I-equivalence, asymptotically I*-equivalence, asymptotically strongly I-equivalence and asymptotically I-statistical equivalence for functions defined on discrete ...
Asymptotically ... statistical equivalence of double sequences of sets defined by modulus functions
(III. International Congress on Science and Education, 2019)
Statistical convergence and ideal convergence of real numbers, which are of great importance in the theory of summability, are studied by many mathematicians. Fast (1951) and Schoenberg (1959), independently, introduced ...
On quasi-lacunary invariant convergence of sequences of sets
(International Conference on Analysis and Its Applications, 2018)
In this study, we give definitions of Wijsman quasi-lacunary invariant convergence, Wijsman strongly quasi-lacunary invariant convergence and Wijsman quasi-lacunary invariant statistically convergence for sequences of sets. ...
Asymptotically lacunary I_σ-equivalence of sequences of sets
(2018)
In this study, we introduce the concepts of Wijsman p-strongly asymptotically lacunary invariant equivalence ([W_{N_{θσ}}^L ]_p), Wijsman asymptotically lacunary I-invariant equivalence (W_{I_{σθ}}^L) and Wijsman asymptotically ...
I_2-Cesàro summability of double sequences of sets
(Palestine Journal of Mathematics, 2020)
In this paper, we defined concept of Wijsman I_2-Cesàro summability and investigate the relationships between the concepts of Wijsman strongly I_2-Cesàro summability, Wijsman strongly I_2-lacunary convergence, Wijsman ...
I_σ-convergence
(Department of Mathematics, University of Osijek, 2011)
In this paper, the concepts of σ-uniform density of subsets A of the set N of positive integers and corresponding I_σ-convergence were introduced. Furthermore, inclusion relations between I_σ-convergence and invariant ...
I-Cesàro summability of sequences of sets
(International Conference on Pure and Applied Mathematics, 2015)
In this paper, we defined concept of Wijsman I-Cesàro summability for sequences of sets and investigate the relationship between the concepts of Wijsman strongly I-Cesàro summability, Wijsman strongly I-lacunary summability, ...
