Geodesic
$\alpha\beta$-Weighted $d_g$-Statistical Convergence in Probability
Kragujevac Journal of Mathematics, Tome 46 (2022) no. 2, p. 229 Cet article a éte moissonné depuis la source eLibrary of Mathematical Institute of the Serbian Academy of Sciences and Arts

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In this paper we consider the notion of generalized density, namely, the natural density of weight $g$ was introduced by Balcerzak et al. (Acta Math. Hungar. {147}(1) (2015) 97-115) and the entire investigation is performed in the setting of probability space extending the recent results of Ghosal (Appl. Math. Comput. { 249} (2014) 502-509) and Das et al. (Filomat {31}(5) (2017) 1463-1473).
Classification : 40A35 40G15, 60B10
Keywords: $\alpha\beta$-weighted $d_g$-statistical convergence in probability, $\alpha\beta$-weighted $d_g$-strongly Cesàro convergence in probability, $g$-weighted $S_\alpha\beta$-convergence in probability, $g$-weighted $N_\alpha\beta$-convergence in probability 
@article{KJM_2022_46_2_a3,
     author = {Mandobi Banerjee},
     title = {$\alpha\beta${-Weighted} $d_g${-Statistical} {Convergence} in {Probability}},
     journal = {Kragujevac Journal of Mathematics},
     pages = {229 },
     year = {2022},
     volume = {46},
     number = {2},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/KJM_2022_46_2_a3/}
}
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Mandobi Banerjee. $\alpha\beta$-Weighted $d_g$-Statistical Convergence in Probability. Kragujevac Journal of Mathematics, Tome 46 (2022) no. 2, p. 229 . http://geodesic.mathdoc.fr/item/KJM_2022_46_2_a3/