I_σ-convergence
Künye
Nuray, F., Gök, H. and Ulusu, U. (2011). I_σ-convergence. Mathematical Communications, 16(2), 531-538.Özet
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 convergence also I_σ-convergence and [V_σ]_p-convergence were given.
Cilt
16Sayı
2Bağlantı
https://scholar.google.com.tr/scholar?hl=tr&as_sdt=0%2C5&as_ylo=2011&as_yhi=2011&q=%22u%C4%9Fur+ulusu%22&btnG=https://hdl.handle.net/11630/8333
Koleksiyonlar
- Makaleler [90]
İlgili Öğeler
Başlık, yazar, küratör ve konuya göre gösterilen ilgili öğeler.
-
Quasi-almost lacunary statistical convergence of sequences of sets
Gülle, Esra; Ulusu, Uğur (EtaMaths Publishing, 2018)In this study, we defined concepts of Wijsman quasi-almost lacunary convergence, Wijsman quasi-strongly almost lacunary convergence and Wijsman quasi q-strongly almost lacunary convergence. Also we give the concept of Wijsman ... -
Lacunary statistical convergence of sequences of sets
Ulusu, Uğur; Nuray, Fatih (Canadian Research & Development Center of Sciences and Cultures, 2012)Several notions of convergence for subsets of metric space appear in the literature. In this paper we define lacunary statistical convergence for sequences of sets and study in detail the relationship between other convergence ... -
On quasi-lacunary invariant convergence of sequences of sets
Gülle, Esra; Ulusu, Uğur (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. ...



















