Öz
In this study, we introduce the notions of Wijsman asymptotically strongly p -lacunary invariant equivalence Wijsman asymptotically lacunary J -invariant equivalence, and Wijsman asymptotically lacunary J* -invariant equivalence, for sequences of sets. Also, the relationships among the notions of Wijsman asymptotically lacunary invariant equivalence, Wijsman asymptotically lacunary invariant statistical equivalence, are investigated
Anahtar Kelimeler
Kaynakça
- Baronti, M., Papini, P. 1986. Convergence of sequences of sets, In: Methods of Functional Analysis in Approximation Theory. Birkhäuser, Basel, pp. 133–155.
- Beer, G. 1985. On convergence of closed sets in a metric space and distance functions. Bull. Aust. Math. Soc., 31(3): 421–432.
Öz
Bu çalışmada, küme dizileri için Wijsman asimptotik kuvvetli p -lacunary invaryant denklik, Wijsman asimptotik lacunaryJ -invaryant denklik, ve Wijsman asimptotik lacunary J* -invaryant denklik avramları tanıtıldı. Ayrıca, Wijsman
asimptotik lacunary invaryant denklik, Wijsman asimptotik lacunary invaryant istatistiksel denklik, kavramları arasındaki ilişkiler araştırıldı.
Anahtar Kelimeler
Kaynakça
- Baronti, M., Papini, P. 1986. Convergence of sequences of sets, In: Methods of Functional Analysis in Approximation Theory. Birkhäuser, Basel, pp. 133–155.
- Beer, G. 1985. On convergence of closed sets in a metric space and distance functions. Bull. Aust. Math. Soc., 31(3): 421–432.
Ayrıntılar
| Birincil Dil | İngilizce |
|---|---|
| Bölüm | Araştırma Makaleleri |
| Yazarlar | |
| Yayımlanma Tarihi | 25 Haziran 2020 |
| Yayımlandığı Sayı | Yıl 2020 Cilt: 10 Sayı: 1 |
