DOAJ Open Access 2022

⊤-Nets and ⊤-Filters

Gunther Jäger

Abstrak

In this paper‎, ‎we develop a theory of $\top$-nets and study their relation to $\top$-filters‎. ‎We show that convergence in strong $L$-topological spaces can be described by both $\top$-nets and $\top$-filters and both concepts are equivalent in the sense that definitions and proofs that are given using $\top$-filters can also be given using $\top$-nets and vice versa‎.

Penulis (1)

G

Gunther Jäger

Format Sitasi

Jäger, G. (2022). ⊤-Nets and ⊤-Filters. https://doi.org/10.30495/tfss.2022.690291

Akses Cepat

Lihat di Sumber doi.org/10.30495/tfss.2022.690291
Informasi Jurnal
Tahun Terbit
2022
Sumber Database
DOAJ
DOI
10.30495/tfss.2022.690291
Akses
Open Access ✓