Several types of enriched \((L,M)\)-fuzzy convergence spaces (Q2398180)

For a completely distributive lattice \((L,M)\) the enriched \((L,M)\)-fuzzy convergence structures on a universe \(X\) are studied. A number of such structures is discussed, like \((L,M)\)-fuzzy Kent convergence spaces, enriched \((L,M)\)-fuzzy limit spaces, pretopological enriched \((L,M)\)-fuzzy convergence spaces, topological enriched \((L,M)\)-fuzzy convergence spaces and enriched \((L,M)\)-fuzzy Choquet convergence spaces. These are studied from the categorial point of view, and relations among them are investigated.