Sorry, we do not have enough data to show an influence graph for this author.
- Full text PDF available (2)
- This year (0)
- Last 5 years (1)
- Last 10 years (1)
Journals and Conferences
To every subset A of a complete lattice L we assign subsets J(A),M(A) and define join-closed and meet-closed sets in L. Some properties of such sets are proved. Joinand meet-closed sets in power-set lattices are characterized. The connections about join-independent (meet-independent) and join-closed (meet-closed) subsets are also presented in this paper.
Join-independent and meet-independent sets in complete lattices were defined in . According to , to each complete lattice (L,≤) and a cardinal number p one can assign (in a unique way) an incidence structure J p L of independent sets of (L,≤). In this paper some lattice-inadmissible incidence structures are founded, i.e. such incidence structures that… (More)