Triangular Conorms on the Space of Non-decreasing Lists of Non-negative Real Numbers

摘要

Motivated by the study of Δ~+_n-ivaluedistances, where Δ s the set of distance distribution functions with range in {0,~1/_n,}~,, wne de-al 1w1ith/ t_rianngular conorms defined on the bounded lattice En of non-decreasing lists (a_t , , a_n )eEn]qu i[p0ed, w+i~th∞ the natural (product) order. Using triangular conorms on [0, +∞.] and triangular norms on {0, 1, n} we describe different classes of appropriate triangular conorms on [0, +∞]~n