The difference poset of monotone functions

Rok, strany: 1995, 27 - 33

The finite chains are the simplest ordered structures which can be organized into a difference poset (D-poset). But even in easy cases the set of all monotone functions from one chain into another endowed with the pointwise order will not carry any difference structure. If one sharpens the pointwise order to the monotone difference order, the monotone functions from one D-poset into another D-poset again form a D-poset.

ISO 690:

Flachsmeyer, J. 1995. The difference poset of monotone functions. In Tatra Mountains Mathematical Publications, vol. 6, no.2, pp. 27-33. 1210-3195.

APA:

Flachsmeyer, J. (1995). The difference poset of monotone functions. Tatra Mountains Mathematical Publications, 6(2), 27-33. 1210-3195.