
doi: 10.1007/bf01108596
The paper deals with the interval dimension of partially ordered sets (posets). Especially, the author studies 3-interval irreducible posets. He introduces the notion of a reduced partial stack and shows that every 3-interval irreducible poset is a reduced partial stack of some bipartite 3-interval irreducible poset. Moreover, large classes of 3-interval irreducible posets are described.
Combinatorics of partially ordered sets, interval dimension, Extremal problems in graph theory, 3-interval irreducible posets, reduced partial stack, interval order, partially ordered sets
Combinatorics of partially ordered sets, interval dimension, Extremal problems in graph theory, 3-interval irreducible posets, reduced partial stack, interval order, partially ordered sets
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