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Preprint 550-1997

Combinatorial Optimization & Graph Algorithms group (COGA-Preprints)

Title
Weak-Order Extensions of an Order
Authors
Karell Bertet, Jens Gustedt, and Michel Morvan
Publication
Appeared in Graph-Theoretic Concepts of Computer Science, WG'97, Rolf H. Möhring (Ed.), Lecture Notes in Computer Science 1335, p. 65-77
Classification
not available
Keywords
not available
Abstract
In this paper, at first we describe a graph representing all the weak-order extensions of a partially ordered set and an algorithm generating them. Then we present a graph representing all of the minimal weak-order extensions of a partially ordered set, and implying a generation algorithm. Finally, we prove that the number of weak-order extensions of a partially ordered set is a comparability invariant, whereas the number of minimal weak-order extensions of a partially ordered set is not a comparability invariant.
Source
Download as [ps.gz]
Title: Source

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