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On the minimum common integer partition problem
Published Web Location
http://www.springerlink.com/content/k733723313r75854/?p=168fd2df3d794dd2a55ddd502030b877π=23Abstract
We introduce a new combinatorial optimization problem in this paper, called the Minimum Common Integer Partition (MCIP) problem, which was inspired by computational biology applications including ortholog assignment and DNA fingerprint assembly. A partition of a positive integer n is a multiset of positive integers that add up to exactly n, and an integer partition of a multiset S of integers is defined as the multiset union of partitions of integers in S. Given a sequence of multisets S_1,(...),S_k of integers, where k >= 2, we say that a multiset is a common integer partition if it is an integer partition of every multiset S_i, 1 = 3.
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