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H. Kellerer and G. Woeginger, “A Tight Bound for 3-partitioning,” Discrete Applied Mathematics, Vol. 45, 1993, pp. 249-259. doi:10.1016/0166-218X(93)90013-E

has been cited by the following article:

• TITLE: Approximation Schemes for the 3-Partitioning Problems

  AUTHORS: Jianbo Li, Honglin Ding

  KEYWORDS: 3-partitioning Problem; Approximation Scheme

  JOURNAL NAME: Communications and Network, Vol.5 No.1B, November 7, 2013

  ABSTRACT: The 3-partitioning problem is to decide whether a given multiset of nonnegative integers can be partitioned into triples that all have the same sum. It is considerably used to prove the strong NP-hardness of many scheduling problems. In this paper, we consider four optimization versions of the 3-partitioning problem, and then present four polynomial time approximation schemes for these problems.