An improved lower bound for the bin packing problem

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New Lower Bound for the Bin Packing Problem

The bin packing problem can be defined as follows: Given a set L of n items i, with sizes wi, for any (1 ≤ i ≤ n) and a set of identical bins with capacity C, with an objective to determine the minimal number of bins necessary to pack all the items, so that the sum of the volumes of the items in the same bin does not exceed the capacity of the bin. The problem has many real-world applications (...

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An Improved Lower Bound for a Semi-on-line Bin Packing Problem

On-line algorithms have been extensively studied for the onedimensional bin packing problem. Semi-online property relax the online prescription in such a way that it allows some extra operations or the algorithm knows more (e.g. the optimum value) in advance. In this paper we present an improved lower bound for the asymptotic competitive ratio of any on-line bin packing algorithm which knows th...

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An Improved Lower Bound for a Semi-on-line Bin Packing Problem

On-line algorithms have been extensively studied for the onedimensional bin packing problem. Semi-online property relax the online prescription in such a way that it allows some extra operations or the algorithm knows more (e.g. the optimum value) in advance. In this paper we present an improved lower bound for the asymptotic competitive ratio of any on-line bin packing algorithm which knows th...

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ژورنال

عنوان ژورنال: Discrete Applied Mathematics

سال: 1996

ISSN: 0166-218X

DOI: 10.1016/0166-218x(96)80459-8