New lower bounds for the three-dimensional finite bin packing problem

@article{Boschetti2004NewLB,
  title={New lower bounds for the three-dimensional finite bin packing problem},
  author={Marco A. Boschetti},
  journal={Discrete Applied Mathematics},
  year={2004},
  volume={140},
  pages={241-258}
}
The three-dimensional $nite bin packing problem (3BP) consists of determining the minimum number of large identical three-dimensional rectangular boxes, bins, that are required for allocating without overlapping a given set of three-dimensional rectangular items. The items are allocated into a bin with their edges always parallel or orthogonal to the bin edges. The problem is strongly NP-hard and $nds many practical applications. We propose new lower bounds for the problem where the items have… CONTINUE READING

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