dimod.generators.bin_packing#
- bin_packing(weights: List[float], capacity: float) ConstrainedQuadraticModel [source]#
Generate a bin packing problem as a constrained quadratic model.
The bin packing problem, BPP, seeks to find the smallest number of bins that will fit a set of weighted items given that each bin has a weight capacity.
- Parameters:
weights – The weights for each item.
capacity – The capacity of the bin.
- Returns:
The constrained quadratic model encoding the bin packing problem. Variables are labeled as
y_{j}
wherey_{j} == 1
means that binj
has been used andx_{i}_{j}
wherex_{i}_{j} == 1
means that itemi
has been placed in binj
.