B Brubach - International Workshop on Approximation and Online …, 2014 - Springer
We show a new algorithm and improved bound for the online square-into-square packing problem using a hybrid shelf-packing approach. This 2-dimensional packing problem …
Abstract In 1967, Moon and Moser proved a tight bound on the critical density of squares in squares: any set of squares with a total area of at most 1/2 can be packed into a unit square …
X Han, K Iwama, G Zhang - Theory of Computing Systems, 2008 - Springer
The online removable square packing problem is a two-dimen-sional version of the online removable Knapsack problem. For a sequence of squares with side length at most 1, we are …
In λ-packing items are grouped in batches. Items arrive one by one (online) and they are stored in a buffer until either the total volume of stored items is greater than or equal to λ or …
We investigate several online packing problems in which convex polygons arrive one by one and have to be placed irrevocably into a container, while the aim is to minimize the used …
In this paper, we study 1-space bounded 2-dimensional bin packing and square packing. A sequence of rectangular items (square items, respectively) arrive over time, which must be …
FYL Chin, HF Ting, Y Zhang - International Journal of Foundations …, 2010 - World Scientific
In this paper, we study the bounded space variation, especially one-space bounded, of two- dimensional bin packing. A sequence of rectangular items arrive over time, and the following …
In this paper, we study 1-space bounded 2-dimensional bin packing and square packing. A sequence of rectangular items (square items) arrive one by one, each item must be packed …
In this paper, we study 1-space bounded multi-dimensional bin packing and hypercube packing. A sequence of items arrive over time, each item is ad-dimensional hyperbox (in bin …