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pro vyhledávání: '"Square packing in a square"'
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Autor:
Kameng Nip, Zhenbo Wang
Publikováno v:
Journal of Combinatorial Optimization. 34:1198-1209
In this paper, we study a bin packing problem in which the sizes of items are determined by k linear constraints, and the goal is to decide the sizes of items and pack them into a minimal number of unit sized bins. We first provide two scenarios that
Publikováno v:
Discrete Optimization. 23:20-32
In this paper, we consider the online strip packing problem, in which a list of online rectangles has to be packed without overlap or rotation into one or more strips of width 1 and infinite height so as to minimize the required height of the packing
Publikováno v:
Theoretical Computer Science. 661:56-64
We study the parameterized complexity of Minimum Volume Packing and Strip Packing . In the two dimensional version the input consists of a set of rectangles S with integer side lengths. In the Minimum Volume Packing problem, given a set of rectangles
Publikováno v:
Information and Computation. 249:110-120
In this paper we establish an algorithmic framework between bin packing and strip packing, with which strip packing can be very well approximated by applying some bin packing algorithms. More precisely we obtain the following results: (1) Any off-lin
Publikováno v:
Journal of Combinatorial Optimization. 33:1411-1420
In this paper we consider the online problem of packing a list of squares into one strip of width 1 and infinite length without overlap so as to minimize the required height of the packing. We derive an upper bound 5 on the competitive ratio for this
Publikováno v:
European Journal of Operational Research. 250:754-759
In this paper, we consider the online strip packing problem, in which a list of online rectangles has to be packed without overlap or rotation into a strip of width 1 and infinite length so as to minimize the required height of the packing. We derive
Publikováno v:
Algorithmica. 77:867-901
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, which is tight. The proof requires full knowledge of the set, as the alg
Autor:
Janusz Januszewski, Paulina Grzegorek
Publikováno v:
Information Processing Letters. 115:872-876
A 3.883-competitive online square packing algorithm with one active bin is described. We study the problem of online packing of squares into bins with only one active bin.We describe a new one-space bounded packing algorithm.We improve upper bounds o
Autor:
Xin Han, Deshi Ye, Yung H. Tsin, Chung Keung Poon, Hing-Fung Ting, Francis Y. L. Chin, Yong Zhang
Publikováno v:
Theoretical Computer Science. 554:135-149
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 into a square bin of unit size on its arrival without any information abo