In this paper, a heuristic dynamic-programming recursion is proposed for solving unconstrained 2D knapsack problem efficiently. The algorithm we propose is an incompletely enumerative method, in which some intricate cutting patterns may not be enumerated. Compared with the traditional dynamic-programming, the algorithm gives a high percentage of optimal solutions (93%) with a much lowered computational complexity. Some theoretical analyses for the algorithm are performed. Computational results are given for small and medium-sized problems
We propose a framework to model general guillotine restrictions in two-dimensional cutting problems ...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: unbounde...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: Un-bound...
In this paper, a heuristic dynamic-programming recursion is proposed for solving unconstrained 2D kn...
In this paper, a dynamic programming-based recursive method is proposed for solving an unconstrained...
We tackle the unconstrained guillotine two-dimensional cutting prob- lem (U2DCP) by a new improved v...
In this paper we tackle the unconstrained non-staged guillotine two-dimensional cutting problem (U2D...
In the unconstrained two-dimensional cutting problems (U2DCP) small rectangular objects have to be e...
In this paper we tackle the unconstrained non-staged guillotine two-dimensional cutting stock proble...
In this study, a dynamic programming approach to deal with the unconstrained two-dimensional non-gui...
We investigate several two-dimensional guillotine cutting stock problems and their variants in which...
The two-dimensional knapsack problem consists in packing a set of small rectangular items into a giv...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: unbounde...
AbstractWe present algorithms for the following three-dimensional (3D) guillotine cutting problems: ...
We propose a framework to model general guillotine restrictions in two-dimensional cutting problems ...
We propose a framework to model general guillotine restrictions in two-dimensional cutting problems ...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: unbounde...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: Un-bound...
In this paper, a heuristic dynamic-programming recursion is proposed for solving unconstrained 2D kn...
In this paper, a dynamic programming-based recursive method is proposed for solving an unconstrained...
We tackle the unconstrained guillotine two-dimensional cutting prob- lem (U2DCP) by a new improved v...
In this paper we tackle the unconstrained non-staged guillotine two-dimensional cutting problem (U2D...
In the unconstrained two-dimensional cutting problems (U2DCP) small rectangular objects have to be e...
In this paper we tackle the unconstrained non-staged guillotine two-dimensional cutting stock proble...
In this study, a dynamic programming approach to deal with the unconstrained two-dimensional non-gui...
We investigate several two-dimensional guillotine cutting stock problems and their variants in which...
The two-dimensional knapsack problem consists in packing a set of small rectangular items into a giv...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: unbounde...
AbstractWe present algorithms for the following three-dimensional (3D) guillotine cutting problems: ...
We propose a framework to model general guillotine restrictions in two-dimensional cutting problems ...
We propose a framework to model general guillotine restrictions in two-dimensional cutting problems ...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: unbounde...
We present algorithms for the following three-dimensional (3D) guillotine cutting problems: Un-bound...