In this paper, we address the issue of computing fast lower bounds for the Bin Packing problem, i.e., bounds that have a computational complexity dominated by the complexity of ordering the items by non-increasing values of their volume.We introduce new classes of fast lower bounds with improved asymptotic worst-case performance compared to well-known results for similar computational effort. Experimental results on a large set of problem instances indicate that the proposed bounds reduce both the deviation from the optimum and the computational effort
We address the two-dimensional bin packing problem with fixed orientation. This problem requires pac...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1973.Vita.Bibliography...
AbstractIn this paper, we investigate fast lower bounds for the deterministic one-dimensional bin pa...
AbstractThis paper unifies and generalizes the existing lower bounds for the one-dimensional bin pac...
AbstractIn this paper, we investigate fast lower bounds for the deterministic one-dimensional bin pa...
AbstractOn-line algorithms have been extensively studied for the one-dimensional bin packing problem...
Low-order polynomial time algorithms for near-optimal solutions to the problem of bin packing are st...
AbstractThis paper unifies and generalizes the existing lower bounds for the one-dimensional bin pac...
This paper unifies and generalizes the existing lower bounds for the one-dimensional bin packing pr...
We improve the lower bound on the asymptotic competitive ratio of any online algorithm for bin packi...
This paper unifies and generalizes the existing lower bounds for the one-dimensional bin packing pr...
We improve the lower bound on the asymptotic competitive ratio of any online algorithm for bin packi...
AbstractOn-line algorithms have been extensively studied for the one-dimensional bin packing problem...
textabstractIn this paper we discuss lower bounds for the asymptotic worst case ratio of on-line alg...
In this paper, we review LB2 and LB3, two lower bounds for the bin packing problem that were respect...
We address the two-dimensional bin packing problem with fixed orientation. This problem requires pac...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1973.Vita.Bibliography...
AbstractIn this paper, we investigate fast lower bounds for the deterministic one-dimensional bin pa...
AbstractThis paper unifies and generalizes the existing lower bounds for the one-dimensional bin pac...
AbstractIn this paper, we investigate fast lower bounds for the deterministic one-dimensional bin pa...
AbstractOn-line algorithms have been extensively studied for the one-dimensional bin packing problem...
Low-order polynomial time algorithms for near-optimal solutions to the problem of bin packing are st...
AbstractThis paper unifies and generalizes the existing lower bounds for the one-dimensional bin pac...
This paper unifies and generalizes the existing lower bounds for the one-dimensional bin packing pr...
We improve the lower bound on the asymptotic competitive ratio of any online algorithm for bin packi...
This paper unifies and generalizes the existing lower bounds for the one-dimensional bin packing pr...
We improve the lower bound on the asymptotic competitive ratio of any online algorithm for bin packi...
AbstractOn-line algorithms have been extensively studied for the one-dimensional bin packing problem...
textabstractIn this paper we discuss lower bounds for the asymptotic worst case ratio of on-line alg...
In this paper, we review LB2 and LB3, two lower bounds for the bin packing problem that were respect...
We address the two-dimensional bin packing problem with fixed orientation. This problem requires pac...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1973.Vita.Bibliography...
AbstractIn this paper, we investigate fast lower bounds for the deterministic one-dimensional bin pa...