We study the online strip packing problem and derive an improved lower bound of rho a parts per thousand yen2.589aEuro broken vertical bar for the competitive ratio of this problem. The construction is based on modified "Brown-Baker-Katseff sequences" (Brown et al. in Acta Inform. 18:207-225, 1982) using only two types of rectangles. In addition, we present an online algorithm with competitive ratio for packing instances of this type
We prove a lower bound ρ ≥ 9.001 for the i competitive ratio of the so-called online matching proble...
We consider the relaxed online strip packing problem, where rectangular items arrive online and have...
When handling 2D packing problems, numerous incomplete and complete algorithms maintain a so-called ...
We study the online strip packing problem and derive an improved lower bound of rho a parts per thou...
We study the online strip packing problem and derive an improved lower bound of ρ ≥ 2.589... for the...
This note presents a lower bound of $3/2+\sqrt{33}/6 \approx 2.457$ on the competitive ratio for onl...
AbstractWe study an online multiple-strip packing problem, whose goal is to pack the given rectangle...
In the strip packing problem, the goal is to pack a set of rectangles into a vertical strip of unit ...
In this paper we consider the online scheduling of jobs which require processing on a number of mach...
AbstractIn this paper we consider the online scheduling of jobs which require processing on a number...
International audienceWe use game theory techniques to automatically compute improved lowerbounds on...
textabstractThe first algorithms for the on-line two-dimensional rectangle packing problem were intr...
We prove a lower bound $\rho \geq 9.001$ for the competitive ratio of the so-called online matching ...
Here, we focus on a generalized version of the strip packing problem; namely we have several open-en...
We use game theory techniques to automatically compute improved lower bounds on the competitive rati...
We prove a lower bound ρ ≥ 9.001 for the i competitive ratio of the so-called online matching proble...
We consider the relaxed online strip packing problem, where rectangular items arrive online and have...
When handling 2D packing problems, numerous incomplete and complete algorithms maintain a so-called ...
We study the online strip packing problem and derive an improved lower bound of rho a parts per thou...
We study the online strip packing problem and derive an improved lower bound of ρ ≥ 2.589... for the...
This note presents a lower bound of $3/2+\sqrt{33}/6 \approx 2.457$ on the competitive ratio for onl...
AbstractWe study an online multiple-strip packing problem, whose goal is to pack the given rectangle...
In the strip packing problem, the goal is to pack a set of rectangles into a vertical strip of unit ...
In this paper we consider the online scheduling of jobs which require processing on a number of mach...
AbstractIn this paper we consider the online scheduling of jobs which require processing on a number...
International audienceWe use game theory techniques to automatically compute improved lowerbounds on...
textabstractThe first algorithms for the on-line two-dimensional rectangle packing problem were intr...
We prove a lower bound $\rho \geq 9.001$ for the competitive ratio of the so-called online matching ...
Here, we focus on a generalized version of the strip packing problem; namely we have several open-en...
We use game theory techniques to automatically compute improved lower bounds on the competitive rati...
We prove a lower bound ρ ≥ 9.001 for the i competitive ratio of the so-called online matching proble...
We consider the relaxed online strip packing problem, where rectangular items arrive online and have...
When handling 2D packing problems, numerous incomplete and complete algorithms maintain a so-called ...