Motivated by providing differentiated services in the Internet, we consider online buffer management algorithms for quality-of-service
network switches. We study a
multi-buffer model. Packets have values and deadlines; they arrive at a switch over time. The switch consists of multiple buffers whose sizes
are bounded. In each time step, only one pending packet can be sent. Our objective is to maximize the total value of the packets
sent by their deadlines. We employ competitive analysis to measure an online algorithm’s performance. In this paper, we first
show that the lower bound of competitive ratio of a broad family of online algorithms is 2. Then we propose a (
3 + Ö3 » 4.7233 + \sqrt{3} \approx 4.723)-competitive deterministic algorithm, which is improved from the previously best-known result 9.82 (Azar and Levy. SWAT 2006).
Research is partially supported by the Seed Grant from the Office of the Vice President for Research and Economic Development
at George Mason University.