UPPER BOUND FOR THE DECAY RATE OF THE MARGINAL QUEUE-LENGTH DISTRIBUTION IN A TWO-NODE MARKOVIAN QUEUEING SYSTEM(<Special Issue>Network Design, Control and Optimization)
スポンサーリンク
概要
- 論文の詳細を見る
We study a geometric decay property for two-node queueing networks, not restricted to ones having acyclic configuration. We take a matrix-analytic approach, and prove the geometric decay property of the marginal queue-length distributions by giving an upper bound of the exact decay rate for each node. The upper bound coincides with the exact decay rate for Jackson networks and MAP/M/1→/M/1 tandem queues.
- 社団法人日本オペレーションズ・リサーチ学会の論文
著者
-
Takahashi Yukio
Tokyo Institute of Technology
-
Makimoto Naoki
The University Of Tsukuba
-
Katou Ken'ichi
The University Of Electro Communications
関連論文
- ASYMPTOTIC PROPERTIES OF STATIONARY DISTRIBUTIONS IN TWO-STAGE TANDEM QUEUEING SYSTEMS
- UPPER BOUND FOR THE DECAY RATE OF THE MARGINAL QUEUE-LENGTH DISTRIBUTION IN A TWO-NODE MARKOVIAN QUEUEING SYSTEM(Network Design, Control and Optimization)
- BOUNDS FOR CALL COMPLETION PROBABILITIES IN LARGE-SCALE MOBILE COMMUNICATION NETWORKS(Network Design, Control and Optimization)
- A Backlog Evaluation Formula for Admission Control Based on the Stochastic Network Calculus with Many Flows
- A MARKOVIAN MODEL OF CODED VIDEO TRAFFIC WHICH EXHIBITS LONG-RANGE DEPENDENCE IN STATISTICA LANALYSIS