Title :
Birkhoff-von Neumann input-buffered crossbar switches for guaranteed-rate services
Author :
Chang, Cheng-Shang ; Chen, Wen-Jyh ; Huang, Hsiang-Yi
Author_Institution :
Dept. of Electr. Eng., Nat. Tsing Hua Univ., Hsinchu, Taiwan
fDate :
7/1/2001 12:00:00 AM
Abstract :
Based on a decomposition result by Birkhoff (1946) and von Neumann (1953) for a doubly sub-stochastic matrix, in this letter we propose a scheduling algorithm that is capable of providing guaranteed-rate services for input-buffered crossbar switches. Our guarantees are uniformly good for all nonuniform traffic. The computational complexity to identify the scheduling algorithm is O(N4.5) for an N×N switch. Once the algorithm is identified, its on-line computational complexity is O(log N) and its on-line memory complexity is O(N3 log N)
Keywords :
buffer storage; computational complexity; matrix decomposition; scheduling; telecommunication switching; telecommunication traffic; Birkhoff-von Neumann input-buffered crossbar switches; N×N switch; doubly sub-stochastic matrix decomposition; guaranteed-rate services; nonuniform traffic; on-line computational complexity; on-line memory complexity; scheduling algorithm; Communication switching; Communications Society; Computational complexity; Councils; Matrix decomposition; Packet switching; Processor scheduling; Scalability; Scheduling algorithm; Switches;
Journal_Title :
Communications, IEEE Transactions on