On the stability of timed token rings

被引:1
作者
Altman, E
Liu, Z
机构
[1] INRIA Centre Sophia Antipolis, 06902 Sophia-Antipolis
关键词
local and metropolitan area networks; timed token ring; stability;
D O I
10.1016/0166-5316(95)00027-5
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
We analyze in this paper the stability of two types of timed-token rings: the existing Fiber Distributed Data Interface (FDDI) token ring protocol, and a new variant of the FDDI that we propose. The FDDI supports two classes of traffic: synchronous and asynchronous. The time constraint mechanism of FDDI guarantees the transmission delay of synchronous traffic: a Target Token Rotation Time (TTRT) being fixed, the FDDI protocol ensures that the token rotation time is always bounded above by twice TTRT. We consider the stability of the asynchronous traffic, for both FDDI and for the new proposed protocol, for which the token rotation time is also bounded by twice TTRT. We obtain sufficient and necessary stability conditions, which indicate how the choice of parameters affects the stability of the system. We show that the stability conditions of the new protocol are weaker (and thus it enables us to transmit more asynchronous packets). This protocol is also easier to implement as it requires less timers.
引用
收藏
页码:219 / 234
页数:16
相关论文
共 27 条
[1]  
Altman E., 1992, Queueing Systems Theory and Applications, V11, P35, DOI 10.1007/BF01159286
[2]  
Altman E, 1994, TELETRAF SCI ENG, V1, P961
[3]  
Altman E, 1994, TELETRAF SCI ENG, V1, P811
[4]  
ALTMAN E, IN PRESS IEEE ACM T
[5]  
*ANSI, 1988, X3T95 ANSI
[6]  
Baccelli F., 1994, Elements of Queueing Theory
[7]   ERGODICITY OF A POLLING NETWORK [J].
BOROVKOV, AA ;
SCHASSBERGER, R .
STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 1994, 50 (02) :253-262
[8]   ANALYSIS AND TUNING OF THE FDDI MEDIA ACCESS-CONTROL PROTOCOL [J].
DYKEMAN, D ;
BUX, W .
IEEE JOURNAL ON SELECTED AREAS IN COMMUNICATIONS, 1988, 6 (06) :997-1010
[9]  
Fricker C., 1994, Queueing Systems Theory and Applications, V15, P211, DOI 10.1007/BF01189238
[10]  
Georgiadis L., 1992, Queueing Systems Theory and Applications, V11, P7, DOI 10.1007/BF01159285