Title : 
Convergence/response tradeoffs in concurrent systems
         
        
            Author : 
Gouda, Mohamed G. ; Evangelist, Michael
         
        
            Author_Institution : 
Dept. of Comput. Sci., Texas Univ., Austin, TX, USA
         
        
        
        
        
        
            Abstract : 
A self-stabilizing system is one which if started at any unsafe state, is guaranteed to converge to a safe state within a finite number of state transitions. The convergence span of such a system is defined as the maximum number of critical transitions that can be executed before the system reaches a safe state. The authors discuss the tradeoff between the convergence span of a self-stabilizing system and its response span. In particular, they argue that the convergence span can be reduced by some factor by increasing the response span by the same factor, and vice versa. The discussion is centered on a class of self-stabilizing systems for detecting termination on a uni-directional ring
         
        
            Keywords : 
convergence; parallel algorithms; self-adjusting systems; stability; convergence span; critical transitions; safe state; self-stabilizing system; uni-directional ring; Contracts; Convergence; Safety;
         
        
        
        
            Conference_Titel : 
Parallel and Distributed Processing, 1990. Proceedings of the Second IEEE Symposium on
         
        
            Conference_Location : 
Dallas, TX
         
        
            Print_ISBN : 
0-8186-2087-0
         
        
        
            DOI : 
10.1109/SPDP.1990.143666