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Route Preserving Stabilization

Identifieur interne : 007998 ( Main/Exploration ); précédent : 007997; suivant : 007999

Route Preserving Stabilization

Auteurs : Colette Johnen [France] ; Sébastien Tixeuil [France]

Source :

RBID : ISTEX:59642B5095389C3C9A6EBCF159E2A0AA1473FCFE

Abstract

Abstract: A distributed system is self-stabilizing if it returns to a legitimate state in a finite number of steps regardless of the initial state, and the system remains in a legitimate state until another fault occurs. A routing algorithm is loop-free if, a path being constructed between two processors p and q, any edges cost change induces a modification of the routing tables in such a way that at any time, there always exists a path from p to q. We present a self-stabilizing loop-free routing algorithm that is also route preserving. This last property means that, a tree being constructed, any message sent to the root is received in a bounded amount of time, even in the presence of continuous edge cost changes. Also, and unlike previous approaches, we do not require that a bound on the network diameter is known to the processors that perform the routing algorithm. We guarantee self-stabilization for many metrics (such as minimum distance, shortest path, best transmitter, depth first search metrics, etc.), by reusing previous results on r-operators.

Url:
DOI: 10.1007/3-540-45032-7_14


Affiliations:


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