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Method for Automated Distributed Diagnostics for Networks

  • US 20130055020A1
  • Filed: 08/21/2012
  • Published: 02/28/2013
  • Est. Priority Date: 01/29/2009
  • Status: Abandoned Application
First Claim
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1. A method of distributed computations for diagnosing faults in a system for which a fault-to-symptom correlation map is specified by a fault propagation model including a specification, for each potential fault, of a set of symptoms that will be observed if a fault occurs, comprising the steps of:

  • translating the fault-to-symptom correlation map into an abstract relation graph in which nodes represent potential faults and a link between two nodes indicates that the corresponding faults produce one or more symptoms in common;

    partitioning the relation graph into a set of computational domains, thus obtaining a partition of the nodes among the domains, each domain including a set of nodes assigned to a respective domain and a set of local symptoms that either have both their end-nodes in the same domain or cross-domain symptoms that have only one end-node in a domain;

    determining all optimal solutions to the local diagnosis problem in each domain by finding the most probable set of faults in each domain that can explain all the local symptoms of each domain, disregarding the presence of cross-domain symptoms;

    determining a combination of the optimal local solutions of the domains, composed of one solution from each domain, that maximizes the number of cross-domain symptoms explained by the faults chosen in the combination;

    if all cross-domain symptoms are explained by the combination of optimal local solutions, the union of the faults in all the local solutions in the combination represents an optimal global solution;

    if there remain unexplained cross-domain symptoms, determining an optimal solution to the residual diagnosis problem by finding additional faults to explain the remaining cross-domain symptoms, and completing the global solution by adding the additional faults to the faults in all the selected combinations of optimal local solutions, andcomputing a bound on the possible deviation of the optimal solution from optimality given by the difference between the number of faults in the solution and the total number of faults in all the optimal local solutions determined for each individual domain.

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