2011International Journal of Managment, IT and EngineeringRequires access

Reliability Prediction of Fault-Tolerant Multicomputer Interconnection Networks

Nalini Kanta Barpanda, Ranjan Kumar Dash, C. R. Tripathy

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Abstract

This paper proposes a new method to identify all the maximal incomplete sub cubes present in a faulty cube taking maximum fault tolerance level i.e. number of faulty nodes is equal to the system dimension. The procedure is a distributed one, as every healthy node next to a failed one performs the same procedure independently and concurrently. Then the reliability expression for the maximal incomplete sub cube is derived. This method is well supported by an efficient algorithm which runs polynomially. The proposed method is found to be simple, general and efficient and thus is applicable to all the cube based topologies. The reliability of some important cube based topologies are evaluated and compared under the same condition.

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What this paper is about

This paper proposes a new method to identify all the maximal incomplete sub cubes present in a faulty cube taking maximum fault tolerance level i.e. number of faulty nodes is equal to the system dimension. The procedure is a distributed one, as every healthy node next to a failed one performs the same procedure independently and concurrently. Then the reliability expression for the maximal incomplete sub cube is derived. This method is well supported by an efficient algorithm which runs polynomially. The proposed method is found to be simple, general and efficient and thus is applicable to all the cube based topologies. The reliability of some important cube based topologies are evaluated and compared under the same condition.

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Available abstract

This paper proposes a new method to identify all the maximal incomplete sub cubes present in a faulty cube taking maximum fault tolerance level i.e. number of faulty nodes is equal to the system dimension. The procedure is a distributed one, as every healthy node next to a failed one performs the same procedure independently and concurrently. Then the reliability expression for the maximal incomplete sub cube is derived. This method is well supported by an efficient algorithm which runs polynomially. The proposed method is found to be simple, general and efficient and thus is applicable to all the cube based topologies. The reliability of some important cube based topologies are evaluated and compared under the same condition.

Key concepts: Cube (algebra), Reliability (semiconductor), Interconnection, Network topology, Computer science, Fault tolerance, Dimension (graph theory), Node (physics)

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