Ant colony optimization approach to heterogeneous redundancy in multi-state systems with multi-state components

An algorithm based on ant colony optimization (ACO) has been developed and employed to address the problem of optimum redundancy allocation in series-parallel multi-state systems (MSS) consisting of multi-state components. The objective is to obtain a minimum cost configuration of the system that sa...

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Published in2009 8th International Conference on Reliability, Maintainability and Safety pp. 116 - 121
Main Authors Sharma, V.K., Agarwal, M.
Format Conference Proceeding
LanguageEnglish
Published IEEE 01.07.2009
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Abstract An algorithm based on ant colony optimization (ACO) has been developed and employed to address the problem of optimum redundancy allocation in series-parallel multi-state systems (MSS) consisting of multi-state components. The objective is to obtain a minimum cost configuration of the system that satisfies the given reliability and weight constraints and the consumer load demand occurring in different operating time intervals. The demand distribution is presented as a piecewise cumulative load curve. The multi-state components are chosen from a list of products available in the market and have their characteristic feeding capacity, reliability, weight and cost. The capacity of the system, thus, strongly depends upon the selection of constituent components. The algorithm allocates heterogeneous redundancy i.e. non-identical components (of maximum two types) are allowed in each subsystem The search of optimal system structure in the ACO algorithm presented in the paper implements a multinomial probability based method to compute exact system reliability index. A penalty function is coupled to handle the constraints and restrict the search near the feasible region. The algorithm is very easy to apply and still obtains very good solutions with promising time efficiency. Two illustrative examples are given to validate the algorithm and to demonstrate its performance.
AbstractList An algorithm based on ant colony optimization (ACO) has been developed and employed to address the problem of optimum redundancy allocation in series-parallel multi-state systems (MSS) consisting of multi-state components. The objective is to obtain a minimum cost configuration of the system that satisfies the given reliability and weight constraints and the consumer load demand occurring in different operating time intervals. The demand distribution is presented as a piecewise cumulative load curve. The multi-state components are chosen from a list of products available in the market and have their characteristic feeding capacity, reliability, weight and cost. The capacity of the system, thus, strongly depends upon the selection of constituent components. The algorithm allocates heterogeneous redundancy i.e. non-identical components (of maximum two types) are allowed in each subsystem The search of optimal system structure in the ACO algorithm presented in the paper implements a multinomial probability based method to compute exact system reliability index. A penalty function is coupled to handle the constraints and restrict the search near the feasible region. The algorithm is very easy to apply and still obtains very good solutions with promising time efficiency. Two illustrative examples are given to validate the algorithm and to demonstrate its performance.
Author Sharma, V.K.
Agarwal, M.
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  fullname: Agarwal, M.
  organization: Dept. of Operational Res., Univ. of Delhi, Delhi, India
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Snippet An algorithm based on ant colony optimization (ACO) has been developed and employed to address the problem of optimum redundancy allocation in series-parallel...
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StartPage 116
SubjectTerms Algorithm design and analysis
Ant colony optimization
Cost function
Design optimization
heterogeneous redundancy
multi-state components
multi-state system
Plastics
Power generation
Production management
Redundancy
Reliability
series-parallel system
Traveling salesman problems
Title Ant colony optimization approach to heterogeneous redundancy in multi-state systems with multi-state components
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