JOURNAL ARTICLE

Simplified Swarm Optimization Algorithm for reliability redundancy allocation problems

Abstract

An effective and simple solution methodology is applied and demonstrated to optimize the reliability redundancy allocation problems (RRAP) for the series-parallel system, the complex (bridge) system, and the overspeed protection of gas turbine system. The objective of the RRAP is the best known to maximize the system reliability for numerous decades. For this paper, in order to maximize the system reliability, it has to decide simultaneously the number of redundant components and the reliability of corresponding components in each subsystem with nonlinear constraints. This work is one difficulty for the RRAP. Hence, the RRAP is the mixed-integer programming problem with the nonlinear constraints that belongs to the NP-hard problem. In this paper, the Simplified Swarm Optimization (SSO) algorithm is proposed to solve the RRAP and improve computation efficiency for these NP-hard problems. The proposed SSO belongs to the category of Swarm Intelligence methods and is also an evolutionary computation method. Total three RRAP problems are successfully demonstrated by the proposed SSO algorithm. There are the comparisons of the experiment results among the proposed SSO algorithm with other available algorithms in this literature. On the average performance in the reliability of the three systems, the proposed SSO algorithm outperforms the previously best-known solutions.

Keywords:
Redundancy (engineering) Computer science Mathematical optimization Reliability (semiconductor) Swarm intelligence Computation Swarm behaviour Nonlinear system Algorithm Particle swarm optimization Mathematics

Metrics

2
Cited By
0.57
FWCI (Field Weighted Citation Impact)
18
Refs
0.78
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Reliability and Maintenance Optimization
Physical Sciences →  Engineering →  Safety, Risk, Reliability and Quality
Power System Reliability and Maintenance
Physical Sciences →  Engineering →  Safety, Risk, Reliability and Quality
Statistical Distribution Estimation and Applications
Physical Sciences →  Mathematics →  Statistics and Probability

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