Reliability and Birnbaum Importance for Sparsely Connected Circular Consecutive- Systems PROJECT TITLE :Reliability and Birnbaum Importance for Sparsely Connected Circular Consecutive- SystemsABSTRACT:A consecutive-$k$ -out-of-$ n $: $ rm F ( rm G )$ system with sparse $ d $ consists of $ n $ components ordered in a line or a circle, whereas the system fails (works) iff, there exist a minimum of $ k $ consecutive failed (working) parts with sparse $ d $ for $ 0 le d le n - k $. During this paper, a circular consecutive-$ k $-out-of-$ n $ system with sparse $ d $ is considered. Some equations for system reliability and Birnbaum importance are derived by suggests that of the finite Markov chain imbedding approach. Then the Birnbaum importance of parts is compared within the situations where the system is beneath an IID model, and where one among the components is known to be failed, respectively. Finally, some numerical examples are followed to illustrate the results obtained within the paper. Did you like this research project? To get this research project Guidelines, Training and Code... Click Here facebook twitter google+ linkedin stumble pinterest Lifetime Inference for Highly Reliable Products Based on Skew-Normal Accelerated Destructive Degradation Test Model Slip and Slide Detection and Adaptive Information Sharing Algorithms for High-Speed Train Navigation Systems
