We consider life extension for a class of coherent system consisting of independent components with an increasing failure rate functions. The maintenance action is applied in a fixed component called the target component. To this end, the minimal repair and cold standby actions are provided. We also consider two alternative policies for the target component. A component following a new random variable, and another following the same distributions of the target component. These policies obviously increase the reliability and life of the target component and consequently, the life and reliability of a coherent system are also increased. In this regard, the life of the system is also extended. Some numerical results considering these life extensions are presented.
Kuo, M. J. Zuo, Optimal reliability modeling: principles and applications, John Wiley & Sons, 2003.
v. S, P. k. P, Probabilistic assessment of two-unit parallel system with correlated lifetime under inspection using regenerative point technique, International Journal of Reliability, Risk and Safety: Theory and Application 2 (1) (2019) 5–14.
Eryilmaz, M. H. Pekalp, On optimal age replacement policy for a class of coherent systems, Journal of Computational and Applied Mathematics(2020) 112888.
Navarro, A. Arriaza, A. Su´arez-Llorens, Minimal repair of failed components in coherent systems, European Journal of Operational Research 279 (3) (2019) 951–964.
E. Barlow, F. Proschan, Statistical theory of reliability and life testing: probability models, Tech. rep., Florida State Univ Tallahassee (1975).
V. Singh, P. K. Poonia, A. H. Adbullahi, Performance analysis of a complex repairable system with two subsystems in series configuration with an imperfect switch, J. Math. Comput. Sci. 10 (2) (2020) 359–383.
Pham, Handbook of reliability engineering, Springer Science & Business Media, 2006.
Nakagawa, Maintenance theory of reliability, Springer Science & Business Media, 2006.
Aven, U. Jensen, A general minimal repair model, journal of applied probability 37 (1) (2000) 187–197.
Natvig, Multistate system reliability, Wiley Encyclopedia of Operations Research and Management Science (2010).
Gahlot, V. V. Singh, H. I. Ayagi, I. Abdullahi, Stochastic analysis of a two units’ complex repairable system with switch and human failure using copula approach, Life Cycle Reliability and Safety Engineering 9 (1) (2020) 1–11.
Zhang, E. Amini-Seresht, W. Ding, Component and system active redundancies for coherent systems with dependent components, Applied Stochastic Models in Business and Industry 33 (4) (2017) 409–421.
S. J. Almalki, S. Nadarajah, Modifications of the weibull distribution: A review, Reliability Engineering & System Safety 124 (2014) 32–55.
Mirjalili,S. M. and Kazempoor,J. (2020). Life extension for a coherent system through cold standby and minimal repair policies for their independent components. International Journal of Reliability, Risk and Safety: Theory and Application, 3(2), 51-54. doi: 10.30699/IJRRS.3.2.6
MLA
Mirjalili,S. M. , and Kazempoor,J. . "Life extension for a coherent system through cold standby and minimal repair policies for their independent components", International Journal of Reliability, Risk and Safety: Theory and Application, 3, 2, 2020, 51-54. doi: 10.30699/IJRRS.3.2.6
HARVARD
Mirjalili S. M., Kazempoor J. (2020). 'Life extension for a coherent system through cold standby and minimal repair policies for their independent components', International Journal of Reliability, Risk and Safety: Theory and Application, 3(2), pp. 51-54. doi: 10.30699/IJRRS.3.2.6
CHICAGO
S. M. Mirjalili and J. Kazempoor, "Life extension for a coherent system through cold standby and minimal repair policies for their independent components," International Journal of Reliability, Risk and Safety: Theory and Application, 3 2 (2020): 51-54, doi: 10.30699/IJRRS.3.2.6
VANCOUVER
Mirjalili S. M., Kazempoor J. Life extension for a coherent system through cold standby and minimal repair policies for their independent components. IJRRS, 2020; 3(2): 51-54. doi: 10.30699/IJRRS.3.2.6