Features of modeling failures of recoverable complex technical objects with a hierarchical constructive structure

Authors

DOI:

https://doi.org/10.15587/1729-4061.2017.108395

Keywords:

complex technical object, hierarchical constructive structure, mean time between failures, unit operating costs, statistical simulation modeling

Abstract

We developed a methodology and algorithms of forming the optimal sets of elements, which take part in the failure-recovery modeling process of complex technical objects. The methodology is based on the hierarchical constructive structure of the object, takes into account the redundancy of failing elements, as well as the maintainability of the product elements and their cost, which distinguishes this methodology from the known ones. Structurally, the methodology is implemented as a set of three algorithms. The generated optimal sets of elements are used to calculate the predictive reliability characteristics and operating costs of the object. The constructive structure of the object in the model is represented by a graph (tree). The optimality of the sets is understood in the sense of their correspondence to the object maintainability parameters.

With the improvement of maintainability properties, the forecasted values of the mean time between failures and the recovery time are correspondingly improved. Improvement of the operating cost index is not mandatory; provided different input data, there may not be such an improvement. Each variant of the values of object maintainability parameters is conformed to its optimal sets of failing and recoverable elements, under which adequate predictive estimates of reliability indicators and the object operating cost are provided.

The paper provides some examples of modeling, which demonstrate how the optimal sets of failing and recoverable elements are determined, and how the predictive estimates of reliability and object operating cost depend on the choice of these sets

Author Biographies

Sergey Lenkov, Military Institute of Taras Shevchenko National University of Kyiv Lomonosova str., 81, Kyiv, Ukraine, 03189

Doctor of Technical Sciences, Professor, Head of Research Center

Research Center 

Genadiy Zhyrov, Military Institute of Taras Shevchenko National University of Kyiv Lomonosova str., 81, Kyiv, Ukraine, 03189

PhD, Senior Researcher

Research Center

Dmytro Zaitsev, Military Institute of Taras Shevchenko National University of Kyiv Lomonosova str., 81, Kyiv, Ukraine, 03189

PhD, Associate Professor

Department of tactics and general military training

Igor Tolok, Military Institute of Taras Shevchenko National University of Kyiv Lomonosova str., 81, Kyiv, Ukraine, 03189

PhD, Head of Institute

Evgen Lenkov, Military Institute of telecommunications and Informatization Moskovska str., 45/1, Kyiv, Ukraine, 01011

PhD, Senior Researcher

Scientific center

Tetiana Bondarenko, Military Institute of telecommunications and Informatization Moskovska str., 45/1, Kyiv, Ukraine, 01011

Junior researcher

Scientific center of sacredness and informatization

Yurii Gunchenko, Odessa I. I. Mechnikov National University Dvoryanskaya str., 2, Odessa, Ukraine, 65000

Doctor of Technical Sciences, Associate professor

Department of Mathematical Support of Computer Systems

Viktor Zagrebnyuk, Odessa National Maritime University Mechnikova str., 34, Odessa, Ukraine, 65029

Doctor of Technical Sciences, Associate Professor, Head of Department

Department of Technical Cybernetics named after R. V. Merkt

Oleksandr Antonenko, Odessa I. I. Mechnikov National University Dvoryanskaya str., 2, Odessa, Ukraine, 65000

PhD, Associate Professor

Department of Mathematical Support of Computer Systems

References

  1. Lenkov, S. V., Boriak, K. F., Banzak, G. V., Braun, V. O., Osypa, V. A., Pashkov, S. A., Tsytsarev, V. N., Berezovskaia, Iu. V. (2014). Forecasting to reliability complex object radio-electronic technology and optimization parameter their technical usage with use the simulation statistical models. Odessa: VMV, 252.
  2. Shannon, R. E. (1975). Systems Simulation: The Art and Science. Prentice Hall, 368.
  3. Brown, J., Mol, L. (2017). On the roots of all-terminal reliability polynomials. Discrete Mathematics, 340 (6), 1287–1299. doi: 10.1016/j.disc.2017.01.024
  4. Liang, X. F., Wang, H. D., Yi, H., Li, D. (2017). Warship reliability evaluation based on dynamic bayesian networks and numerical simulation. Ocean Engineering, 136, 129–140. doi: 10.1016/j.oceaneng.2017.03.023
  5. Tu, H., Lou, W., Sun, Z., Qian, Y. (2017). Structural reliability simulation for the latching mechanism in MEMS-based Safety and Arming device. Advances in Engineering Software, 108, 48–56. doi: 10.1016/j.advengsoft.2017.02.008
  6. Wu, J., Yan, S., Li, J., Gu, Y. (2016). Mechanism reliability of bistable compliant mechanisms considering degradation and uncertainties: Modeling and evaluation method. Applied Mathematical Modelling, 40 (23-24), 10377–10388. doi: 10.1016/j.apm.2016.07.006
  7. Okaro, I. A., Tao, L. (2016). Reliability analysis and optimisation of subsea compression system facing operational covariate stresses. Reliability Engineering & System Safety, 156, 159–174. doi: 10.1016/j.ress.2016.07.018
  8. Cui, L., Li, Y., Shen, J., Lin, C. (2016). Reliability for discrete state systems with cyclic missions periods. Applied Mathematical Modelling, 40 (23-24), 10783–10799. doi: 10.1016/j.apm.2016.08.004
  9. Tien, I., Der Kiureghian, A. (2016). Algorithms for Bayesian network modeling and reliability assessment of infrastructure systems. Reliability Engineering & System Safety, 156, 134–147. doi: 10.1016/j.ress.2016.07.022
  10. Li, Y. Y., Chen, Y., Yuan, Z. H., Tang, N., Kang, R. (2017). Reliability analysis of multi-state systems subject to failure mechanism dependence based on a combination method. Reliability Engineering & System Safety, 166, 109–123. doi: 10.1016/j.ress.2016.11.007
  11. Li, M., Hu, Q., Liu, J. (2013). Proportional hazard modeling for hierarchical systems with multi-level information aggregation. IIE Transactions, 46 (2), 149–163. doi: 10.1080/0740817x.2013.772692
  12. Li, M., Liu, J., Li, J., Uk Kim, B. (2014). Bayesian modeling of multi-state hierarchical systems with multi-level information aggregation. Reliability Engineering & System Safety, 124, 158–164. doi: 10.1016/j.ress.2013.12.001
  13. Grishko, A., Yurkov, N., Goryachev, N. (2017). Reliability analysis of complex systems based on the probability dynamics of subsystem failures and deviation of parameters. 2017 14th International Conference The Experience of Designing and Application of CAD Systems in Microelectronics (CADSM), 79–82. doi: 10.1109/cadsm.2017.7916109
  14. For, R., Kofman, A., Deni-Papen, M. (1966). Sovremennaya matematika. Moscow: Mir, 272.
  15. Strelnikov, V. P., Feduhin, A. V. (2002). Otsenka i prognozirovanie nadezhnosti elektronnyh elementov i sistem. Kyiv: Logos, 486.

Downloads

Published

2017-08-30

How to Cite

Lenkov, S., Zhyrov, G., Zaitsev, D., Tolok, I., Lenkov, E., Bondarenko, T., Gunchenko, Y., Zagrebnyuk, V., & Antonenko, O. (2017). Features of modeling failures of recoverable complex technical objects with a hierarchical constructive structure. Eastern-European Journal of Enterprise Technologies, 4(4 (88), 34–42. https://doi.org/10.15587/1729-4061.2017.108395

Issue

Section

Mathematics and Cybernetics - applied aspects