Approach to analysis of technical -organizational system functioning on the base of semi-markov process theory

  • Authors

    • Aleksey Gavrilin
    • Tatiana Gorbunova
    • Marina Tumanova
    • Oleg Ratnikov
    2018-04-20
    https://doi.org/10.14419/ijet.v7i2.23.11871
  • automated control system, graph, semi-Markov process theory, special-purpose technical-organization system, technical element.
  • Abstract

    Relevance of the present task lays in optimization of control over complex systems considering probabilistic and temporal nature of their functioning. Allocated some generic States of the system's normal operation and consider destabilizing situations when the continued functioning of the element in the system becomes difficult, impossible. Including the status when it is necessary to conduct full diagnostic and restoring of the system with explicit damage which makes it impossible for the system to operate in the acceptable mode into the model is described in the work. The proposed solution to this task is based on the mathematical modelling. Considering the general case of nonexponential time of system residence in its own status, the proposed functioning model displays relations between system statuses and probable parameters of its functioning on the base of semi-Markov process theory. Because of this work the explanation of an adequate description of complex system functioning at probabilistic and temporal analysis was presented.

     

     

  • References

    1. [1] Anohin PK (1998), Selected works. Cybernetics of functional systems, Moscow, Medicine, pp: 292-293

      [2] Anohin PK (1973), Principles of functions system organization, Moscow, Medicine, pp: 274-301.

      [3] Sudakov KV & Umriukhin EA (2001), New approaches to management activity optimization (human psychical abilities in P.K.Anokhin theory), International Journal of Management Theory and Applications, issue 2, available online: http://vasilievaa.narod.ru/contents-15.htm, last visit:03.01.2018

      [4] Boyarinov YuG & Mischenko VI (2009), Semi-markov models of industrial and economic systems, Software products and systems. Publishing house: ZAO NII Tsentrprogrammsistem (Tver) issue 2, pp: 124-127.

      [5] Mhitaryan VS, Shishov VF, Kozlov AYu (2012), Probability theory and mathematical statistics: textbook for students of higher professional education institutions, Moscow: Publishing center Academy, pp: 245-251.

      [6] Gertsbakh I (2000), Reliability theory. With application to preventive maintenance. Springer-Verlag. Berlin Heidelberg. New York, pp: 116-120.

      [7] Howard RA (1960), Dynamics programming and Markov Processes. John Wiley & Sons, Ins., New York London, 57-64.

      [8] Suprun VN, Vakal AA (2009), Implementation of semi-Markov process for generalization of one model of artillery complex combat functioning. International scientific-technical journal “Artillery and small arms†No. 3 Kiev: CB “Artillery armamentâ€, pp: 9-11.

      [9] Kozlov AYu & Stroikov RA (2009), Information support of decision-making in technical-organizational system management. Modern information technologies. Issue 10 Penza PGTA, pp:45-49.

      [10] Shubenin AA & Kozlov AYu (2009), Neuronet implementation of information support system of decision-making, Modern information technologies. Issue 10 Penza, PGTA, pp:143-149.

      [11] Mischenko VI (2002), Analysis of approaches to modeling process of complex technical systems exploitation, Vest. Academy of military sciences. No. 3–4, pp: 72-77.

      [12] Kruglov VV & Dli MI (2002), Intellectual information systems: computer support of fuzzy logic and fuzzy conclusion systems, Moscow: Physmatlit, pp: 163-179.

  • Downloads

  • How to Cite

    Gavrilin, A., Gorbunova, T., Tumanova, M., & Ratnikov, O. (2018). Approach to analysis of technical -organizational system functioning on the base of semi-markov process theory. International Journal of Engineering & Technology, 7(2.23), 1-3. https://doi.org/10.14419/ijet.v7i2.23.11871

    Received date: 2018-04-22

    Accepted date: 2018-04-22

    Published date: 2018-04-20