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Uchenyye zapiski UlGU. Seriya "Matematika i informatsionnyye tekhnologii", 2020, Issue 1, Pages 17–24
(Mi ulsu21)
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Mathematical models multi-stage wear of productive systems
A. A. Butov, M. V. Samokhvalov Ulyanovsk State University, Ulyanovsk, Russia
Abstract:
The paper considers mathematical models of multi-stage wear of productive systems in martingale terms and survival functions: descriptions of both wear without recovery and with partial or full recovery are presented. The task of finding the optimal level of intensity and the criterion of "just-in-time" for productive systems are formulated, and methods of computer simulation are presented.
Keywords:
mathematical modeling, simulation, stochastic productive system, operations, martingale, compensator, intensity, survival function, wear, random environment, just-in-time.
Received: 12.05.2020 Revised: 08.06.2020 Accepted: 12.06.2020
Citation:
A. A. Butov, M. V. Samokhvalov, “Mathematical models multi-stage wear of productive systems”, Uchenyye zapiski UlGU. Seriya “Matematika i informatsionnyye tekhnologii”, 2020, no. 1, 17–24
Linking options:
https://www.mathnet.ru/eng/ulsu21 https://www.mathnet.ru/eng/ulsu/y2020/i1/p17
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Abstract page: | 58 | Full-text PDF : | 21 | References: | 14 |
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