Mathematical model for failure cause analysis of electrical systems with load-sharing redundancy of component

• Autorzy: Mandziy B. , Lozynsky O. , Shcherbovskykh S.

Warianty tytułu

PL

Model matematyczny błędu w systemie elektrycznym powodowanego redundancją składowych obciążenia

• Języki publikacji: EN

Abstrakty

EN

In the paper, a mathematical reliability model for an electrical repairable system with parallel load-sharing redundancy of components is proposed. Such a model adequately accounts for the impact of load-sharing redundancy on cut set probability indexes. For reliability modelling, both dynamic fault tree and Markov analysis are used.

PL

W artykule zaprezentowano model matematyczny system elektrycznego z równoległym obciążeniem i redundancją składowych obciążenia. Zastosowano analizę Markova i drzewo błędu dynamicznego.

Słowa kluczowe

EN

mathematical model; electrical system; redundancy; reliability model; dynamic fault tree; Markov model

PL

model matematyczny; model Markova; drzewo błędów

• Wydawca: Wydawnictwo SIGMA-NOT
• Czasopismo: Przegląd Elektrotechniczny
• Rocznik: 2013
• Tom: R. 89, nr 11
• Strony: 244--247
• Opis fizyczny: Bibliogr. 10 poz., rys., tab., wykr.

Twórcy

autor

Mandziy B.

• Lviv Polytechnic National University

autor

Lozynsky O.

• Lviv Polytechnic National University

autor

Shcherbovskykh S.

• Lviv Polytechnic National University

Bibliografia

• [1] Wei-Chang Y., A new algorithm for generating minimal cut sets in k-out-of-n networks, Reliability Engineering & System Safety, 91 (2006), No 1, 36–43
• [2] Vega M., Sarmiento H.G., Algorithm to evaluate substation reliability with cut and path sets, IEEE Trans. on Industry Applications, 44 (2008), No 6, 1851–1858
• [3] Yong L. , Singh C. , Reliability evaluation of composite power systems using Markov cut-set method, IEEE Trans. on Power Systems, .25 (2010), No. 2, 777-785
• [4] Hai tao G. , Xianhui Y., Automatic creation of Markov models for reliability assessment of safety instrumented systems, Reliability Engineering & System Safety, 93 (2008), No 6, 829–837
• [5] Codet ta-Rai ter i D. , Integrating several formalisms in order to increase fault trees' modeling power, Reliability Engineering & System Safety, 96 (2011), No 5, 534–544
• [6] Ruiz-Castro J.E., Pérez-Ocón R., Fernández-Vi l lodre G. , Modelling a reliability system governed by discrete phase-type distributions, Reliability Engineering & System Safety, 93 (2008), No 11, 1650–1657
• [7] Chryssaphinou O., Limnios N. Malefaki S. , Multistate reliability systems under discrete time semi-Markovian hypothesis, IEEE Trans. on Reliability, 60 (2011), No 1, 80–87
• [8] Lozynsky O.Y., Shcherbovskykh S.V., Failure intensity determination using Markov reliability model for renewal non-redundancy systems, Przeglad Elektrotechniczny, 85 (2009), No 4, 89-91
• [9] Shcherbovskykh S.V., Lozynsky O.Yu., Marushchak Ya.Yu., Failure intensity determination for system with standby doubling, Przeglad Elektrotechniczny, 87 (2011), No 5, 160-162
• [10] Shcherbov skykh S.V. , Mathematical models and methods for reliability characteristic determination of k-terminal systems with load-sharing taking into account, Lviv Polytechnic Press, (2012), 296 (in Ukrainian).