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Kategorie szczegółowe BISAC

Dependability of Engineering Systems: A Markov Minimal Cut Approach

ISBN-13: 9783030383268 / Angielski / Twarda / 2020 / 166 str.

Hans-Dieter Kochs
Dependability of Engineering Systems: A Markov Minimal Cut Approach Kochs, Hans-Dieter 9783030383268 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Dependability of Engineering Systems: A Markov Minimal Cut Approach

ISBN-13: 9783030383268 / Angielski / Twarda / 2020 / 166 str.

Hans-Dieter Kochs
cena 401,58
(netto: 382,46 VAT:  5%)

Najniższa cena z 30 dni: 385,52
Termin realizacji zamówienia:
ok. 22 dni roboczych.

Darmowa dostawa!
inne wydania
Kategorie:
Technologie
Kategorie BISAC:
Technology & Engineering > Mechanical
Technology & Engineering > Automation
Technology & Engineering > Engineering (General)
Wydawca:
Springer
Seria wydawnicza:
Studies in Systems, Decision and Control
Język:
Angielski
ISBN-13:
9783030383268
Rok wydania:
2020
Wydanie:
2020
Numer serii:
000477984
Ilość stron:
166
Waga:
0.45 kg
Wymiary:
23.39 x 15.6 x 1.27
Oprawa:
Twarda
Wolumenów:
01
Dodatkowe informacje:
Wydanie ilustrowane

Content
Preface
List of figures
List of tables
List of symbols and abbreviations
1 Example 1: Reference example
1.1 Mathematical foundation for the integration of Markov minimal
cuts (MMC)
1.2 Precise modeling of the MMC and the system up and down
state
1.3 Precise calculation of the Markov models
1.4 Approximate modeling of the MMC
1.5 Approximate calculation of the MMC models with the pMp
approach
1.6 Equivalent DBD based on MC
1.7 Results
1.8 Extension
1.9 Remark to deviations - Model accuracy
1.10 Preliminary research and related terms and methods
2 Example 2.1 and 2.2: Parallel-to-series structure
2.1 Example 2.1: Multiple common cause failures (CCF)
2.1.1 Precise modeling of the MMC and the system up and
down state
2.1.2 Approximate modeling of the MMC
2.1.3 Approximate calculation of the MMC models with the
pMp approach
2.1.4 Equivalent DBD based on MC
2.1.5 Results
2.2 Example 2.2: Mix of s-dependencies
2.2.1 Precise modeling of the MMC and the system up and
down state
2.2.2 Approximate modeling of the MMC
2.2.3 Approximate calculation of the MMC models with the
pMp approach
2.2.4 Equivalent DBD based on MC
2.2.5 Results
Chapter x 6
17.10.2019
3 Example 3.1 and 3.2: Series-to-parallel structure
3.1 Example 3.1: Multiple common cause failures (CCF)
3.1.1 Precise modeling of the MMC and the system up and
down state
3.1.2 Approximate modeling of the MMC
3.1.3 Approximate calculation of the MMC models with the
pMp approach
3.1.4 Equivalent DBD based on MC
3.1.5 Results
3.2 Example 3.2: Mix of s-dependencies
3.2.1 Precise modeling of the MMC and the system up and
down state
3.2.2 Approximate modeling of the MMC
3.2.3 Approximate calculation of the MMC models with the
pMp approach
3.2.4 Equivalent DBD based on MC
3.2.5 Results
4 Example 4: 4-out-of-4 (4oo4)
4.1 Precise modeling of the MMC and the system up and down
state
4.2 Approximate modeling of the MMC
4.3 Approximate calculation of the MMC models with the pMp
approach
4.4 Equivalent DBD based on MC
4.5 Results
5 Example 5: 3-out-of-4 (3oo4)
5.1 Precise modeling of the MMC and the system up and down
state
5.2 Approximate modeling of the MMC
5.3 Approximate calculation of the MMC models with the pMp
approach
5.4 Equivalent DBD based on MC
5.5 Results
6 Example 6.1 and 6.2: 2-out-of-4 (2oo4)
6.1 Example 6.1: Multiple common cause failures (CCF)
6.1.1 Precise modeling of the MMC and the system up and
down state
6.1.2 Approximate modeling of the MMC
Chapter x 7
17.10.2019
6.1.3 Approximate calculation of the MMC models with the
pMp approach
6.1.4 Equivalent DBD based on MC
6.1.5 Results
6.2 Example 6.2: Mix of s-dependencies
6.2.1 Precise modeling of the MMC and the system up and
down state
6.2.2 Approximate modeling of the MMC
6.2.3 Approximate calculation of the MMC models with the
pMp approach
6.2.4 Equivalent DBD based on MC
6.2.5 Results
7 Example 7: 1-out-of-4 (1oo4)
7.1 Precise modeling of the MMC and the system up and down
state
7.2 Approximate calculation of the MMC models with the pMp
approach
7.3 Equivalent DBD based on MC
7.4 Results
8 Conclusion and overall assessment
9 Appendix
Appendix 9.1
Appendix 9.2
Appendix 9.3
Appendix 9.4
Appendix 9.5
Appendix 9.6
Appendix 9.7
10 Reference

Hans-Dieter Kochs was head of the Chair of Computer Engineering and Information Logistics at the University Duisburg-Essen, Germany. He received a Diploma-Degree in Electrical Engineering (1972) and a Dr.-Ing. Degree (1976) from the Technical University (RWTH) Aachen, Germany. From 1972 to 1979 he was a member of the Institute of Power Systems and Power Economics (IAEW) at the RWTH Aachen (Prof. K.W. Edwin) as a research assistant. From 1979 to 1991 he held leading positions in industry (AEG/Daimler Frankfurt, FAG Kugelfischer Erlangen, and ESWE Wiesbaden, Germany). Since 1991 he has been a full Professor. From 1972 to the present day, he has been engaged in scientific and industrial dependability analyses and studies.

This book provides an in-depth understanding of precise and approximate MMC modeling and calculation techniques of engineering systems. The in-depth analysis demonstrates that it is only possible to precisely model and calculate the dependability of systems including s-dependent components with the knowledge of their (total) universe spaces, represented here by Markov spaces. They provide the basis for developing and verifying approximate MMC models. With the mathematical steps described and applied to several examples throughout this text, interested system developers and users can perform dependability analyses themselves. All examples are structured in precisely the same way.



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