Mathematical theory of reliability:
Saved in:
| Main Author: | |
|---|---|
| Format: | Electronic eBook |
| Language: | English |
| Published: |
Philadelphia, Pa.
Society for Industrial and Applied Mathematics (SIAM, 3600 Market Street, Floor 6, Philadelphia, PA 19104)
1996
|
| Series: | Classics in applied mathematics
17 |
| Subjects: | |
| Online Access: | TUM01 UBW01 UBY01 UER01 Volltext |
| Item Description: | Mode of access: World Wide Web. - System requirements: Adobe Acrobat Reader Includes bibliographical references (s. 243-250) and indexes Preface to the Classics edition -- Preface -- Chapter 1. Introduction. historical background of the mathematical theory of reliability -- Chapter 2. Failure distributions -- Chapter 3. Operating characteristics of maintenance policies -- Chapter 4. Optimum maintenance policies -- Chapter 5. Stochastic models for complex systems -- Chapter 6. Redundancy optimization -- Chapter 7. Qualitative relationships for multicomponent structures -- Appendix 1. Total positivity -- Appendix 2. Test for increasing failure rate -- Appendix 3. Tables giving bounds on distributions with monotone failure rate -- References -- Index This monograph presents a survey of mathematical models useful in solving reliability problems. It includes a detailed discussion of life distributions corresponding to wearout and their use in determining maintenance policies, and covers important topics such as the theory of increasing (decreasing) failure rate distributions, optimum maintenance policies, and the theory of coherent systems. The emphasis throughout the book is on making minimal assumptions--and only those based on plausible physical considerations--so that the resulting mathematical deductions may be safely made about a large variety of commonly occurring reliability situations. The first part of the book is concerned with component reliability, while the second part covers system reliability, including problems that are as important today as they were in the 1960s. Mathematical reliability refers to a body of ideas, mathematical models, and methods directed toward the solution of problems in predicting, estimating, or optimizing the probability of survival, mean life, or, more generally, life distribution of components and systems. The enduring relevance of the subject of reliability and the continuing demand for a graduate-level book on this topic are the driving forces behind its republication. Unavailable since its original publication in 1965, Mathematical Theory of Reliability now joins a growing list of volumes in SIAM's Classics series. Although contemporary reliability books are now available, few provide as mathematically rigorous a treatment of the required probability background as this one |
| Physical Description: | 1 Online-Ressource (xv, 258 Seiten) |
| ISBN: | 0898713692 9780898713695 |
| DOI: | 10.1137/1.9781611971194 |
Staff View
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| 500 | |a Preface to the Classics edition -- Preface -- Chapter 1. Introduction. historical background of the mathematical theory of reliability -- Chapter 2. Failure distributions -- Chapter 3. Operating characteristics of maintenance policies -- Chapter 4. Optimum maintenance policies -- Chapter 5. Stochastic models for complex systems -- Chapter 6. Redundancy optimization -- Chapter 7. Qualitative relationships for multicomponent structures -- Appendix 1. Total positivity -- Appendix 2. Test for increasing failure rate -- Appendix 3. Tables giving bounds on distributions with monotone failure rate -- References -- Index | ||
| 500 | |a This monograph presents a survey of mathematical models useful in solving reliability problems. It includes a detailed discussion of life distributions corresponding to wearout and their use in determining maintenance policies, and covers important topics such as the theory of increasing (decreasing) failure rate distributions, optimum maintenance policies, and the theory of coherent systems. The emphasis throughout the book is on making minimal assumptions--and only those based on plausible physical considerations--so that the resulting mathematical deductions may be safely made about a large variety of commonly occurring reliability situations. The first part of the book is concerned with component reliability, while the second part covers system reliability, including problems that are as important today as they were in the 1960s. Mathematical reliability refers to a body of ideas, mathematical models, and methods directed toward the solution of problems in predicting, estimating, or optimizing the probability of survival, mean life, or, more generally, life distribution of components and systems. The enduring relevance of the subject of reliability and the continuing demand for a graduate-level book on this topic are the driving forces behind its republication. Unavailable since its original publication in 1965, Mathematical Theory of Reliability now joins a growing list of volumes in SIAM's Classics series. Although contemporary reliability books are now available, few provide as mathematically rigorous a treatment of the required probability background as this one | ||
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| id | DE-604.BV039747316 |
| illustrated | Not Illustrated |
| indexdate | 2024-07-10T00:10:18Z |
| institution | BVB |
| isbn | 0898713692 9780898713695 |
| language | English |
| lccn | 96013952 |
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| series | Classics in applied mathematics |
| series2 | Classics in applied mathematics |
| spelling | Barlow, Richard E. 1931- Verfasser (DE-588)170529533 aut Mathematical theory of reliability Richard E. Barlow, Frank Proschan with contributions by Larry C. Hunter Philadelphia, Pa. Society for Industrial and Applied Mathematics (SIAM, 3600 Market Street, Floor 6, Philadelphia, PA 19104) 1996 1 Online-Ressource (xv, 258 Seiten) txt rdacontent c rdamedia cr rdacarrier Classics in applied mathematics 17 Mode of access: World Wide Web. - System requirements: Adobe Acrobat Reader Includes bibliographical references (s. 243-250) and indexes Preface to the Classics edition -- Preface -- Chapter 1. Introduction. historical background of the mathematical theory of reliability -- Chapter 2. Failure distributions -- Chapter 3. Operating characteristics of maintenance policies -- Chapter 4. Optimum maintenance policies -- Chapter 5. Stochastic models for complex systems -- Chapter 6. Redundancy optimization -- Chapter 7. Qualitative relationships for multicomponent structures -- Appendix 1. Total positivity -- Appendix 2. Test for increasing failure rate -- Appendix 3. Tables giving bounds on distributions with monotone failure rate -- References -- Index This monograph presents a survey of mathematical models useful in solving reliability problems. It includes a detailed discussion of life distributions corresponding to wearout and their use in determining maintenance policies, and covers important topics such as the theory of increasing (decreasing) failure rate distributions, optimum maintenance policies, and the theory of coherent systems. The emphasis throughout the book is on making minimal assumptions--and only those based on plausible physical considerations--so that the resulting mathematical deductions may be safely made about a large variety of commonly occurring reliability situations. The first part of the book is concerned with component reliability, while the second part covers system reliability, including problems that are as important today as they were in the 1960s. Mathematical reliability refers to a body of ideas, mathematical models, and methods directed toward the solution of problems in predicting, estimating, or optimizing the probability of survival, mean life, or, more generally, life distribution of components and systems. The enduring relevance of the subject of reliability and the continuing demand for a graduate-level book on this topic are the driving forces behind its republication. Unavailable since its original publication in 1965, Mathematical Theory of Reliability now joins a growing list of volumes in SIAM's Classics series. Although contemporary reliability books are now available, few provide as mathematically rigorous a treatment of the required probability background as this one Mathematisches Modell Reliability (Engineering) / Mathematical models Mathematical statistics Probabilities Zuverlässigkeitstheorie (DE-588)4195525-0 gnd rswk-swf Statistik (DE-588)4056995-0 gnd rswk-swf Zuverlässigkeit (DE-588)4059245-5 gnd rswk-swf Zuverlässigkeitstheorie (DE-588)4195525-0 s DE-604 Statistik (DE-588)4056995-0 s Zuverlässigkeit (DE-588)4059245-5 s 1\p DE-604 Proschan, Frank 1921-2003 Sonstige (DE-588)172314488 oth Hunter, Larry Clifton Sonstige oth Erscheint auch als Druck-Ausgabe, Paperback 0898713692 (DE-604)BV011050095 Erscheint auch als Druck-Ausgabe, Paperback 9780898713695 Classics in applied mathematics 17 (DE-604)BV040633091 17 https://doi.org/10.1137/1.9781611971194 Verlag Volltext 1\p cgwrk 20201028 DE-101 https://d-nb.info/provenance/plan#cgwrk |
| spellingShingle | Barlow, Richard E. 1931- Mathematical theory of reliability Classics in applied mathematics Mathematisches Modell Reliability (Engineering) / Mathematical models Mathematical statistics Probabilities Zuverlässigkeitstheorie (DE-588)4195525-0 gnd Statistik (DE-588)4056995-0 gnd Zuverlässigkeit (DE-588)4059245-5 gnd |
| subject_GND | (DE-588)4195525-0 (DE-588)4056995-0 (DE-588)4059245-5 |
| title | Mathematical theory of reliability |
| title_auth | Mathematical theory of reliability |
| title_exact_search | Mathematical theory of reliability |
| title_full | Mathematical theory of reliability Richard E. Barlow, Frank Proschan with contributions by Larry C. Hunter |
| title_fullStr | Mathematical theory of reliability Richard E. Barlow, Frank Proschan with contributions by Larry C. Hunter |
| title_full_unstemmed | Mathematical theory of reliability Richard E. Barlow, Frank Proschan with contributions by Larry C. Hunter |
| title_short | Mathematical theory of reliability |
| title_sort | mathematical theory of reliability |
| topic | Mathematisches Modell Reliability (Engineering) / Mathematical models Mathematical statistics Probabilities Zuverlässigkeitstheorie (DE-588)4195525-0 gnd Statistik (DE-588)4056995-0 gnd Zuverlässigkeit (DE-588)4059245-5 gnd |
| topic_facet | Mathematisches Modell Reliability (Engineering) / Mathematical models Mathematical statistics Probabilities Zuverlässigkeitstheorie Statistik Zuverlässigkeit |
| url | https://doi.org/10.1137/1.9781611971194 |
| volume_link | (DE-604)BV040633091 |
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