Applied reliability engineering and risk analysis : probabilistic models and statistical inference /

"This book presents the latest developments in the field of reliability science focusing on applied reliability, probabilistic models and risk analysis. It provides readers with the most up-to-date developments in this field and consolidates research activities in several areas of applied relia...

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Bibliographic Details
Other Authors: Frenkel, Ilia, 1950- (Editor), Gnedenko, B. V. (Boris Vladimirovich), 1912-1995
Format: eBook
Language:English
Published: Chichester, West Sussex : John Wiley & Sons Inc., 2013.
Edition:First edition.
Subjects:
Online Access:Connect to the full text of this electronic book

MARC

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245 0 0 |a Applied reliability engineering and risk analysis :  |b probabilistic models and statistical inference /  |c Ilia Frenkel, Alex Karagrigoriou, Anatoly Lisnianski, Andre Kleyner. 
250 |a First edition. 
264 1 |a Chichester, West Sussex :  |b John Wiley & Sons Inc.,  |c 2013. 
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520 |a "This book presents the latest developments in the field of reliability science focusing on applied reliability, probabilistic models and risk analysis. It provides readers with the most up-to-date developments in this field and consolidates research activities in several areas of applied reliability engineering. The publication is timed to commemorate Boris Gnedenko's centennial by bringing together leading researchers, scientists, and practitioners in the field of Prof. Gnednko's expertise. The Introduction, written by Prof. Igor Ushakov, a personal friend and a colleague of Boris Gnedenko, explains the significant impact and contribution Gnedenko's work made on the reliability theory and the modern reliability practice. The book covers conventional and contemporary (recently emerged) topics in reliability science, which have seen extended research activities in the recent years. These topics include: degradation analysis and multi-state system reliability; networks and large scale systems; maintenance models; statistical inference in reliability, and; physics of failures and reliability demonstration. All of these topics present a great interest to researchers and practitioners, having been extensively researched in the past years and covered at a large number of international conferences and in a multitude of journal articles. This book pulls together this information with a coherent flow of chapters, and is written by the lead scientists, researchers and practitioners in their respective fields. Logically divided into five sections, each contains several chapters covering theoretical and practical issues, while case studies support the topics under discussion"--  |c Provided by publisher 
504 |a Includes bibliographical references and index. 
588 0 |a Print version record and CIP data provided by publisher. 
505 0 |6 880-01  |a pt. I. Degradation analysis, multi-state and continuous-state system reliability -- pt. II. Networks and large-scale systems -- pt. III. Maintenance models -- pt. IV. Statistical inference in reliability -- pt. V. Systemability, physics-of-failure and reliability demonstration. 
650 0 |a Reliability (Engineering) 
650 0 |a Risk assessment  |x Mathematical models. 
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700 1 |a Frenkel, Ilia,  |d 1950-  |e editor. 
700 1 |a Gnedenko, B. V.  |q (Boris Vladimirovich),  |d 1912-1995. 
776 0 8 |i Print version:  |t Applied reliability engineering and risk analysis.  |b First edition.  |d Chichester, West Sussex : John Wiley & Sons Inc., 2013  |z 9781118539422  |w (DLC) 2013020681 
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880 8 |6 505-01  |a Chapter 3 Time Series Regression with Exponential Errors for Accelerated Testing and Degradation Tracking3.1 Introduction; 3.2 Preliminaries: Statement of the Problem; 3.2.1 Relevance to Accelerated Testing, Degradation and Risk; 3.3 Estimation and Prediction by Least Squares; 3.4 Estimation and Prediction by MLE; 3.4.1 Properties of the Maximum Likelihood Estimator; 3.5 The Bayesian Approach: The Predictive Distribution; 3.5.1 The Predictive Distribution of YT+1 when λ> A; 3.5.2 The Predictive Distribution of YT+1 when λ ≤ A; 3.5.3 Alternative Prior for β; Acknowledgements; References. 
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