Reliability and Maintainability

Slides:



Advertisements
Similar presentations
Chapter 12 Maintainability and Availability introduction Availability analysis of the system requires a knowledge: (1)How the components are functional.
Advertisements

Reliability Engineering (Rekayasa Keandalan)
MODULE 2: WARRANTY COST ANALYSIS Professor D.N.P. Murthy The University of Queensland Brisbane, Australia.
RELIABILITY Dr. Ron Lembke SCM 352. Reliability Ability to perform its intended function under a prescribed set of conditions Probability product will.
6. Reliability Modeling Reliable System Design 2010 by: Amir M. Rahmani.
SMJ 4812 Project Mgmt and Maintenance Eng.
Reliability 1. Probability a product will perform as promoted for a given time period under given conditions Functional Failure: does not operate as designed.
Helicopter System Reliability Analysis Statistical Methods for Reliability Engineering Mark Andersen.
CSE 221: Probabilistic Analysis of Computer Systems Topics covered: Exponential distribution Reliability and failure rate (Sec )
Reliability A. A. Elimam. Reliability: Definition The ability of a product to perform its intended function over a period of time and under prescribed.
Copyright 2007 Koren & Krishna, Morgan-Kaufman Part.2.1 FAULT TOLERANT SYSTEMS Part 2 – Canonical.
Introduction Before… Next…
Copyright © 2014 reliability solutions all rights reserved Reliability Solutions Seminar Managing and Improving Reliability 2014 Agenda Martin Shaw – Reliability.
Reliability Chapter 4S.
Copyright © 2014 by McGraw-Hill Education (Asia). All rights reserved. 4S Reliability.
Figure 1.1 The observer in the truck sees the ball move in a vertical path when thrown upward. (b) The Earth observer views the path of the ball as a parabola.
PowerPoint presentation to accompany
Chapter 4. Continuous Probability Distributions
Project & Quality Management Quality Management Reliability.
4. Dynamic reliability models Objectives Be able to find reliability of series, parallel, stand-by and shared load parallel systems, when the reliabilities.
1 Reliability Application Dr. Jerrell T. Stracener, SAE Fellow Leadership in Engineering EMIS 7370/5370 STAT 5340 : PROBABILITY AND STATISTICS FOR SCIENTISTS.
Chapter 6 Time dependent reliability of components and system.
Transition of Component States N F Component fails Component is repaired Failed state continues Normal state continues.
Chapter 5 Statistical Models in Simulation
Copyright © 2014 reliability solutions all rights reserved Reliability Solutions Seminar Managing and Improving Reliability 2015 Agenda Martin Shaw – Reliability.
CBM Optimization – Complex items An item is a group of components that is convenient to monitor and analyze together Equipment units, as defined in the.
Reliability & Maintainability Engineering An Introduction Robert Brown Electrical & Computer Engineering Worcester Polytechnic Institute.
 How do you know how long your design is going to last?  Is there any way we can predict how long it will work?  Why do Reliability Engineers get paid.
Aircraft Windshield Failures Statistical Methods for Reliability Engineering Professor Gutierrez-Miravete Erica Siegel December 4, 2008.
4s-1 McGraw-Hill Ryerson Operations Management, 2 nd Canadian Edition, by Stevenson & Hojati Copyright © 2004 by The McGraw-Hill Companies, Inc. All rights.
Fault-Tolerant Computing Systems #4 Reliability and Availability
Reliability Failure rates Reliability
4/25/2017 Reliability Chapter Ten Reliability Reliability.
Chapter 4 Supplement Reliability 1Saba Bahouth – UCO.
Stracener_EMIS 7305/5305_Spr08_ Systems Reliability Modeling & Analysis Series and Active Parallel Configurations Dr. Jerrell T. Stracener, SAE.
Part.2.1 In The Name of GOD FAULT TOLERANT SYSTEMS Part 2 – Canonical Structures Chapter 2 – Hardware Fault Tolerance.
Prof. Enrico Zio Availability of Systems Prof. Enrico Zio Politecnico di Milano Dipartimento di Energia.
4s-1 McGraw-Hill/Irwin Operations Management, Seventh Edition, by William J. Stevenson Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
4 Starting Tips to Keep Your Car in Top Condition
EMIS 7300 SYSTEMS ANALYSIS METHODS FALL 2005
Maintenance strategies
Chapter 4 Continuous Random Variables and Probability Distributions
The Exponential and Gamma Distributions
Kh. Kordonsky’s analysis of fatigue failure data ( )
Dein Shaw PME, Tsing Hua University
Fault-Tolerant Computing Systems #5 Reliability and Availability2
Martin Shaw – Reliability Solutions
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Maintenance Management
Reliability Failure rates Reliability
Reliability.
Martin Shaw – Reliability Solutions
Dept. of Electrical & Computer engineering
Continuous distributions
Reliability.
Dein Shaw PME, Tsing Hua University
Chapter 6 Time dependent reliability of components and system
سیستم های تحمل پذیر خرابی
RELIABILITY THEORY Presented By S.ITHAYA EZHIL MANNA Assistant Professor In Mathematics St.Joseph’s College Trichy-2.
Dein Shaw PME, Tsing Hua University
AP Physics Chapter 18 Answers
Presentation transcript:

Reliability and Maintainability Chapter Twelve Reliability and Maintainability

The Exponential Density and Distribution Functions Fig. 12-1 The Exponential Density and Distribution Functions

Failure Rate Functions for the Weibull Lifetime Distribution Fig. 12-2 Failure Rate Functions for the Weibull Lifetime Distribution

Weibull Densities for Various Values of ( = 0.5) Fig. 12-3 Weibull Densities for Various Values of ( = 0.5)

“Bathtub” failure Rate Function Fig. 12-4 “Bathtub” failure Rate Function

Realization of a Poisson Process Fig. 12-5 Realization of a Poisson Process

Systems of Components in Both Series and Parallel Fig. 12-6 Systems of Components in Both Series and Parallel

Reliability of 2 out of 4 and 3 out of 4 Systems Fig. 12-7 Reliability of 2 out of 4 and 3 out of 4 Systems

System of Components (For Problem 19) Fig. 12-8 System of Components (For Problem 19)

Realization of Failure and Repair Times Fig. 12-9 Realization of Failure and Repair Times

Optimal Age Replacement Strategy Fig. 12-10 Optimal Age Replacement Strategy

Computation of the Optimal Replacement Age Fig. 12-11 Computation of the Optimal Replacement Age

Optimal Number of Years to Replace Auto (M = .4) Fig. 12-12 Optimal Number of Years to Replace Auto (M = .4)

Optimal Number of Years to Replace Auto (M = .2) Fig. 12-13 Optimal Number of Years to Replace Auto (M = .2)

Successive Cycles for Planned Replacement of a Single Item Fig. 12-14 Successive Cycles for Planned Replacement of a Single Item

The Function G(t) Fig. 12-15

Replacement Cycles for Free Replacement Warranty Fig. 12-16 Replacement Cycles for Free Replacement Warranty