Bài giảng Operations Management - Supplement 4: Reliability

Learning Objectives You should be able to: Define reliability Perform simple reliability computations Explain the purpose of redundancy in a system

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ReliabilityMcGraw-Hill/Irwin Copyright © 2012 by The McGraw-Hill Companies, Inc. All rights reserved.You should be able to:Define reliabilityPerform simple reliability computationsExplain the purpose of redundancy in a system4S-*Student SlidesReliabilityThe ability of a product, part, or system to perform its intended function under a prescribed set of conditionsReliability is expressed as a probability:The probability that the product or system will function when activatedThe probability that the product or system will function for a given length of timeStudent Slides4S-*Finding the probability under the assumption that the system consists of a number of independent componentsRequires the use of probabilities for independent eventsIndependent eventEvents whose occurrence or non-occurrence do not influence one another4S-*Student SlidesRule 1If two or more events are independent and success is defined as the probability that all of the events occur, then the probability of success is equal to the product of the probabilities of the events4S-*Student SlidesThough individual system components may have high reliabilities, the system’s reliability may be considerably lower because all components that are in series must functionOne way to enhance reliability is to utilize redundancyRedundancyThe use of backup components to increase reliability4S-*Student SlidesRule 2If two events are independent and success is defined as the probability that at least one of the events will occur, the probability of success is equal to the probability of either one plus 1.00 minus that probability multiplied by the other probability4S-*Student SlidesRule 3If two or more events are involved and success is defined as the probability that at least one of them occurs, the probability of success is 1 - P(all fail).4S-*Student SlidesIn this case, reliabilities are determined relative to a specified length of time.This is a common approach to viewing reliability when establishing warranty periodsStudent Slides4S-*4S-*Student SlidesTo properly identify the distribution and length of each phase requires collecting and analyzing historical dataThe mean time between failures (MTBF) in the infant mortality phase can often be modeled using the negative exponential distribution4S-*Student Slides4S-*Student SlidesStudent Slides4S-*Sometimes, failures due to wear-out can be modeled using the normal distributionStudent Slides4S-*AvailabilityThe fraction of time a piece of equipment is expected to be available for operationStudent Slides4S-*
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