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Chapter 3: Constant Failure Rate Model
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Chapter 3: Constant Failure Rate Model
Weibull
Gamma
Normall
Lognormal Probability Distributions
Extreme Value
Useful Models
- Mathematically and not Empirucally
- To Decribes de Failures and Reliability of a component or a System.
- Mathematically and not Empirucally
Constant Failure Rates = Exponencial Probability Distribution
- Most Important RELIABILITY Distributions
- Has a Good parameter estimators and Exact confidence Intervals
- Pincipal Characteristics: Randomness. Confidence Intervals. Constant Failure Rates. Memorylessness
- Memorylessness
- Time to failure of a component is not dependent on How long the component has been operating or if it is new or has aging effects.
- The property is consistent with completely Random and Independent nature of the failure Process
- Time to failure of a component is not dependent on How long the component has been operating or if it is new or has aging effects.
- Memorylessness
- Failure Modes
- From different physical phenomena or different failure characteristics of individual components
- The fuction of a useful analysis in reliability engineering is to separate these failures.
- Poisson Procces
- Often used in inventory analysis to determinate the number of spare components when the time between failures is exponential
- From different physical phenomena or different failure characteristics of individual components
- Most Important RELIABILITY Distributions
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- Mind Map on Chapter 3: Constant Failure Rate Model, created by Mariel Acevedo on 12/09/2016.
- Created by
- Mariel Acevedo
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