A Guide to Using Life Data Analysis, Weibull Analysis, and Failure Forecasting as Part of your Reliability Improvement Toolset (2024)

What is Life Data Analysis?

Life Data Analysis is a method of predicting how your product will operate through its lifetime by analyzing a sample set of failure data. The analysis is done by curve fitting the sample data set to a distribution, and using that distribution to determine trends. The term life data analysis is usedbecause actual field-based data is analyzed to make forecasts about your product’s life.

To perform Life Data Analysis, you must have some sample data about the product you want to analyze. The sample data is typically information related to product failures or product performance. Once the data is collected, you then determine a mathematical distribution and its associated parameters that fits the data captured. Using this curve, you can then generate a graph of the data and its best-fit distribution. Using the graph and the distribution-specific parameters, you can analyze and predict future performance based on the distribution curve plotted.

Because one of the most applicable distributions used in Life Data Analysis is the Weibull distribution, Life Data Analysis is often called Weibull Analysis.Though Life Data Analysis is the broader term, Weibull Analysis is often used interchangeably with Life Data Analysis. The analysis process and techniques are the same for both.The term Weibull Analysis has arisen and is commonly used because the Weibull distribution is very useful to characterize a wide range of data trends that other statistical distributions cannot, including decreasing, constant, and increasing failure rates. In addition, the Weibull distribution can effectively be used to approximate other distributions.

What is Weibull Analysis?

Therefore, Weibull Analysis, like Life Data Analysis, is a statistical-based technique used to analyze various types of life data in order to predict failure trends. The key part of the statistical analysis is done by using mathematical distributions, one of which is the Weibull distribution. The Weibull distribution is especially noteworthy due to its versatility, its ability to model life data, and its ability to work with a small data set. It is one of the most widely used mathematical techniques for evaluating life data across a range of industries, and across the product lifecycle.

The core principle in Weibull Analysis is to gather a sample set oflife data, or data about failures over a time frame, and then apply Weibull techniques in order to fit the data to a distribution. Using this information, you can then extrapolate to evaluate trends, assess the probability of a system operating over a time interval, analyze the mean life of a system, predict failure rate, or even determine a warranty period.

Why perform Weibull analysis?

Weibull Analysis offers a valuable way to gain insight into the lifetime performance of your product. By using sample data captured about failures and time, that information can be effectively analyzed using Weibull techniques to help answer critical concerns. For example, you can analyze the expected life of a product, how long warranty periods should last, and identify the root cause of a device failure such as a design flaw, improper maintenance, or a bad production run. Weibull Analysis helps to identify these types of problems and many more.

Here are just a few examples of the ways Weibull analysis can be applied:

  • Predicting: Using your life data, Weibull plots can be used to predict future failure characteristics.
  • Analyzing: By evaluating the curves of your Weibull plot, you can uncover failure causes.
  • Planning: Using the information gleaned from Weibull Analysis, you can effectively plan and organize maintenance strategies.
  • Forecasting: From information gained with Weibull Analysis, you can forecast future needs, such as when spare parts will likely be needed.

What are the benefits of Weibull Analysis?

The primary advantage of Weibull Analysis is the ability to analyze failure trends and provide failure forecasts based on known sample data sets. The benefit of the Weibull distribution specifically is due to its versatility and ability to effectively be applied to small sample sets.

Another advantage of Weibull Analysis is that it offers a visual and easily understood graphical view of failure data. Weibull plots are very useful in discovering trends and allowing analysts to easily present and describe important information in a concise, clear format.

How do I perform Weibull analysis?

Weibull analysis is performed by first defining a data set, or a set of data points that represent your life data. This data can be in many forms, from a simple list of failure times, to information that includes quantities, failures, operating intervals, and more. The data is then evaluated to determine a best fit distribution, or the curve which best fits your data based on a statistical analysis. This may be the Weibull distribution, or a different distribution commonly supported in Weibull Analysis such as the Normal, Lognormal, or Exponential distributions. You can then perform additional analysis, such as looking at confidence bounds based on selected confidence levels.

Almost all Weibull Analyses are done using a specific software tool designed for the process. Look for a tool that provides an easy-to-use interface combined with plotting capability that is easy to read and interpret. A web-based package allows you access to your Weibull Analyses across remote teams or distributed locations.

Weibull Plots

A central component of Weibull Analyses are Weibull plots, or the resulting graphical representation of your failure data along with the distribution curve. Weibull plots are a vital element of Weibull tools, allowing you to visually see your life data along with the distribution line for full understanding of trends and future performance.

Some common plot types that are used in Weibull Analysis include Probability, Reliability vs Time, Unreliability vs Time, Failure Rate vs Time, and PDF (Probability Density Function) plots.

A Guide to Using Life Data Analysis, Weibull Analysis, and Failure Forecasting as Part of your Reliability Improvement Toolset (2)

Weibull plots are very useful to explain important information in a concise, clear format.

Best Fit Distribution Analysis

In some cases, you may want to statistically determine which distribution best fits your data instead of selecting a particular distribution. In this case, a best fitanalysis can be done. Best fit analysis considers each distribution and then using statistical techniques determines which one most closely aligns with the sample data. The best fit is also a useful tool when you are unsure of which distribution to use.

Often, if a Weibull Analysis software tool is used to perform life data analysis, a best fit analysis feature is available. The best fit tool will consider each distribution and provide a numerical measure of how closely it fits your data. In this way, you can see which distributions are best to use for your analysis. In the case where more than one distribution may be a good fit, you can simply select your preferred distribution.

A Guide to Using Life Data Analysis, Weibull Analysis, and Failure Forecasting as Part of your Reliability Improvement Toolset (3)

Best Fit Analysis can help determine which distribution best fits your data.

Using Weibull as Part of your Reliability Analysis Toolset

Weibull Analysis can be done as a stand-alone failure analysis technique, but it is often integrated with other analysis tools to take full advantage of its capabilities.

Weibull Analysis and RBD

For example, Weibull Analysis can be used in conjunction with system modeling tools, such as Reliability Block Diagram (RBD) analysis. RBD analysis is a methodology for assessing the failure or success paths through a complex system. RBDs are used to compute a wide array of critical reliability and availability metrics. Oftentimes, RBDs are used to assess the impact of redundancy, or the use of backup components or paths that can keep a system operational when the primary path fails. RBDs are created in a visual format, using blocks to represent components in your system and then defining the failure characteristics of each of those blocks in order to perform the analysis. In this case, if you have sample data for a particular component of your RBD, you can use that information along with Weibull Analysis to accurately define its failure profile for your RBD.

Weibull Analysis and Reliability Prediction

Weibull Analysis and Reliability Prediction analysis share a key feature: they are both predictive, or forecasting, tools in reliability engineering. While Weibull Analysis uses sample life data, Reliability Predictions use information about the electromechanical components in your system to provide estimated failure rate assessments. Reliability Predictions are based on standards which include equations that model the devices in your system. The equations were developed based on a vast amount of historical failure data collected on a wide variety of components in the field.

A main difference between Weibull Analysis and Reliability Prediction analysis is that Weibull Analysis requires a sample set of life data from operational products. Reliability Predictions can be done at any time of the product lifecycle, including, and importantly, at the design phase before products have been manufactured.

However, in some cases, analysts may be able to use the two analyses together to provide an accurate assessment for failure prediction. For example, perhaps you have designed a new system that includes some parts that are presently in an older design, or in a similar product in production. In this case, you can augment your Reliability Prediction analysis by modeling those fielded components using Weibull techniques based on your collected life data.

Weibull Analysis and FRACAS

FRACAS (Failure Reporting, Analysis, and Corrective Action System) and CAPA (Corrective and Preventive Action) are closed-loop process management tools for managing issues that occur with any type of product, process, or system. The process begins with a problem report, progresses through the corrective action defined to resolve the issue, and finally concludes with implementing the corrective action and verifying problem resolution.The information in your FRACAS and CAPA can therefore provide a wealth of product life data.

You can look to your FRACAS or CAPA system to provide a sample set of life data to use as a basis for Weibull Analysis. This extends the advantages of your FRACAS from an effective process management tool to a trend analysis tool. By leveraging the data already captured in your FRACAS, you can gain insight into future product performance, and use that information to proactively resolve problems before they become larger issues.

Relyence Weibull

Relyence Weibull is a powerful tool for performing Weibull Analyses that seamlessly integrates with other modules in the Relyence Studio platform for optimal system reliability analysis. Offered on the web with a browser-based interface, Relyence Weibull offers an array of features for streamlined, efficient life data analyses.

Contact us today so we can talk about your Weibull needs and how Relyence Weibull can help, orsign up today for our free trial to see Relyence Weibull in action.

A Guide to Using Life Data Analysis, Weibull Analysis, and Failure Forecasting as Part of your Reliability Improvement Toolset (2024)

FAQs

What is the Weibull Analysis for reliability? ›

Weibull Analysis is a methodology used for performing life data analysis. Life data is the result of measurements of a product's life. Weibull Analysis is an effective method of determining reliability characteristics and trends of a population using a relatively small sample size of field or laboratory test data.

What is Weibull life data analysis primarily used for? ›

The primary advantage of Weibull Analysis is the ability to analyze failure trends and provide failure forecasts based on known sample data sets.

What is Weibull statistics for failure? ›

The Weibull model has several different forms based on various reparametrizations of Eq. (22). When β = 1, the Weibull distribution becomes the exponential distribution with failure rate α1. When β = 2, the failure rate linearly increases with t and the resulting distribution is known as a Rayleigh distribution.

How do you perform a Weibull Analysis? ›

  1. Step 1: Determine the asset(s) to be analysed.
  2. Step 2: Determine the component failure mode for that asset(s)
  3. Step 3: Obtain as much relevant life data as practical.
  4. Step 4: Classify life data.

What are the benefits of Weibull Analysis? ›

From a design perspective, a Weibull analysis can help determine the root cause of a specific failure, such as unanticipated or premature failures. Anomalies in the plotted data indicate when specific items are experiencing uncharacteristic failures compared to the rest of the population.

When to use Weibull? ›

Weibull plots can be examined to gain insight into failure characteristics. For example, if the failure rate is decreasing over time, then the product's failures are concentrated during early life. This could be due to an error in the manufacturing process that leads to defects.

What is the formula for the Weibull Analysis? ›

If X has the standard exponential distribution (parameter 1), then Y=bX1/k has the Weibull distribution with shape parameter k and scale parameter b. If Y has the Weibull distribution with shape parameter k and scale parameter b, then X=(Y/b)k has the standard exponential distribution.

Why is Weibull used for survival analysis? ›

The Weibull, being both accelerated and proportional, therefore allows the simultaneous description of treatment effects both in terms of hazard ratios and also in terms of the relative increase or decrease in survival time; we might conveniently refer to this latter quantification of treatment effect as an “event time ...

What does Weibull distribution tell you? ›

In probability theory and statistics, the Weibull distribution /ˈwaɪbʊl/ is a continuous probability distribution. It models a broad range of random variables, largely in the nature of a time to failure or time between events. Examples are maximum one-day rainfalls and the time a user spends on a web page.

How many data points do you need for a Weibull Analysis? ›

For all models except Gompertz, there must be at least 2 data points for each unique unit ID. For the Gompertz model, there must be at least 3 data points for each unique unit ID. The data must produce enough extrapolated failure/suspension times to perform life data analysis with the selected life distribution.

What are the three parameters of Weibull capability analysis? ›

The Weibull distribution is also used to model skewed process data in capability analysis. The Weibull distribution is described by the shape, scale, and threshold parameters, and is also known as the 3-parameter Weibull distribution.

What are the two parameters of the Weibull model? ›

1 Weibull analysis. The Weibull function has two parameters. The first is β or a shape parameter and the second is η a scale parameter. The scale parameter determines when, in time, a given portion of the population will fail (say 75%) at a given time f(t).

What is the Bayes method of reliability? ›

Bayesian methods are always an option for calculating reliability estimates, but they are especially useful when data collection is limited. Frequentist reliability estimation methods rely on point estimates of individual components to populate a model.

What is the reliability analysis approach? ›

By helping manufacturers to predict and mitigate potential failures, reliability analysis can improve product quality and performance. This method helps manufacturers determine the likelihood that a product will perform its intended function without failure for a specific period under given conditions.

What is the MTBF test for reliability? ›

Mean Time Between Fails (MTBF) and Failures in Time (FIT) rates are typical statistics customers ask for when inquiring about a device's reliability. These measures of a product's life are calculated via the data taken to understand these questions. These values are calculated by TI's internal reliability testing.

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