Reliability Life Data Engineering
Weibull and life distributions, confidence bounds, mixed and multi-modal data, competing risk, warranty and field data, ALT, reliability block diagrams, and system reliability.
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Faculty
Faculty details for this seminar will be announced with the full schedule.
Fees
Early: $1,895 (payment 4+ weeks ahead)
Standard: $2,095 (check/ACH) · $2,165 (card)
Group discount: $200 off per attendee for 3+ from the same organization.
Also Available
- Corporate on-site delivery at your facility
- Private cohort sessions
- Digital curriculum licensing
Seminar Overview
Quantitative reliability engineering is not a software exercise — it is the discipline of extracting a defensible failure model from messy, censored, real-world data and defending that model in front of program managers, warranty-reserve accountants, and customer quality organizations. This advanced seminar is built directly from the two references that define the field — the **ReliaSoft Life Data Analysis Reference** and the **ReliaSoft Accelerated Life Testing Reference** — the primary-source material underlying the Weibull++ and ALTA analysis platforms used across the automotive, aerospace, medical, and electronics industries. The course knowledge base carries roughly 94,000 indexed passages from 450 source documents; every module in the outline below traces to specific chapters of those references, their worked datasets, and their case records.
Across three days you will move from raw failure/suspension data to fitted, bounded, and defensible life models: median-rank probability plotting and Weibull parameter estimation by rank regression and maximum likelihood; the an affiliated engineering firmial, lognormal, and normal distributions and when each is — and is not — appropriate; confidence bounds (Fisher matrix, likelihood ratio, beta-binomial); goodness-of-fit and model selection; mixed and multi-modal populations and competing failure modes; warranty and field data analysis; accelerated life testing with the Arrhenius, Eyring, inverse power law, and temperature-humidity life-stress relationships; and system-level reliability block diagrams.
The differentiator: this seminar is taught from PRIMARY SOURCE material — the actual reliability references, their derivations, worked examples, and failure records — not vendor slide decks or marketing summaries. You leave able to open any reliability dataset at your company and produce an analysis a customer's reliability group will accept.
Ideal Learner
- Reliability engineers and reliability program owners (DFMEA/DVP&R support, warranty analysis)
- Quality and supplier-quality engineers who receive field return, claim, and test-to-failure data
- Design, test, and validation engineers who must size and interpret life tests and accelerated test programs
- Program and warranty managers who must translate failure statistics into reserve and service-part decisions
- Industry segments: automotive OEM/Tier 1, heavy truck, medical devices, electronics, aerospace, industrial equipment
Learning Objectives
- Fit Weibull, exponential, lognormal, and normal distributions to complete and censored failure data using probability plotting, rank regression, and maximum likelihood — and interpret shape (β) and scale (η) parameters against failure physics
- Construct and correctly interpret two-sided and one-sided confidence bounds (Fisher matrix, likelihood ratio, beta-binomial) and explain how sample size and censoring drive bound width
- Run and defend goodness-of-fit assessment and model selection across candidate distributions, recognizing when the "best-fit" curve is physically wrong
- Detect and separate mixed/multi-modal populations and competing failure modes, then re-analyze subpopulations to recover a useful model
- Analyze warranty and field data in dates-of-sale/dates-of-claim format, converting claim records into adjusted failure-time data and usage-based failure forecasts
- Plan an accelerated life test using Arrhenius, Eyring, inverse power law, and temperature-humidity models, and translate accelerated results to use-condition reliability
- Build reliability block diagrams for series, parallel, and k-out-of-n structures and roll component models up into system reliability targets
Consulting Sessions
Seminar attendees can sign up for individual consulting sessions with the instructor. Sessions are free for registered attendees, first-come first-served — sign up when registering by calling 248-539-0473 or during the seminar.
Seminar Outline
- Reliability, unreliability, PDF, CDF, hazard rate, and conditional reliability — the five functions and how they interconvert
- Data types: complete, right-censored (suspensions), interval, left-censored, and grouped data; why censoring is not "missing data"
- Mean time between failures vs. B-life (B10, B50): the metric that matches the warranty
- **Reliability Case Study: a field-return dataset where MTBF concealed a wear-out mode**
- **Exercise 1: classifying a raw claim file into complete, suspended, and interval observations**
- Median ranks, plotting positions, and Weibull probability paper; reading β and η off the plot
- Rank regression on X vs. rank regression on Y; maximum likelihood estimation and when MLE bias matters
- Small-sample behavior; suspended points and how they move the fitted line
- **Reliability Case Study: two analysts, one dataset — why their β estimates disagreed**
- **Exercise 2: hand-plot a 12-point Weibull dataset with suspensions and estimate β and η**
- Constant failure rate and the an affiliated engineering firmial assumption; the memoryless trap
- Lognormal for fatigue, degradation, and repair-time data; normal for strength-limited failure
- Distribution choice tied to failure physics, not just fit statistics
- **Reliability Case Study: lognormal fatigue data mis-fit as Weibull and the B10 error it produced**
- Two-sided vs. one-sided bounds; confidence level vs. reliability level
- Fisher matrix bounds, likelihood ratio bounds, and beta-binomial bounds for binomial (success/failure) test data
- How suspensions and small samples inflate bound width — and how to defend it
- **Exercise 3: compute Fisher matrix bounds on B10 and demonstrate the sample-size penalty**
- Kolmogorov–Smirnov and correlation-based tests; residual and plot inspection
- Over-fitting, physics-checking the fitted line, and the "statistically best, physically wrong" model
- Comparing candidate distributions on bounded reliability estimates, not R² alone
- Mixture (multi-modal) Weibull analysis: infant mortality plus wear-out populations in one dataset
- Competing failure modes analysis: analyzing each mode on its own censored subset
- Deciding when to separate populations vs. model the combined system curve
- **Reliability Case Study: an electronics field population whose "bathtub" resolved into two distinct failure modes**
- **Exercise 4: split a multi-modal dataset and re-fit each subpopulation**
- Dates-of-sale/dates-of-claim (Nevada-chart-style) warranty data formats; converting to time-to-failure with usage adjustment
- Suspended-majority field datasets and right-censored forecasting
- Failures-in-time projections for fleet planning, service parts, and warranty reserve estimation
- **Reliability Case Study: projecting a 12-month warranty exposure from a mid-year claim file**
- Life-stress relationships: Arrhenius, Eyring, inverse power law, temperature-humidity (TH), generalized log-linear
- Stress selection, level spacing, and censoring in ALT test plans; sample allocation across stress levels
- Translating accelerated parameters to use conditions; extrapolation risk and validation strategy
- **Reliability Case Study: a temperature-humidity ALT on an electronic module and the use-condition B10 it predicted**
- **Exercise 5: plan a three-stress-level ALT and back-extrapolate to the 95% use stress**
- Series, parallel, and k-out-of-n configurations; cold and hot standby structures
- Rolling component distributions up to system reliability, availability, and B-life
- Reliability allocation from system targets down to component requirements
- **Exercise 6: build the RBD for a two-redundant-subsystem assembly and locate the true limiting component**
More in Track D — Reliability, Statistics & Compliance
- D-02 · Reliability Prediction and RAM Engineering — 3-day · Intermediate
- D-03 · Accelerated Life Testing — 3-day · Advanced
- D-04 · Applied Statistics for Engineers — 2-day · Intermediate
- D-05 · Environmental Testing and Qualification — 3-day · Advanced
- D-06 · Warranty Engineering & Field-Failure Analysis — 2-day · Intermediate
- D-07 · Automotive Regulatory Compliance — 3-day · Advanced
- D-08 · Medical Device Regulation: EU MDR & FDA QMSR — 3-day · Advanced
- D-09 · Export Controls Compliance: ITAR & the EAR — 2-day · Advanced