4.7 Article

Conditional Gaussian mixture model for warranty claims forecasting

Journal

RELIABILITY ENGINEERING & SYSTEM SAFETY
Volume 218, Issue -, Pages -

Publisher

ELSEVIER SCI LTD
DOI: 10.1016/j.ress.2021.108180

Keywords

Bayesian statistics; Gaussian mixture model; Machine learning; Reliability; Warranty

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This work addresses the challenge of warranty data maturation in forecasting warranty claims for complex products by proposing the Conditional Gaussian Mixture Model (CGMM), which utilizes historical warranty data to develop a robust prior joint distribution of warranty trends and estimates the posterior distribution of warranty claims at future maturation levels. The CGMM is validated on a large automotive warranty claims dataset and effectively identifies non-parametric temporal warranty trends and clusters products into latent groups.
Forecasting warranty claims for complex products is a reliability challenge for most manufacturers. Several factors increase the complexity of warranty claims forecasting, including, the limited number of claims reported at the early stage of launch, reporting delays, dynamic change in the fleet size, and design/manufacturing adjustments for the production line. The aggregated effect of those complexities is often referred to as the warranty data maturation effect. Unfortunately, most of the existing models for warranty claims forecasting fail to explicitly consider warranty data maturation. This work address warranty data maturation by proposing the Conditional Gaussian Mixture Model (CGMM). CGMM uses historical warranty data from similar products to develop a robust prior joint Gaussian mixture distribution of warranty trends at both, the current and future maturation levels. CGMM then utilizes Bayesian theories to estimate the conditional posterior distribution of the warranty claims at the future maturation level conditional on the warranty data available at the current maturation level. The CGMM identifies non-parametric temporal warranty trends and automatically clusters products into latent groups to establish (learn) an effective prior joint distribution. The CGMM is validated on an extensive automotive warranty claims dataset comprising of four model years and >15,000 different components from >10 million vehicles.

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