Additive Manufacturing Fault Detection Using Multiple Process Models
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Solution Overview
Problem
Conventional additive manufacturing (AM) process monitoring struggles to detect process deviations and defects in real-time, leading to potential cost and quality issues due to delayed diagnostics and measurement variability.
Innovation Solution
The implementation of time-dependent and spatially-dependent models for laser-on transient behavior, combined with multiple model hypothesis testing (MMHT) algorithms, allows for enhanced in-process monitoring. This system compares sensor data to outputs from multiple process models to detect deviations and improve part quality control.
Engineering Contradictions & Design Principles
Engineering Contradiction Analysis
1Reliability
If conventional between-build diagnostics are used, then device complexity is reduced, but reliability deteriorates due to delayed detection of process deviations
Solution Approach 1:
The system performs preliminary actions by establishing multiple process models representing different fault conditions before monitoring begins. These models are prepared in advance with associated probability density functions, enabling immediate comparison with incoming sensor data without requiring complex real-time computation of fault probabilities from scratch.
Solution Approach 2:
The system implements feedback by continuously comparing sensor measurements against predictions from multiple process models and updating fault probability assessments in real-time. This closed-loop feedback mechanism allows the system to adapt to process deviations dynamically while maintaining computational efficiency through the use of pre-established model frameworks.
2Measurement precision
If steady state averaged measurement is used, then measurement precision is improved, but difficulty of detecting and measuring worsens due to inability to resolve individual parameter shifts
Solution Approach 1:
The system segments the monitoring approach by dividing the analysis into multiple distinct process models, each representing a specific fault condition or operational state. This segmentation allows the system to compare measurements against multiple specialized models rather than a single averaged model, enabling detection of specific parameter shifts while maintaining measurement precision through targeted model comparisons.
3Reliability
If measurement variability from known sources is not accounted for, then device complexity is reduced, but reliability deteriorates due to inability to distinguish faulty conditions from normal variations
Solution Approach 1:
The system applies local quality by creating spatially-dependent models that account for location-specific characteristics of the additive manufacturing process. Each process model incorporates local variations in part geometry, scan path history, and sensor viewing angles, allowing the system to distinguish between normal location-dependent variations and actual fault conditions without requiring overly complex global models.
4Reliability
If in-process monitoring with multiple models is implemented, then reliability is improved, but loss of time increases due to computational requirements
Solution Approach 1:
The system performs preliminary actions by pre-establishing multiple process models and their associated probability density functions before monitoring begins. This advance preparation eliminates the need for complex real-time computation of model parameters and probability distributions, significantly reducing computational time during actual fault detection while maintaining high reliability through comprehensive multi-model comparison.
Data Source
AI summary
Generating fault indications for an additive manufacturing machine based on a comparison of the outputs of multiple process models to measured sensor data. The method includes receiving sensor data from the additive manufacturing machine during manufacture of at least one part. Models are selected from a model database, each model generating expected sensor values for a defined condition. Difference values are computed between the received sensor data and an output of each of the models. A probability density function is computed, which defines, for each of the models, a likelihood that a given difference value corresponds to each respective model. A probabilistic rule is applied to determine, for each of the models, a probability that the corresponding model output matches the received sensor data. An indicator is output of a defined condition corresponding to a model having the highest match probability.


