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Giancarlo Cobino, Simone Farci

TL;DR
This paper introduces a deformation-based drift detection method for machine learning models that captures subtle data shifts using geometric and mathematical measures, improving sensitivity and interpretability in dynamic environments.
Contribution
It presents a novel framework combining geometric deformation metrics, continuum mechanics concepts, and various estimation strategies for effective drift detection in ML models.
Findings
Effective detection of subtle data drifts in real-world text data
Enhanced sensitivity over traditional statistical methods
Demonstrated applicability in healthcare domain
Abstract
This research proposes a novel drift detection methodology for machine learning (ML) models based on the concept of ''deformation'' in the vector space representation of data. Recognizing that new data can act as forces stretching, compressing, or twisting the geometric relationships learned by a model, we explore various mathematical frameworks to quantify this deformation. We investigate measures such as eigenvalue analysis of covariance matrices to capture global shape changes, local density estimation using kernel density estimation (KDE), and Kullback-Leibler divergence to identify subtle shifts in data concentration. Additionally, we draw inspiration from continuum mechanics by proposing a ''strain tensor'' analogy to capture multi-faceted deformations across different data types. This requires careful estimation of the displacement field, and we delve into strategies ranging from…
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Taxonomy
TopicsData Stream Mining Techniques · Gaussian Processes and Bayesian Inference · Time Series Analysis and Forecasting
MethodsFocus
