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Statistical Management of the False Discovery Rate in Medical Instance Segmentation Based on Conformal Risk Control

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arxiv 2504.04482 v2 pith:BBDXMLEQ submitted 2025-04-06 cs.CV cs.AI

classification cs.CVcs.AI
keywords segmentationframeworkcalibrationmedicalalphablendmaskconformalcontrol
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abstract

Instance segmentation plays a pivotal role in medical image analysis by enabling precise localization and delineation of lesions, tumors, and anatomical structures. Although deep learning models such as Mask R-CNN and BlendMask have achieved remarkable progress, their application in high-risk medical scenarios remains constrained by confidence calibration issues, which may lead to misdiagnosis. To address this challenge, we propose a robust quality control framework based on conformal prediction theory. This framework innovatively constructs a risk-aware dynamic threshold mechanism that adaptively adjusts segmentation decision boundaries according to clinical requirements.Specifically, we design a \textbf{calibration-aware loss function} that dynamically tunes the segmentation threshold based on a user-defined risk level $\alpha$. Utilizing exchangeable calibration data, this method ensures that the expected FNR or FDR on test data remains below $\alpha$ with high probability. The framework maintains compatibility with mainstream segmentation models (e.g., Mask R-CNN, BlendMask+ResNet-50-FPN) and datasets (PASCAL VOC format) without requiring architectural modifications. Empirical results demonstrate that we rigorously bound the FDR metric marginally over the test set via our developed calibration framework.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Conformal Segmentation in Industrial Surface Defect Detection with Statistical Guarantees

    cs.LG 2025-04 conditional novelty 3.0 of 10

    Applying conformal risk control to Mask R-CNN yields empirical FDR and FNR values below pre-specified risk levels on two steel defect datasets, but the paper adds little beyond reusing the existing CRC theorem.

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