LGCVIVJul 14, 2019

A Divide-and-Conquer Approach towards Understanding Deep Networks

arXiv:1907.06194v120 citations
Originality Incremental advance
AI Analysis

This work addresses the black-box nature of deep networks for researchers and practitioners in medical image segmentation, offering an incremental improvement in interpretability while maintaining performance.

The paper tackles the problem of interpreting deep networks by proposing a divide-and-conquer strategy to replace network components with known operators, achieving performance comparable to a U-Net (AUC 0.974 vs. 0.972) with a significant reduction in parameters (111,536 vs. 9,575).

Deep neural networks have achieved tremendous success in various fields including medical image segmentation. However, they have long been criticized for being a black-box, in that interpretation, understanding and correcting architectures is difficult as there is no general theory for deep neural network design. Previously, precision learning was proposed to fuse deep architectures and traditional approaches. Deep networks constructed in this way benefit from the original known operator, have fewer parameters, and improved interpretability. However, they do not yield state-of-the-art performance in all applications. In this paper, we propose to analyze deep networks using known operators, by adopting a divide-and-conquer strategy to replace network components, whilst retaining its performance. The task of retinal vessel segmentation is investigated for this purpose. We start with a high-performance U-Net and show by step-by-step conversion that we are able to divide the network into modules of known operators. The results indicate that a combination of a trainable guided filter and a trainable version of the Frangi filter yields a performance at the level of U-Net (AUC 0.974 vs. 0.972) with a tremendous reduction in parameters (111,536 vs. 9,575). In addition, the trained layers can be mapped back into their original algorithmic interpretation and analyzed using standard tools of signal processing.

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