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2019 | OriginalPaper | Buchkapitel

Fully Convolutional Boundary Regression for Retina OCT Segmentation

verfasst von : Yufan He, Aaron Carass, Yihao Liu, Bruno M. Jedynak, Sharon D. Solomon, Shiv Saidha, Peter A. Calabresi, Jerry L. Prince

Erschienen in: Medical Image Computing and Computer Assisted Intervention – MICCAI 2019

Verlag: Springer International Publishing

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Abstract

A major goal of analyzing retinal optical coherence tomography (OCT) images is retinal layer segmentation. Accurate automated algorithms for segmenting smooth continuous layer surfaces, with correct hierarchy (topology) are desired for monitoring disease progression. State-of-the-art methods use a trained classifier to label each pixel into background, layer, or surface pixels. The final step of extracting the desired smooth surfaces with correct topology are mostly performed by graph methods (e.g. shortest path, graph cut). However, manually building a graph with varying constraints by retinal region and pathology and solving the minimization with specialized algorithms will degrade the flexibility and time efficiency of the whole framework. In this paper, we directly model the distribution of surface positions using a deep network with a fully differentiable soft argmax to obtain smooth, continuous surfaces in a single feed forward operation. A special topology module is used in the deep network both in the training and testing stages to guarantee the surface topology. An extra deep network output branch is also used for predicting lesion and layers in a pixel-wise labeling scheme. The proposed method was evaluated on two publicly available data sets of healthy controls, subjects with multiple sclerosis, and diabetic macular edema; it achieves state-of-the art sub-pixel results.

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Metadaten
Titel
Fully Convolutional Boundary Regression for Retina OCT Segmentation
verfasst von
Yufan He
Aaron Carass
Yihao Liu
Bruno M. Jedynak
Sharon D. Solomon
Shiv Saidha
Peter A. Calabresi
Jerry L. Prince
Copyright-Jahr
2019
DOI
https://doi.org/10.1007/978-3-030-32239-7_14