Robust and Efficient Computation of Retinal Fractal Dimension Through Deep Approximation

4Citations
Citations of this article
2Readers
Mendeley users who have this article in their library.
Get full text

Abstract

A retinal trait, or phenotype, summarises a specific aspect of a retinal image in a single number. This can then be used for further analyses, e.g. with statistical methods. However, reducing an aspect of a complex image to a single, meaningful number is challenging. Thus, methods for calculating retinal traits tend to be complex, multi-step pipelines that can only be applied to high quality images. This means that researchers often have to discard substantial portions of the available data. We hypothesise that such pipelines can be approximated with a single, simpler step that can be made robust to common quality issues. We propose Deep Approximation of Retinal Traits (DART) where a deep neural network is used predict the output of an existing pipeline on high quality images from synthetically degraded versions of these images. We demonstrate DART on retinal Fractal Dimension (FD) - a measure of vascular complexity - calculated by VAMPIRE, using retinal images from UK Biobank that previous work identified as high quality. Our method shows very high agreement with FDVAMPIRE on unseen test images (Pearson r= 0.9572 ). Even when those images are severely degraded, DART can still recover an FD estimate that shows good agreement with FDVAMPIRE obtained from the original images (Pearson r= 0.8817 ). This suggests that our method could enable researchers to discard fewer images in the future. Our method can compute FD for over 1,000 img/s using a single GPU. We consider these to be very encouraging initial results and hope to develop this approach into a useful tool for retinal analysis. Code for running DART with the trained model is available on GitHub.

Cite

CITATION STYLE

APA

Engelmann, J., Villaplana-Velasco, A., Storkey, A., & Bernabeu, M. O. (2022). Robust and Efficient Computation of Retinal Fractal Dimension Through Deep Approximation. In Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics) (Vol. 13576 LNCS, pp. 84–93). Springer Science and Business Media Deutschland GmbH. https://doi.org/10.1007/978-3-031-16525-2_9

Register to see more suggestions

Mendeley helps you to discover research relevant for your work.

Already have an account?

Save time finding and organizing research with Mendeley

Sign up for free