Acquisition-Independent Deep Learning for Quantitative MRI Parameter Estimation using Neural Controlled Differential Equations
Daan Kuppens (1, 2), Sebastiano Barbieri (3, 4), Daisy van den, Berg (1, 5), Pepijn Schouten (1), Harriet C. Thoeny (6, 7), Myrte, Wennen (1), Oliver J. Gurney-Champion (1, 2) ((1) Department of Radiology, and Nuclear Medicine, Amsterdam University Medical Center, Amsterdam, The

TL;DR
This paper demonstrates that Neural Controlled Differential Equations (NCDEs) provide a robust, acquisition-independent deep learning method for accurate quantitative MRI parameter estimation across various models and conditions, outperforming traditional methods especially in low-SNR scenarios.
Contribution
The study introduces NCDEs as a versatile, acquisition-independent deep learning framework for QMRI parameter estimation, addressing generalizability issues of prior methods.
Findings
NCDEs outperform LSQ in low-SNR simulations and challenging anatomical regions.
NCDEs reduce estimation error variability without increasing bias.
The approach is effective across different QMRI models and sequence configurations.
Abstract
Deep learning has proven to be a suitable alternative to least-squares (LSQ) fitting for parameter estimation in various quantitative MRI (QMRI) models. However, current deep learning implementations are not robust to changes in MR acquisition protocols. In practice, QMRI acquisition protocols differ substantially between different studies and clinical settings. The lack of generalizability and adoptability of current deep learning approaches for QMRI parameter estimation impedes the implementation of these algorithms in clinical trials and clinical practice. Neural Controlled Differential Equations (NCDEs) allow for the sampling of incomplete and irregularly sampled data with variable length, making them ideal for use in QMRI parameter estimation. In this study, we show that NCDEs can function as a generic tool for the accurate prediction of QMRI parameters, regardless of QMRI sequence…
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Taxonomy
TopicsModel Reduction and Neural Networks
MethodsFLIP
