Neural networks for classification of strokes in electrical impedance tomography on a 3D head model
November 05, 2020 ยท Declared Dead ยท ๐ Mathematics in Engineering
"No code URL or promise found in abstract"
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Authors
Valentina Candiani, Matteo Santacesaria
arXiv ID
2011.02852
Category
math.NA: Numerical Analysis
Cross-listed
cs.LG,
math.AP
Citations
16
Venue
Mathematics in Engineering
Last Checked
1 month ago
Abstract
We consider the problem of the detection of brain hemorrhages from three dimensional (3D) electrical impedance tomography (EIT) measurements. This is a condition requiring urgent treatment for which EIT might provide a portable and quick diagnosis. We employ two neural network architectures -- a fully connected and a convolutional one -- for the classification of hemorrhagic and ischemic strokes. The networks are trained on a dataset with $40\,000$ samples of synthetic electrode measurements generated with the complete electrode model on realistic heads with a 3-layer structure. We consider changes in head anatomy and layers, electrode position, measurement noise and conductivity values. We then test the networks on several datasets of unseen EIT data, with more complex stroke modeling (different shapes and volumes), higher levels of noise and different amounts of electrode misplacement. On most test datasets we achieve $\geq 90\%$ average accuracy with fully connected neural networks, while the convolutional ones display an average accuracy $\geq 80\%$. Despite the use of simple neural network architectures, the results obtained are very promising and motivate the applications of EIT-based classification methods on real phantoms and ultimately on human patients.
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