| Literature DB >> 30504639 |
Akihiko Wada1, Kohei Tsuruta1, Ryusuke Irie1, Koji Kamagata1, Tomoko Maekawa1, Shohei Fujita1, Saori Koshino1, Kanako Kumamaru1, Michimasa Suzuki1, Atsushi Nakanishi1, Masaaki Hori1, Shigeki Aoki1.
Abstract
PURPOSE: Alzheimer's disease (AD) and dementia with Lewy bodies (DLB) are representative disorders of dementia of the elderly and the neuroimaging has contributed to early diagnosis by estimation of alterations of brain volume, blood flow and metabolism. A brain network analysis by MR imaging (MR connectome) is a recently developed technique and can estimate the dysfunction of the brain network in AD and DLB. A graph theory which is a major technique of network analysis is useful for a group study to extract the feature of disorders, but is not necessarily suitable for the disorder differentiation at the individual level. In this investigation, we propose a deep learning technique as an alternative method of the graph analysis for recognition and classification of AD and DLB at the individual subject level.Entities:
Keywords: Alzheimer’s disease; deep learning; dementia with Lewy bodies; structural brain connectivity
Mesh:
Year: 2018 PMID: 30504639 PMCID: PMC6630050 DOI: 10.2463/mrms.mp.2018-0091
Source DB: PubMed Journal: Magn Reson Med Sci ISSN: 1347-3182 Impact factor: 2.471
Fig. 1The principle of the deep learning MR connectome. The connection between brain areas is expressed by a network graph consisting of nodes and edges. The “network graph” can be converted to an adjacent matrix and calculated by a graph theory. The adjacent matrix is similar to the image data and it can be an input of convolution neural network (CNN) model. The deep learning of MR connectome outputs the probability map which estimates the probability of AD, DLB and non-AD/DLB with a triangular graph. AD, Alzheimer’s disease; DLB, dementia with Lewy bodies.
Fig. 2A convolution neural network (CNN) machine learning model adapted to the MR connectome. As a machine learning model, a six-layer CNN model with three convolution layers (each consisting of convolution, ReLU; Rectified Linear Unit and MaxPooling) and three fully connected layers (Affine with ReLU) was adapted. The specific elements of the layer were described on the right side of each layer.
Fig. 3The 4-fold cross-validation method. In the 4-fold cross-validation method, all sample data were split into four groups. One group was set as the test data and the remaining three groups were set as the training and validation data. An average of four times of investigations was estimated as the performance of the machine learning model.
Results of the estimation of the deep learning MR connectome in the classification of AD, DLB and HC
| Accuracy | 0.73 | AD | DLB | HC | |
| Avg. precision | 0.78 | Precision | 0.68 | 0.94 | 0.73 |
| Avg. recall | 0.73 | Recall | 0.79 | 0.65 | 0.75 |
| Avg. F-measure | 0.74 | F-measure | 0.72 | 0.76 | 0.73 |
AD, Alzheimer’s disease; DLB, dementia with Lewy bodies; HC, healthy control.
Fig. 4Probability map provided by the deep learning MR connectome of AD (A), DLB (B) and HC (C). The triangular radar graph reveals the probability of AD, DLB and non-AD/DLB in each subject ranging from 0.0 to 1.0. AD, Alzheimer’s disease; DLB, dementia with Lewy bodies; HC, healthy control.