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. 2013 Jul;11(3):339-53.
doi: 10.1007/s12021-013-9180-7.

Semi-supervised multimodal relevance vector regression improves cognitive performance estimation from imaging and biological biomarkers

Collaborators, Affiliations

Semi-supervised multimodal relevance vector regression improves cognitive performance estimation from imaging and biological biomarkers

Bo Cheng et al. Neuroinformatics. 2013 Jul.

Abstract

Accurate estimation of cognitive scores for patients can help track the progress of neurological diseases. In this paper, we present a novel semi-supervised multimodal relevance vector regression (SM-RVR) method for predicting clinical scores of neurological diseases from multimodal imaging and biological biomarker, to help evaluate pathological stage and predict progression of diseases, e.g., Alzheimer's diseases (AD). Unlike most existing methods, we predict clinical scores from multimodal (imaging and biological) biomarkers, including MRI, FDG-PET, and CSF. Considering that the clinical scores of mild cognitive impairment (MCI) subjects are often less stable compared to those of AD and normal control (NC) subjects due to the heterogeneity of MCI, we use only the multimodal data of MCI subjects, but no corresponding clinical scores, to train a semi-supervised model for enhancing the estimation of clinical scores for AD and NC subjects. We also develop a new strategy for selecting the most informative MCI subjects. We evaluate the performance of our approach on 202 subjects with all three modalities of data (MRI, FDG-PET and CSF) from the Alzheimer's Disease Neuroimaging Initiative (ADNI) database. The experimental results show that our SM-RVR method achieves a root-mean-square error (RMSE) of 1.91 and a correlation coefficient (CORR) of 0.80 for estimating the MMSE scores, and also a RMSE of 4.45 and a CORR of 0.78 for estimating the ADAS-Cog scores, demonstrating very promising performances in AD studies.

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Figures

Fig. 1
Fig. 1
A template with 93 manually-labeled ROI regions used for automated labeling of MRI and PET images
Fig. 2
Fig. 2
The flowchart of M-RVR
Fig. 3
Fig. 3
Distributions of AD, NC and MCI subjects with CSF features. X is CSF Aβ42, Y is CSF t-tau, and Z is CSF p-tau
Fig. 4
Fig. 4
The flowchart of estimating clinical scores for MCI subjects
Fig. 5
Fig. 5
The flowchart of M-RVR based recursive sample selection
Fig. 6
Fig. 6
Scatter plots of actual MMSE scores vs. the estimated MMSE scores for seven different combinations of modalities. a MRI, b CSF, c PET, d MRI + CSF, e MRI + PET, f CSF + PET, and g MRI + CSF + PET
Fig. 7
Fig. 7
Scatter plots of actual ADAS-Cog scores vs. the estimated ADAS-Cog scores for seven different combinations of modalities. a MRI, b CSF, c PET, d MRI + CSF, e MRI + PET, f CSF + PET, and g MRI + CSF + PET
Fig. 8
Fig. 8
MMSE estimation results with respect to different combining weights of MRI, PET and CSF for SM-RVR. CSF weight denotes asCCSF, and MRI weight denotes as CMRI. Note that PET weight CPET is not shown, since it can be determined as CPET = 1 − CCSFCMRI. a RMSE for MMSE Estimation, a CORR for MMSE Estimation
Fig. 9
Fig. 9
ADAS-Cog estimation results with respect to different combining weights of MRI, PET and CSF for SM-RVR. CSF weight denotes asCCSF, and MRI weight denotes asCMRI. Note that PET weight CPET is not shown, since it can be determined as CPET = 1 − CCSFCMRI. a RMSE for ADAS-Cog Estimation, b CORR for ADAS-Cog Estimation
Fig. 10
Fig. 10
Comparison of SM-RVR with UNSM-RVR and M-RVR, with respect to the use of different number of unlabeled samples (MCI subjects). a RMSE in estimating MMSE, b CORR in estimating MMSE, c RMSE in estimating ADAS-Cog, and d CORR in estimating ADAS-Cog

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