DTI has been used to noninvasively resolve major thalamic nuclei using an unsupervised clustering algorithm. However, rigorous validation of the method has not been studied. Here, we evaluated the method by comparing the parcellation results with histology in the same non-human primate. We found that some nuclei were clustered with larger differences from histology. That probably was because the diffusion properties of these nuclei were not coherent. In addition, the pipeline constructed in this study is also a framework to validate other approaches for thalamic nuclei parcellation.
Histological nucleus definition: A squirrel monkey brain was frozen and sectioned coronally at 50μm thickness using a microtome. The tissue blockface was photographed after every three sections to compose an intermediate space for registration from microscopy space to DTI space. Every sixth section was reacted for Acetylcholinesterase (AChE) and photographed under a light microscope with 0.5X magnification. The borders of primary thalamic nuclei, 14 for either side of the thalamus, were identified by an expert, based on architectonics revealed by the AChE stain2. Each thalamic nucleus was then transformed to DTI space using deformation fields calculated via a modified multi-step registration procedure from light microscopy to DTI space3,4. The 14 thalamic nuclei are the Pulvinar inferior (PuI), Pulvinar medial (PuM), Pulvinar lateral (PuL), Ventral posterolateral (VPL), Ventral posteromedial (VPM), Centromedian (CM), Parafascicular (PF), Anterior (A), Ventral anterior (VA), Media dorsal (MD), Ventrolateral posterior (VLp), Ventrolateral medial (VLx), Ventrolateral dorsal (VLd) and Lateral posterior (LP) nucleus. In addition, another series of tissue sections were stained for myelin.
DTI parcellation: Before sectioning, the fixed monkey brain was scanned (3D EPI sequence, shots=4, TR=410ms, TE=41ms, number of gradient directions=101, b≈3000s/mm2, voxel size=0.3mm×0.3mm×0.3 mm, data matrix=128×192×128, b=0 with normal and reversed PE) using a 9.4Tesla scanner. FSL TOPUP5 and EDDY6 were used to correct eddy current distortion as well as movement, and the FSL diffusion tookit was used to estimate the diffusion tensor in thalamic nuclei. A K-means clustering algorithm in MATLAB was modified to cluster thalamic nuclei (k=14) for each hemisphere. The distance metric used in the modified k-means between voxels was defined as a linear combination of the Mahalanobis voxel distance and the Frobenius tensor distance (see Wiegell et al1 for more details). The cluster centroids for k-means were initialized by the center of mass for each histological nucleus.
Comparison of DTI and histology: To evaluate overall accuracy of parcellation, we calculated the Jaccard index for all nuclei, defined as R. To evaluate accuracy of each parcellated nucleus, we calculated the Jaccard index for each nucleus, defined as r. Both R and r indicate how many out of total number of voxels were correctly clustered. To further investigate how the diffusion properties distributed across the thalamic nuclei, we calculated the mean of fractional anisotropy (FA) and mean diffusivity (MD) for each nucleus. Moreover, structure tensor analysis7 was performed on one micrograph of myelin stained tissue slice. The derived histological tensor was compared with diffusion tensor in micrograph space, in terms of primary eigenvector.
Figure 1A shows the histological nuclei in the thalamus and figure 1B shows the k-means clustering results. Figure 2 displays the Jaccard index of every parcel r and the Jaccard index of overall parcellation R. Figure 3 illustrates FA and MD of each thalamic nucleus. Figure 4 gives an example of comparison between thalamic parcellation and histology.
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