Identifying Group-wise Consistent White Matter Landmarks via Novel Fiber Shape Descriptor
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1 Identifying Group-wise Consistent White Matter Landmarks via Novel Fiber Shape Descriptor Hanbo Chen, Tuo Zhang, Tianming Liu the University of Georgia, US. Northwestern Polytechnical University, China.
2 Motivation How to identify regions of interest (ROIs)?
3 Challenge 1 - unclear functional or cytoarchitectural boundaries Li et al. 2010
4 Challenge 2 remarkable individual variability in brains
5 Challenge 3 highly nonlinear properties of cortical regions T. Liu 2011
6 Our efforts in identifying ROIs Li et al. NIPS Neuroinformatics Zhang et al. Cerebral Cortex MICCAI Li et al. Human Brain Mapping DICCCOL in Disease Chen et al. MICCAI Chen et al. TMI Ge et al. ISBI Ge et al. IPMI DICCCOL based network DICCCOL Function Zhu et al. IPMI NeuroImage DICCCOL Zhu et al. Cerebral Cortex Yuan et al. Neuroinformatics Chen et al. MICCAI
7 Our efforts in identifying ROIs Li et al. Individualized ROI Optimization via Maximization of Group-wise Consistency of Structural and Functional Profiles
8 Our efforts in identifying ROIs Zhang et al. Predicting Functional Cortical ROIs via DTI-derived Fiber Shape Models
9 Our efforts in identifying ROIs Zhu et al. Discovering Dense and Consistent Landmarks in the Brain
10 Our efforts in identifying ROIs Zhu et al. DICCCOL: Dense Individualized and Common Connectivity-based Cortical Landmarks. -minimize distance -random initiate ROIs -358 ROIs defined
11 Our efforts in identifying ROIs Li et al. NIPS Neuroinformatics Zhang et al. Cerebral Cortex MICCAI Li et al. Human Brain Mapping DICCCOL in Disease Chen et al. MICCAI Chen et al. TMI Ge et al. ISBI Ge et al. IPMI DICCCOL based network Gray Matter Zhu et al. IPMI NeuroImage DICCCOL Zhu et al. Cerebral Cortex DICCCOL Function Yuan et al. Neuroinformatics White Matter Chen et al. MICCAI
12 Identifying Group-wise Consistent White Matter Landmarks via Novel Fiber Shape Descriptor
13 Obtain connection profile of fiber bundle
14 Obtain connection profile of fiber bundle
15 Calculate probability distribution to obtain connection map HEALPix framework (Gorski et al. 2005) 12 Regions 48 Regions 192 Regions
16 Calculate probability distribution to obtain connection map
17 Fiber bundle shape descriptor Fiber bundle Connection profile Connection map Connection entropy Connection similarity
18 Two criterions for WM landmarks 1. Network hubs 2. Group consist
19 Identify & Optimize WM landmarks Linear Alignment Connection Profile Connection Entropy Identify Landmarks Optimize Landmarks
20 Identify & Optimize WM landmarks Linear Alignment Connection Profile Connection Entropy Identify Landmarks Optimize Landmarks
21 Identify & Optimize WM landmarks Linear Alignment Connection Profile Connection Entropy Identify Landmarks Optimize Landmarks
22 Identify & Optimize WM landmarks Linear Alignment Connection Profile Connection Entropy Identify Landmarks Optimize Landmarks
23 Identify & Optimize WM landmarks Linear Alignment Initial Optimized Connection Profile Connection Entropy Identify Landmarks Optimize Landmarks
24 Locations of 12 WM landmarks
25 Fiber bundles of 12 WM landmarks
26 Optimize & predict to increase connection complexity and consistency
27 Distances between initial landmarks and final optimized landmarks 15 Distance (mm)
28 Conclusion Two criterions for WM landmarks Network hubs Consistent across individuals Fiber bundle shape descriptor Connection map Connection entropy Connection similarity Identify, optimize, and predict Identified 12 WM landmarks Reproducible on new individuals
29 Acknowledgement NIH Career Award EB , NIH R01 DA , NIH R01 AG , NSF Career Award IIS , NSF BME , Franklin Foundation Travel Awards.
30 Now I will answer ANY questions Poster time: Tue 13:30-16:00 O2-03 Two criterions for WM landmarks Network hubs Consistent across individuals Fiber bundle shape descriptor Connection map Connection entropy Connection similarity Identify, optimize, and predict Identified 12 WM landmarks Reproducible on new individuals
31 Experimental Data & Preprocessing 2 sets of experimental data 18 young healthy subjects 64 healthy subjects from Human Connectome Project Q1 release Preprocessing Eddy current correction Skull removal Streamline fiber tracking
32 Two properties derived from connection map 1. Entropy (complexity of a fiber bundle) 48 HH(VV) = PP kk (VV)llllll 48 PP kk (VV) kk=1 PP kk (VV) = pprrrrrr. dddddddddddddddddddddddd oooo kk tth ssssssssssss pppppppppp iiii cccccccc. pppppppppppppp VV 2. Similarity between fiber bundles SS PP(VV ii ), PP VV jj = PP(VV ii) PP(VV jj ) PP(VV ii ) PP(VV jj ) PP(VV ii ) = cccccccc. mmmmmm oooo tthee ii tth RRRRRR
33 Two properties derived from connection map Fiber Bundle: Conn. Map: Entropy: Similarity:
34 Higher connection entropy indicates increasing connection complexity Fiber Bundle: Conn. Map: Entropy:
35 High similarity indicates similar shape between fiber bundles Fiber Bundle: Conn. Map: Similarity:
36 Experimental Data & Preprocessing 18 Young Healthy Subjects Matrix: , resolution: 2 2 2mm 3, 30 directions, TR=15s, ASSET=2. Human Connectome Project Q1 Release 64 healthy subjects, FOV= , matrix= , 90 directions, TR=5.5 s, resolution= mm 3. Eddy current correction, skull removal, streamline fiber tracking.
37 Optimized template Predicted subjects
38 12 WM landmarks i ii iii iv Random HCP Q1 Subjects
39 Two criterions for WM landmarks 1. Network hubs 2. Group consist
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