Geometry and Morphometry of Gyri and Sulci in Young Adults: Novel Geometric Fingerprints

Poster No:

1722 

Submission Type:

Abstract Submission 

Authors:

liang he1, Paule Toussaint1, Jiadong Yan1, Rui Ding1, Alejandro Salinas-Medina1, Guan Zhou1, Xiaobo Liu1, Xue Liu1, Alan Evans1

Institutions:

1McGill University, Montreal, Quebec

First Author:

liang he  
McGill University
Montreal, Quebec

Co-Author(s):

Paule Toussaint  
McGill University
Montreal, Quebec
Jiadong Yan  
McGill University
Montreal, Quebec
Rui Ding  
McGill University
Montreal, Quebec
Alejandro Salinas-Medina  
McGill University
Montreal, Quebec
Guan Zhou  
McGill University
Montreal, Quebec
Xiaobo Liu  
McGill University
Montreal, Quebec
Xue Liu  
McGill University
Montreal, Quebec
Alan Evans  
McGill University
Montreal, Quebec

Introduction:

Convex gyri and concave sulci are the prominent features of the convoluted cerebral cortex. They derive from fiber tensor constraints and are influenced by genetic/environmental factors related to cortical function. The extraction of gyro-sulcal (GS) lines and curvature changes has emerged as an effective proxy to simplify the geometric representation of a highly convoluted gyrus/sulcus. However, this is not sufficient to quantify surface mesh patterns and investigate their relationship with cognition. Using the TRACE (Lyu et al., 2018) tool to robustly and reproducibly extract GS-lines, we define a heterogeneous graph to represent each region-of-interest (ROI) and extract geometric features that capture both topological and linear information for each ROI. By distinguishing multiscale cortical structures, GS-lines identify cortical ROIs while providing additional mesh information. This enhanced representation captures morphologic structures and enables the recognition of textural fingerprints and the identification of potential biomarkers.

Methods:

Dataset: We utilized the HCP (Human Connectome Project) S1200 3T dataset. Subjects flagged with Issue Code B (indicating segmentation and/or surface errors) were excluded, along with three additional subjects for whom local gyrification index (LGI) measures could not be calculated. This yielded a final sample of 937 subjects with structural (T1 and T2w) data, diffusion images, and cognitive measurements.
Gyral/Sulcal Geometric and Morphometric Features: We utilized the Destrieux anatomical atlas to obtain 148 gyral and sulcal labels. For topology, we defined three-layer features from the heterogeneous graph representation of each ROI, enabling a comprehensive characterization. We employed 10 linearity measures (Rosin et al., 2016; Stojmenović et al., 2008) for line trend, and 10 common morphometric features called MSN (Morphometric Similarity Network) features, for measuring ROIs.
Model Training for Classification: We employed a multilayer perceptron (MLP) classifier to investigate the geometric characteristics of gyral and sulcal regions. We applied an early-stopping strategy to prevent overfitting during the training process. Prior to training, a 5-fold cross-validation approach was implemented, dividing families into training and test sets.
Supporting Image: Fig1.png
 

Results:

We classified cortical tissues based on topological and linear features of the GS-lines to capture surface mesh organization via an MLP (see Table 1). While typical features derived from multimodal imaging modalities (T1/T2-weighted and diffusion imaging) outperformed mesh features in classification performance, gyral/sulcal features demonstrated strong potential for distinguishing the mesh organization. Importantly, these mesh features are significantly easier to obtain compared to multimodal features and offer additional insights into the cortical structure, as evidenced by the improved classification performance when combining GS and MSN features (see Table 1).
Supporting Image: Tab1.png
 

Conclusions:

1. Gyral-sulcal geometric features provide supplementary information for investigating the anatomy and morphology of the brain surface.
2. The gyro-sulcal geometric features are efficient for recognizing gyral and sulcal structure and identifying the specific ROI, thus potentially being the biomarker and geometric fingerprint.
3. These gyro-sulcal geometric features are only based on surface mesh, which is easy to obtain and calculate.

Modeling and Analysis Methods:

Classification and Predictive Modeling 2
Other Methods

Neuroanatomy, Physiology, Metabolism and Neurotransmission:

Cortical Anatomy and Brain Mapping 1

Keywords:

ADULTS
Cortex
Data analysis
Machine Learning
Morphometrics
STRUCTURAL MRI
Structures

1|2Indicates the priority used for review

Abstract Information

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Please indicate below if your study was a "resting state" or "task-activation” study.

Other

Healthy subjects only or patients (note that patient studies may also involve healthy subjects):

Healthy subjects

Was this research conducted in the United States?

No

Were any human subjects research approved by the relevant Institutional Review Board or ethics panel? NOTE: Any human subjects studies without IRB approval will be automatically rejected.

Not applicable

Were any animal research approved by the relevant IACUC or other animal research panel? NOTE: Any animal studies without IACUC approval will be automatically rejected.

Not applicable

Please indicate which methods were used in your research:

Structural MRI
Diffusion MRI
Behavior

For human MRI, what field strength scanner do you use?

3.0T

Which processing packages did you use for your study?

AFNI
Free Surfer
Other, Please list  -   TRACE, workbench

Provide references using APA citation style.

Lyu, I., Kim, S. H., Woodward, N. D., Styner, M. A., & Landman, B. A. (2018). TRACE: A Topological Graph Representation for Automatic Sulcal Curve Extraction. IEEE Transactions on Medical Imaging, 37(7), 1653–1663. https://doi.org/10.1109/TMI.2017.2787589
Rosin, P. L., Pantović, J., & Žunić, J. (2016). Measuring linearity of curves in 2D and 3D. Pattern Recognition, 49, 65–78. https://doi.org/10.1016/j.patcog.2015.07.011
Stojmenović, M., Nayak, A., & Zunic, J. (2008). Measuring linearity of planar point sets. Pattern Recognition, 41(8), 2503–2511. https://doi.org/10.1016/j.patcog.2008.01.013

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