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Geodesic Distance on Optimally Regularized Functional Connectomes Uncovers Individual Fingerprints.
Kausar Abbas1,2, Mintao Liu1,2, Manasij Venkatesh3
1Purdue Institute for Integrative Neuroscience, Purdue University, West Lafayette, Indiana, USA.
Optimizing regularization in functional connectome (FC) analysis enhances individual brain fingerprinting. Finding the optimal regularization is crucial for accurate comparisons and reliable individual identification in neuroimaging studies.
Area of Science:
- Neuroimaging
- Computational Neuroscience
- Brain Connectivity Analysis
Background:
- Functional connectomes (FCs) serve as unique individual fingerprints, crucial for personalized medicine in neurological and psychiatric disorders.
- Current FC comparison methods, like Pearson's correlation, may not fully capture the non-Euclidean geometry of brain data.
- Geodesic distance offers a more accurate comparison but requires positive-definite matrices, often necessitating regularization.
Purpose of the Study:
- To investigate the role and impact of regularization in enhancing functional connectome (FC) fingerprinting using geodesic distance.
- To determine if regularization is merely an algebraic necessity or a method to improve individual identification accuracy.
- To establish optimal regularization strategies for maximizing the reliability and differentiability of FC comparisons.
Main Methods:
- Exploration of geodesic distance for comparing functional connectomes (FCs).
- Systematic analysis of the effect of varying regularization magnitudes on FC fingerprint reproducibility and distinctiveness.
- Investigation of data-set dependency of optimal regularization across different conditions, parcellations, and scanning parameters.
Main Results:
- Regularization is not just for invertibility but can significantly enhance individual fingerprinting accuracy.
- An optimal regularization magnitude exists and is dependent on dataset specifics (condition, parcellation, scan length, frame count).
- Fixed, universal regularization strategies underperform compared to data-set specific optimal regularization.
Conclusions:
- Optimal regularization is essential for maximizing the potential of geodesic distance in individual brain fingerprinting.
- Estimating optimal regularization for each dataset is critical for reliable within-subject reproducibility and between-subject differentiability.
- Pairwise geodesic distances at optimal regularization provide a robust measure for quantifying individual differences in functional brain organization.
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