@inproceedings{feb980977abf40b692e7bac60e5b65ba,
title = "Measures of Tractography Convergence",
abstract = "In the present work, we use information theory to understand the empirical convergence rate of tractography, a widely-used approach to reconstruct anatomical fiber pathways in the living brain. Based on diffusion MRI data, tractography is the starting point for many methods to study brain connectivity. Of the available methods to perform tractography, most reconstruct a finite set of streamlines, or 3D curves, representing probable connections between anatomical regions, yet relatively little is known about how the sampling of this set of streamlines affects downstream results, and how exhaustive the sampling should be. Here we provide a method to measure the information theoretic surprise (self-cross entropy) for tract sampling schema. We then empirically assess four streamline methods. We demonstrate that the relative information gain is very low after a moderate number of streamlines have been generated for each tested method. The results give rise to several guidelines for optimal sampling in brain connectivity analyses.",
keywords = "Cross entropy, Simulation, Tractography",
author = "Moyer, \{Daniel C.\} and Paul Thompson and Steeg, \{Greg Ver\}",
note = "Publisher Copyright: {\textcopyright} 2019, Springer Nature Switzerland AG.; International Workshop on Computational Diffusion MRI, CDMRI 2018 held with International Conference on Medical Image Computing and Computer Assisted Intervention, MICCAI 2018 ; Conference date: 20-09-2018 Through 20-09-2018",
year = "2019",
doi = "10.1007/978-3-030-05831-9\_23",
language = "English",
isbn = "9783030058302",
series = "Mathematics and Visualization",
publisher = "Springer Heidelberg",
pages = "295--307",
editor = "Elisenda Bonet-Carne and Francesco Grussu and Lipeng Ning and Farshid Sepehrband and Tax, \{Chantal M.W.\}",
booktitle = "Mathematics and Visualization",
address = "Germany",
}