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Optimal transport for comparing short brain connectivity between individuals | Optimal transport | Wasserstein distance | Barycenter | K-medoids | Isomap| Sulcus | Brain

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brain_connectivity

Optimal transport for comparing short brain connectivity between individuals

first name: Duy Anh Philippe

last name: Pham

email: duyanhphilippe.pham[at]gmail.com

python 3.7

version 1

start: February 8, 2021

end: July 31, 2021

Presentation of the projet

The first objective of our work is to build the best representative subject. To achieve that, we will use tools from the optimal transport that will allow us to have a better alignment between individuals and to generate a better quality group profile. The choice to work with the theory of optimal transport is motivated by the fact that the different connectivity maps can be seen as different probability distributions. The goal of optimal transport is to define the least costly transformation from one distribution to another. This allows us to determine the group profile as the barycenter of all the individual profiles, in the sense of optimal transport, and thus to project them onto the group profile.

Our secondary objective is to study stratification within the population to see if it exists. For this we used the kmedoids and the isomap.

You can find the report in English here and the presentation in English here.

You can find the report in French here and the presentation in French here.

Organization of the project

data

Data from 100 subjects from each hemisphere generated by Alexandre Pron (https://github.com/alexpron)

libs

Internal project library

variables

Intermediate data generated during the project. This corresponds to different experiments with conservation of intermediate results

test

Script of the different experiments

Presentation

Presentation of the work done as part of an end-of-study project as part of a double degree between CPE Lyon and Jean Monnet University to the MeCa team.

Libraries used

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Optimal transport for comparing short brain connectivity between individuals | Optimal transport | Wasserstein distance | Barycenter | K-medoids | Isomap| Sulcus | Brain

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