You signed in with another tab or window. Reload to refresh your session.You signed out in another tab or window. Reload to refresh your session.You switched accounts on another tab or window. Reload to refresh your session.Dismiss alert
Analyzing Numerical Stability in Linear Registration
Leaders
Yohan Chatelain, Tristan Glatard, Mina Alizadeh, Ines Gonzalez Pepe
Collaborators
No response
Brainhack Global 2023 Event
Brainhack Montreal
Project Description
This project explores the numerical reliability of the FSL FLIRT linear registration tool.
We aim to investigate how computational errors can affect the accuracy of this alignment tool.
In computers, real numbers are stored with limited precision, leading to tiny inaccuracies known as rounding errors. While often negligible, these errors can accumulate and potentially affect the outcomes in delicate processes like linear registration in neuroimaging.
This project aims to understand and mitigate these errors to improve the reliability of medical imaging analysis.
To evaluate numerical stability, we will employ Monte Carlo Arithmetic (MCA). This technique, a form of stochastic arithmetic, is designed to simulate rounding errors stemming from the finite precision of numbers in computing by using random variables. Tools like Verificarlo, Verrou, and Fuzzy support MCA and are useful in adapting C, C++, FORTRAN, and Python codes for this purpose. Specifically, we'll use Fuzzy-libm, a modified version of libm, which introduces random noise into basic mathematical operations such as exp, log, cos, sin, etc.
Project 1: Testing Numerical Stability in FSL FLIRT
We aim to test FSL FLIRT's stability under varying conditions, including images, degrees of freedom, and optimization parameters. The goal is to understand how these variables impact FSL FLIRT's performance. To do so, we use the Fuzzy-libm tool on FLIRT, experimenting with a range of input parameters.
Project 2: Development Assistance for Simplified Algorithm
Developing and testing a basic version of a registration algorithm.
This task is open to those interested in algorithm development and application, especially using SciPy.
Project 3: Examining Numerical Rounding Impacts
Delving into how numerical rounding affects accuracy in neuroimaging. The objective is to analyze the computational steps of linear registration to gain a deeper understanding of the numerical behaviour.
This project is suitable for participants interested in medical imaging, computational neuroscience, and software development, and is especially relevant for those looking to understand the practical implications of computational inaccuracies in scientific research.
Title
Analyzing Numerical Stability in Linear Registration
Leaders
Yohan Chatelain, Tristan Glatard, Mina Alizadeh, Ines Gonzalez Pepe
Collaborators
No response
Brainhack Global 2023 Event
Brainhack Montreal
Project Description
This project explores the numerical reliability of the FSL FLIRT linear registration tool.
We aim to investigate how computational errors can affect the accuracy of this alignment tool.
In computers, real numbers are stored with limited precision, leading to tiny inaccuracies known as rounding errors. While often negligible, these errors can accumulate and potentially affect the outcomes in delicate processes like linear registration in neuroimaging.
This project aims to understand and mitigate these errors to improve the reliability of medical imaging analysis.
To evaluate numerical stability, we will employ Monte Carlo Arithmetic (MCA). This technique, a form of stochastic arithmetic, is designed to simulate rounding errors stemming from the finite precision of numbers in computing by using random variables. Tools like Verificarlo, Verrou, and Fuzzy support MCA and are useful in adapting C, C++, FORTRAN, and Python codes for this purpose. Specifically, we'll use Fuzzy-libm, a modified version of libm, which introduces random noise into basic mathematical operations such as exp, log, cos, sin, etc.
Project 1: Testing Numerical Stability in FSL FLIRT
We aim to test FSL FLIRT's stability under varying conditions, including images, degrees of freedom, and optimization parameters. The goal is to understand how these variables impact FSL FLIRT's performance. To do so, we use the Fuzzy-libm tool on FLIRT, experimenting with a range of input parameters.
Project 2: Development Assistance for Simplified Algorithm
Developing and testing a basic version of a registration algorithm.
This task is open to those interested in algorithm development and application, especially using SciPy.
Project 3: Examining Numerical Rounding Impacts
Delving into how numerical rounding affects accuracy in neuroimaging. The objective is to analyze the computational steps of linear registration to gain a deeper understanding of the numerical behaviour.
This project is suitable for participants interested in medical imaging, computational neuroscience, and software development, and is especially relevant for those looking to understand the practical implications of computational inaccuracies in scientific research.
Link to project repository/sources
GitHub repositories:
Docker images:
Goals for Brainhack Global
Good first issues
Communication channels
https://mattermost.brainhack.org/brainhack/channels/numerical-stability-linear-registration
Skills
Onboarding documentation
No response
What will participants learn?
Data to use
No response
Number of collaborators
4
Credit to collaborators
Project contributors are listed on the project README using all-contributors github bot.
Image
Leave this text if you don't have an image yet.
Type
other
Development status
0_concept_no_content
Topic
reproducible_scientific_methods
Tools
FSL
Programming language
Python
Modalities
MRI
Git skills
0_no_git_skills
Anything else?
No response
Things to do after the project is submitted and ready to review.
Hi @brainhackorg/project-monitors my project is ready!
The text was updated successfully, but these errors were encountered: