3D volume reconstruction of brain tissues using nonlinear filters, k-means clustering, and Bland-Altman analysis

Auteur/ices

  • Lenuța Pană Dunarea de Jos University of Galati
  • Simona Moldoveanu Dunarea de Jos University of Galati
  • Luminița Moraru Dunarea de Jos University of Galati

DOI :

https://doi.org/10.35219/ann-ugal-math-phys-mec.2021.1.11

Mots-clés :

brain tissues, K-clustering method, non-linear filters, statistics features, 3D reconstruction

Résumé

This paper aims to provide a sound estimation of the true value and proportion of white matter (WM), gray matter (GM), and cerebrospinal fluid (CSF) of the brain DTI images for a proper 3D volume reconstruction. During the pre-processing stage, two nonlinear filters are operated, i.e. bilateral and anisotropic diffusion. The segmentation of each brain tissue is performed using the k-means clustering algorithm. To minimize filters bias and for obtaining the best reproducible results, a statistical analysis has been performed. Thus, the skewness and kurtosis statistics features were computed for each segmented brain tissue and filter. The fuzzy k-means method allows for clustering analysis and the Bland-Altman analysis investigates the agreement between two filtering techniques of the same statistics feature and brain tissue. Then the 3D reconstruction method is presented using ImageJ and the image stacks for raw and processed data. We conclude that anisotropic diffusion filter offers the best results and 3D reconstruction of brain tissues is feasible.

Téléchargements

Les données relatives au téléchargement ne sont pas encore disponibles.

Téléchargements

Publiée

2021-11-12

Numéro

Rubrique

Articles

Comment citer

« 3D volume reconstruction of brain tissues using nonlinear filters, k-means clustering, and Bland-Altman analysis » (2021) Analele Universității ”Dunărea de Jos” din Galați. Fascicula II, Matematică, fizică, mecanică teoretică / Annals of the ”Dunarea de Jos” University of Galati. Fascicle II, Mathematics, Physics, Theoretical Mechanics, 44(1), p. 75–87. doi:10.35219/ann-ugal-math-phys-mec.2021.1.11.

Articles les plus lus par le ou les mêmes auteur/ices

<< < 1 2 3 > >>