Denoising diffusion-weighted images using grouped iterative hard thresholding of multi-channel framelets

  • Jian Zhang
  • , Geng Chen
  • , Yong Zhang
  • , Bin Dong
  • , Dinggang Shen
  • , Pew Thian Yap

Research output: Chapter in Book/Report/Conference proceedingConference contributionpeer-review

Abstract

Noise in diffusion-weighted (DW) images increases the complexity of quantitative analysis and decreases the reliability of inferences. Hence, to improve analysis, it is often desirable to remove noise and at the same time preserve relevant image features. In this paper, we propose a tight wavelet frame based approach for edge-preserving denoising of DW images. Our approach (1) employs the unitary extension principle (UEP) to generate frames that are discrete analogues to differential operators of various orders; (2) introduces a very efficient method for solving an 0 denoising problem that involves only thresholding and solving a trivial inverse problem; and (3) groups DW images acquired with neighboring gradient directions for collaborative denoising. Experiments using synthetic data with noncentral chi noise and real data with repeated scans confirm that our method yields superior performance compared with denoising using state-of-the-art methods such as non-local means.

Original languageEnglish
Title of host publicationComputational Diffusion MRI - MICCAI Workshop
EditorsAndrea Fuster, Yogesh Rathi, Marco Reisert, Enrico Kaden, Aurobrata Ghosh
PublisherSpringer Heidelberg
Pages49-59
Number of pages11
ISBN (Print)9783319541297
DOIs
StatePublished - 2017
EventMICCAI Workshop on Computational Diffusion MRI, CDMRI 2016 - Athens, Greece
Duration: 17 Oct 201621 Oct 2016

Publication series

NameMathematics and Visualization
ISSN (Print)1612-3786
ISSN (Electronic)2197-666X

Conference

ConferenceMICCAI Workshop on Computational Diffusion MRI, CDMRI 2016
Country/TerritoryGreece
CityAthens
Period17/10/1621/10/16

Fingerprint

Dive into the research topics of 'Denoising diffusion-weighted images using grouped iterative hard thresholding of multi-channel framelets'. Together they form a unique fingerprint.

Cite this