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Magnetic Resonance Imaging01:24

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Magnetic resonance imaging (MRI) is a noninvasive medical imaging technique based on a phenomenon of nuclear physics discovered in the 1930s, in which matter exposed to magnetic fields and radio waves was found to emit radio signals. In 1970, a physician and researcher named Raymond Damadian noticed that malignant (cancerous) tissue gave off different signals than normal body tissue. He applied for a patent for the first MRI scanning device in clinical use by the early 1980s. The early MRI...
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Diffusion MRI noise mapping using random matrix theory.

Jelle Veraart1,2, Els Fieremans3, Dmitry S Novikov3

  • 1Center for Biomedical Imaging, Department of Radiology, New York University School of Medicine, New York, NY, USA. Jelle.veraart@nyumc.org.

Magnetic Resonance in Medicine
|November 25, 2015
PubMed
Summary
This summary is machine-generated.

This study introduces a novel method for estimating noise in diffusion MRI data. The technique accurately maps noise levels without anatomical artifacts, improving image quality assessment.

Keywords:
Marchenko-PasturRiciandiffusion MRInoiseprincipal component analysis

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Area of Science:

  • Magnetic Resonance Imaging (MRI)
  • Diffusion MRI
  • Image Analysis

Background:

  • Accurate noise estimation is crucial for quantitative analysis in diffusion MRI.
  • Existing methods often produce artifactual noise maps, limiting their utility.
  • Understanding noise characteristics is essential for reliable diffusion MRI data interpretation.

Purpose of the Study:

  • To develop a model-independent method for estimating spatially varying noise maps in diffusion MRI.
  • To exploit data redundancy in diffusion MRI to accurately quantify noise levels.
  • To create noise maps free from anatomical features and signal-dependent artifacts.

Main Methods:

  • Utilizing redundancy in non-Gaussian diffusion MRI data by identifying noise-only principal components.
  • Applying the theory of noisy covariance matrices and the Marchenko-Pastur distribution to model noise eigenvalues.
  • Employing singular value decomposition on local neighborhood matrices to estimate noise levels.

Main Results:

  • A local noise mapping method with an error rate as low as 1% was developed.
  • The resulting noise maps are free from artifactual anatomical features.
  • The method demonstrates robustness against physiological noise and sharp edges.

Conclusions:

  • Diffusion MRI data possess sufficient redundancy for accurate local noise level estimation.
  • The Marchenko-Pastur distribution effectively characterizes the noise eigenspectrum.
  • This approach enables precise and robust noise mapping in diffusion MRI.