Optimal experimental design for diffusion kurtosis imaging

DHJ Poot, AJ den Dekker, E Achten… - IEEE transactions on …, 2010 - ieeexplore.ieee.org
IEEE transactions on medical imaging, 2010ieeexplore.ieee.org
Diffusion kurtosis imaging (DKI) is a new magnetic resonance imaging (MRI) model that
describes the non-Gaussian diffusion behavior in tissues. It has recently been shown that
DKI parameters, such as the radial or axial kurtosis, are more sensitive to brain physiology
changes than the well-known diffusion tensor imaging (DTI) parameters in several white and
gray matter structures. In order to estimate either DTI or DKI parameters with maximum
precision, the diffusion weighting gradient settings that are applied during the acquisition …
Diffusion kurtosis imaging (DKI) is a new magnetic resonance imaging (MRI) model that describes the non-Gaussian diffusion behavior in tissues. It has recently been shown that DKI parameters, such as the radial or axial kurtosis, are more sensitive to brain physiology changes than the well-known diffusion tensor imaging (DTI) parameters in several white and gray matter structures. In order to estimate either DTI or DKI parameters with maximum precision, the diffusion weighting gradient settings that are applied during the acquisition need to be optimized. Indeed, it has been shown previously that optimizing the set of diffusion weighting gradient settings can have a significant effect on the precision with which DTI parameters can be estimated. In this paper, we focus on the optimization of DKI gradients settings. Commonly, DKI data are acquired using a standard set of diffusion weighting gradients with fixed directions and with regularly spaced gradient strengths. In this paper, we show that such gradient settings are suboptimal with respect to the precision with which DKI parameters can be estimated. Furthermore, the gradient directions and the strengths of the diffusion-weighted MR images are optimized by minimizing the Cramér–Rao lower bound of DKI parameters. The impact of the optimized gradient settings is evaluated, both on simulated as well as experimentally recorded datasets. It is shown that the precision with which the kurtosis parameters can be estimated, increases substantially by optimizing the gradient settings.
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