Three-dimensional Diffusion Weighted Dataset

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Description

To keep the computational effort low a volume of 15 x 30 x 6 voxels was chosen from the original whole brain volume. The extract depicts the posterior part of the lateral ventricles and the corpus callosum so both areas with low and high signal intensities are contained. The six transformed diffusion weighted images can directly be passed to estimate the diffusion tensor elements (regression coefficients) using a transform of the applied gradients as regressors.

Usage

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Format

The first three dimensions of the data array contain the number of voxels in x-, y- and z-direction. The fourth dimension encodes for the direction of the six applied diffusion weighting gradients.

Details

The present DTI data set was acquired at 1.5 T (Signa Echospeed; GE Medical Systems) using a spin-echo echo-planar sequence with TR/TE = 4200ms/120ms and diffusion gradients in a six noncollinear directions with a b-value of 880 s/mm^2. The extracted volume originates from six DWI (b = 880 s/mm^2) and one reference image (b = 0 s/mm^2). In-plane resolution amounts to 1.875 x 1.875 mm^2, slice thickness is 4.0 mm.

The transformation of the raw signal intensities,

y = - 1/b log(S_i/S_0)

is derived from the Stejskal-Tanner equation and is proposed by Papadakis et al.

Source

Diffusion Tensor Imaging was performed at the Max-Planck-Institute of Psychiatry, Munich, Germany.

References

Basser P. J. and Jones D. K. (2002) Diffusion-tensor MRI: Theory, experimental design and data analysis – a technical review. NMR in Biomedicine 15, 456-467.

Mori S. and Barker P. B. (1999) Diffusion magnetic resonance imaging: Its principle and applications. The Anatomical Record 257, 102-109.

Papadakis N. G., Xing D., Huang C. L.-H., Hall L. and Carpenter T. A. (1999). A comparative study of acquisition schemes for diffusion tensor imaging using MRI. Journal of Magnetic Resonance 137, 67-82.

Stejskal E. O. and Tanner J. E. (1965) Spin diffusion measurements: Spin echoes in the presence of time-dependent field gradient. The Journal of Chemical Physics 42, 288-292.

Examples

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data(brain3d)
dim(brain3d)
old.par <- par(no.readonly = TRUE) 
par(pin=c(1.1, 3.4), mfrow=c(1, 6))
for (i in 1:dim(brain3d)[4])
  image(matrix(aperm(brain3d[,,,i], c(2,1,3)), nrow=dim(brain3d)[2]),
        axes=FALSE, col=grey.colors(256), main=paste("DWI", i))
title("6 DWIs of a (15 x 30 x 6) human brain extract in axial view",
      outer=TRUE, line=-10) 
par(old.par)