Kidney stone disease (urolithiasis) is not only very painful, but can also pose serious health risks, when the fragmentation of infected kidney stones releases bacteria, that may cause post-operative sepsis. In this work we show the ability of Magnetic Resonance Imaging (MRI) to discriminate between common types of kidney stones using relative signal intensity and T2* relaxation times.
For relaxometric measurements, both kidney stones (Fig. 1) were placed in saline solution and imaged on a clinical 3T MR system (Prisma Fit, Siemens Healthineers; Erlangen, Germany) using a 3D UTE sequence. To measure T2*, in total 8 images were acquired at increasing echo times (TE=50,80,150,300,600,1000,2000,4000 $$$\mu$$$s at $$$\alpha$$$=16°, TR=7.6 ms), and for T1 quantification 8 data sets with different excitation angles ($$$\alpha$$$=5,10,15,20,25,30,40,50 ° at TE=50 $$$\mu$$$s, TR=2.94 ms) were measured. For each image, 60.000 radial spokes were acquired and reconstructed in a 160x160x160 matrix resulting in a spatial resolution of 0.75 mm, bandwidth was 2000 Hz/pixel for all 16 measurements. For the T1 measurements 3 averages were acquired to increase SNR. The samples were placed on the axis of a custom build Tx/Rx solenoid coil (Fig. 2). Transmitter adjustments were performed using the saline water in the sample.
A voxel-wise fit of relaxation parameters T1 and T2* was performed for all voxel containing kidney stone material. For the analysis of T2*, a mono-exponential fit was first performed on the image data $$$S$$$. For a coefficient of determination $$$R^2$$$ below 0.99, a second, bi-exponential model was used. For T1 values, the FLASH-equation9 was fit to the data:
$$S(\mathrm{TE})=a\mathrm e^{-\frac{\mathrm{TE}}{{T^*_2}_a}}$$
$$\text{or, if }R^2< 0.99\quad S(\mathrm{TE})=a\mathrm e^{-\frac{\mathrm{TE}}{{T^*_2}_a}}+b\mathrm e^{-\frac{\mathrm{TE}}{{T^*_2}_b}}$$
$$S(\alpha)=M_0\mathrm{sin}\alpha\frac{1-\mathrm e^{-\frac{\mathrm{TR}}{T_1}}}{1-\mathrm{cos}\alpha\,\mathrm e^{-\frac{\mathrm{TR}}{T_1}}}$$
Here, $$$a$$$ and $$$b$$$ describe the relative amplitudes of the short and long transverse relaxation components $$${T^*_2}_a$$$ and $$${T^*_2}_b$$$. $$$M_0$$$ is the fully relaxed longitudinal magnetization and TR the repetition time of the UTE sequence.
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