Accurate temperature dependent perfusion maps are needed for accurate thermal modelling. In this study, perfusion maps were created for human leg muscle at rest and under cold stress using Intravoxel Incoherent Motion (IVIM) Diffusion Weighted Imaging. IVIM parameters decreasesignificantly under cold stress. Consistency of inter-subject measurements proved IVIM method is suitable for imaging temperature dependent perfusion maps.
Right leg calf muscles of three healthy volunteers were scanned three times; at rest, after cooling by a dedicated ice pack for 45 minutes, and 45 minutes after the cooling was stopped. Ice pack was wrapped around the leg and stress was mainly directed to the orange region of interest (ROI), illustrated in Figure 1. MR images were acquired on a 1.5T GE MR450w scanner (GE Healthcare, Waukesha, WI) with 16-channel wrap around coil. A standard single shot spin echo pulse sequence was used to acquire the diffusion weighted images: slice thickness 10 mm, field of view 260×130 mm2, matrix 128×64, repetition time 2000 ms, echo time 67.5 ms, 12 b values (0, 10, 30, 60, 100, 140, 170, 200, 300, 400, 600, 800 sec/mm2), number of excitations (NEX) 3. Volunteers were taken out of the scanner to apply cooling so T1 mapping was used to detect changes in tissue temperature, i.e. a SPGR sequence with varying flip angles: slice thickness 10 mm, field of view 260×130 mm2, matrix 128×64, repetition time 18 ms, echo time 2.9 ms, 5 flip angles (10°, 15°, 20°, 30°, 40°), 2 NEX. The flip angle 30° of the T1 mapping was used as anatomical image.
For the IVIM analysis, a multi-step approach was applied per voxel. First, diffusion coefficient (D) is calculated for each b values from:
$$S(b) = S_{0}e^{-bD}$$
where S0 is the calculated signal intensity at b=0. Perfusion fraction (f) is then calculated by the ratio of measured signal at S(0) and S07.
$$f = \frac{S(0)-S_{0}}{S_{0}}$$
In the last step, the pseudo-diffusion term (D*) is calculated by fitting all signal intensity values to the following equation:
$$S(b) = S(0)(fe^{-bD^{*}}+(1-f)e^{-bD})$$
All algorithms are implemented in house using standard Matlab functions (Mathworks, Natick, MA). For each slice, two ROIs were drawn for two muscles: see Figure 1. Mean and standard deviation values of IVIM parameters and T1 values were calculated for each ROI and each volunteer before and directly after applying cooling for 45 minutes, and 45 minutes after cooling was stopped.
Figure 2 shows an example of IVIM parameter maps at rest and after cooling for one volunteer. Table 1 summarizes the data for the three volunteers. The diffusion coefficient and T1 values have a good correlation (R2=0.71) indicating that the observed effect is indeed due to the change in temperature. All three IVIM parameters showed a decreasing trend after cooling, but only the diffusion coefficient was significant (p=0.001). After the cooling stopped, IVIM parameters returned to the values at rest (Figure 3), i.e. within ±20% after 45 minutes.
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