Transmural heterogeneity of in-vivo whole heart diffusion parameters: architecture, physiology or artifact?
Martijn Froeling1, Tim Leiner1, Laura W M Vergoossen2, Eibert A ten Hove2, Aart J Nederveen3, Gustav J Strijkers4, and Peter R Luijten1

1Radiology, UMC Utrecht, Utrecht, Netherlands, 2Biomedical Engineering, Eindhoven University of Technology, Eindhoven, Netherlands, 3Radiology, AMC Amsterdam, Amsterdam, Netherlands, 4Biomedical Engineering & Physics, AMC Amsterdam, Amsterdam, Netherlands

Synopsis

A recent study by McGill et al. showed in-vivo spatial and transmural heterogeneity of cardiac diffusion parameters. The aim of this study was to investigate the origin of DWI-parameter heterogeneity using whole heart in- and ex-vivo SE-DWI. Based on our results, transmural heterogeneity is partially explained by variations in transmural and spatial perfusion signal fraction and, partially seems to have its origin in cardiac architecture during systole.

Introduction

In-vivo cardiac diffusion weighted imaging (DWI) parameters such as mean diffusivity (MD) and fractional anisotropy (FA) reflect myocardial tissue status. However, these parameters are sensitive to transient physiological changes such as perfusion (1–3), they depend on acquisition parameters, e.g. diffusion weighting strength and diffusion time (4,5), and their accuracy correlates with SNR (6). Interestingly, a recent study by McGill et al. (7) showed in-vivo spatial and transmural heterogeneity of cardiac diffusion parameters derived from single short axis slice STEAM DWI, which could be related to variations in myocardial microstructure, but also to SNR, partial volume, perfusion, and strain heterogeneity. The aim of this study was to investigate the origin of DWI-parameter heterogeneity using whole heart in- and ex-vivo SE-DWI. We hypothesize that observed heterogeneity is related to regional differences in perfusion signal fraction and transmural organization of the cardiac fiber architecture.

Methods

In-vivo cardiac DWI data was acquired with b-values of 0, 10, 20, 30 ,50, 100, 200, and 400 s/mm2 with 6, 3, 3, 3, 3, 3, 3, and 24 gradient-directions, respectively. This gradient scheme allows for analysis using both Intra voxel incoherent motion (IVIM) and Diffusion Tensor Imaging (DTI) models (3,8,9). A noise map was acquired by switching off the RF and imaging gradients and used to calculate SNR values for the b=0 s/mm2 images. In total nine healthy volunteers (5 Female, mean age 24 [range 22-34]) were imaged with a 3T scanner (Philips, Achieva, Release 5.1.7) using a 32-channel cardiac coil and a cardiac-triggered SE-EPI sequence in free breathing with asymmetric bipolar gradients (10) and additional flow compensation (11). Other imaging parameters were: TR: 14 heart beats, FOV: 280x150 mm2, slices: 14, voxel size: 7x2.5x2.5 mm3, acquisition matrix: 112x48, SENSE: 2.5, partial Fourier: 0.85, trigger delay: 220 ms, and acquisition time: 12 min. Additionally nine datasets of formalin fixed porcine hearts were acquired (5) using a multi shot STEAM-EPI sequence (mixing time = 30ms) using Stejskal-Tanner gradients, a spatial resolution of 6x2x2 mm3, and b-values of 500, 1000, 2000, and 3000 s/mm2 (30 gradient-directions per b-value).

Data processing was done using DTITools (Mathematica 10) and comprised the following steps: registration to correct for subject motion and eddy current deformations (in vivo: 2D b-spline, ex-vivo: 3D affine), Rician noise suppression, manual segmentation of the left and right ventricle (Figure 1A), calculation of the local myocardial coordinate system (LMCS) (Figure 1 B and C) and segmentation using the AHA-17 segment model (Figure 1D). Diffusion parameters were estimated using four methods. The first three methods were weighted linear least squares (WLLS) estimation using b=0 and 400 s/mm2, b=200 and 400 s/mm2 (to eliminate perfusion effects) and all b-values, respectively. The fourth method was IVIM corrected tensor estimation using all b-values (3,8). Transmural profiles of the diffusion parameters and SNR were obtained for 15 points along the myocardial wall using first order interpolation along the radial axes of the LMCS (green vectors in Figure 1C). 180 radial profiles were used per slice (Figure 1D).

Results

Fits of the average whole heart signal for each of the nine in-vivo datasets using all four methods are shown in Figure 2. The green dashed line indicates the MD corresponding to the “perfusion signal free” fit using b=200 and 400 s/mm2. Example per voxel fits of one in-vivo and one ex-vivo dataset are shown in Figure 3. Transmural profiles of the diffusion parameters, perfusion signal fraction (f) and helix angle (HA) are shown in Figure 4. Similar to results shown by McGill et al. (7) we found transmural heterogeneity of all parameters. However, estimation of the eigenvalues, MD and FA are strongly related to perfusion signal fraction but not SNR. With perfusion correction transmural heterogeneity decreases but remains present and is also visible in ex-vivo data. Minimal transmural values of the eigenvalues and MD and maximal transmural values of FA coincide with the position where the helix angle equals 0 (blue lines Figure 4). Figure 5 shows the spatial heterogeneity of the diffusion parameters and perfusion signal fraction of the in-vivo data before and after IVIM correction.

Discussion and conclusion

In this study we have validated the transmural and spatial heterogeneity of diffusion parameters in whole heart cardiac DWI as first described by McGill et al. (7). The SE-DWI acquisition is insensitive to strain which can thus be excluded as an potential origin. Similar to previous results there is no correlation with SNR. Based on our results, transmural heterogeneity is partially explained by variations in transmural and spatial perfusion signal fraction and, partially seems to have its origin in cardiac architecture during systole.

Acknowledgements

No acknowledgement found.

References

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Figures

Figure 1: Automated calculation of the local myocardial coordinate system (C) using manually segmented masks (A). Estimation of the central axis of the left ventricle with a cubic polynomial (B). Segmentation of the heart using the AHA-17 segment model (D).

Figure 2: Fits using DTI (A, B, C, and E) or IVIM (D) model of the average whole volume signal for all nine in-vivo datasets (gray lines) using 4 different methods. The black line is the fit of the mean signal over all datasets.

Figure 3: Axial mid left ventricle diffusion parameter maps of one in-vivo and one ex-vivo datasets. The in vivo data was fitted using b=0 and 400 s/mm2 (top row) and using IVIM correction (mid row). The ex vivo data was fitted using all b-values (bottom row).

Figure 4: Mean values (solid lines) and standard deviation (dashed lines) of transmural profiles of the diffusion parameters, perfusion signal fraction (f), SNR and helix angle for all in-vivo (A) and ex-vivo (B) dataset. The blue dashed lines indicate the transmural location at which the helix angle equals zero.

Figure 5: AHA-17 segment model bulls eye plots of the mean diffusion parameters of in-vivo data. The parameters were calculated from the tensors that were fitted using b=0 and 400 s/mm2 (A) and using all b-values with IVIM correction (B).



Proc. Intl. Soc. Mag. Reson. Med. 24 (2016)
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