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Semiautomated Ventilation Defect Quantification in Exercise-induced Bronchoconstriction Using Hyperpolarized Helium-3 Magnetic Resonance Imaging

Rationale and Objectives

This study aimed to compare the performance of a semiautomated ventilation defect segmentation approach, adaptive K -means, with manual segmentation of hyperpolarized helium-3 magnetic resonance imaging in subjects with exercise-induced bronchoconstriction (EIB).

Materials and Methods

Six subjects with EIB underwent hyperpolarized helium-3 magnetic resonance imaging and spirometry tests at baseline, post exercise, and recovery over two separate visits. Ventilation defects were analyzed by two methods. First, two independent readers manually segmented ventilation defects. Second, defects were quantified by an adaptive K -means method that corrected for coil sensitivity, applied a vesselness filter to estimate pulmonary vasculature, and segmented defects adaptively based on the overall low-intensity signals in the lungs. These two methods were then compared in four aspects: (1) ventilation defect percent (VDP) measurements, (2) correlation between spirometric measures and measured VDP, (3) regional VDP variations pre- and post exercise challenge, and (4) Dice coefficient for spatial agreement.

Results

The adaptive K -means method was ~5 times faster, and the measured VDP bias was under 2%. The correlation between predicted forced expiratory volume in 1 second over forced vital capacity and VDP measured by adaptive K -means ( ρ = −0.64, P < 0.0001) and by the manual method ( ρ = −0.63, P < 0.0001) yielded almost identical 95% confidence intervals. Neither method of measuring VDP indicated apical/basal or anterior dependence in this small study cohort.

Conclusions

Compared to the manual method, the adaptive K -means method provided faster, reproducible, comparable measures of VDP in EIB and may be applied to a variety of lung diseases.

Introduction

Over the past decade, hyperpolarized helium-3 magnetic resonance imaging (HP 3 He MRI) has been used extensively in research for evaluating ventilation and defect in asthma , cystic fibrosis (CF) , and chronic obstructive pulmonary disease (COPD) . Quantitative assessment of ventilation and its regional distribution is critical to the application and advance of HP gas MRI in clinical research. The ventilation defect quantification from HP gas MRI has been advanced from subjective defect scores to semiquantitative measures and quantitative defect volume measures . The commonly used quantitative metric is ventilation defect percent (VDP) . Thedefect quantification from gas images contains two main steps: (1) lung cavity segmentation and (2) defect measurements within the lung cavity. Although the manual defect segmentation demonstrated good interreader agreement , it is tedious, time-consuming, and subjective. For automated lung cavity segmentation, Ray et al. proposed merging active contours using the properties of fluid flow to segment the lung in each slice to obtain the total lung cavity volume. Tustison et al. proposed a shape model–based lung segmentation, which requires offline preprocessing to obtain the unbiased shape template. Guo et al. proposed to co-segment the lung cavity jointly from three-dimensional (3D) proton and 3 He MRI pairs. For quantitative measures of defect from 3 He MRI within the lung cavity, Tustison et al. used Atropos to partition the lungs into ventilated and unventilated regions with optimal parameter settings. The hierarchical K -means method showed good spatial agreement relative to manual segmentation on subjects with COPD and CF and low spatial agreement on asthmatic subjects. Moreover, the histogram-based linear binning method proposed for defect quantification on 129 Xe images has not been assessed for 3 He images. Therefore, there is still a demand for a reliable, automated defect quantification method that is generally applicable for various lung conditions.

Three major confounding factors have made the defect quantification a difficult problem, especially in less-defected lungs. First, because of the inherent low-intensity presence on 3 He image, pulmonary vasculature regions are likely to be misclassified as ventilation defects in computer-aided detection. Second, the intensity inhomogeneity due to the nonuniform coil sensitivities can jeopardize the accuracy of intensity-based segmentation algorithms. Third, highly defected lungs tend to have smaller signal-intensity variations, whereas less-defected lungs tend to have more subtle signal heterogeneity requiring refined subclassification. In particular, asthmatic lungs are known to have spatially heterogeneous patterns of ventilation . This makes quantitative defect measurement, especially in mild asthma, a more challenging problem than in CF or COPD, where the ventilation defect is often persistent and focal. Therefore, a robust and reproducible defect quantification method for evaluating longitudinal progression and treatment response is of particular importance in asthma.

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Materials and Methods

Human Subjects

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Spirometry

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3 He Polarization and Image Acquisition

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Overview of the Defect Segmentation Pipeline

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Figure 1, The workflow of the adaptive K -means defect quantification: the registered proton image (a) was transformed to obtain a vessel-enhanced proton image (b) . The vesselness filter was then applied to estimate the pulmonary vasculature (c) . A retrospective coil sensitivity map was estimated from the raw helium-3 ( 3 He) image (d) to obtain the intensity-corrected 3 He image (e) . The adaptive K- means clustering was applied for the initial ventilation defect segmentation (f) with the defects contoured in green and yellow for the right and left lungs, respectively. A morphometric correction step was used to correct the vessels and partial volume effect for the final ventilation map (g) . Clusters 1 and 4 represent ventilation defects (blue) and highly ventilated regions (red).

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Landmark-based Image Registration

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Vasculature Estimation

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Figure 2, Estimation of the vascular mask. The pulmonary vasculature is not conspicuous in the registered proton images (a and e) and became more distinct on the contrast-enhanced proton images (b and f) . The vessel-like object map estimated by the vesselness filter was thresholded to obtain the binary vascular mask (c and g) with the edge of the lung outlined in white solid lines. The vessels present as low-intensity pixels on the sensitivity-corrected helium-3 ( 3 He) image in subject 1 (d) and a vessel is seen to merge into a large defect in subject 2 (h) .

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T(x)=⎧⎩⎨⎪⎪⌈μ¯¯s+(x−μi)s1−μ¯sp1−μi⌉,⌈μ¯¯s+(x−μi)s2−μ¯sp2−μi⌉,ifp1≤x≤μiifμi≤x≤p2 T

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Coil Sensitivity Correction

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Figure 3, Coil sensitivity estimation. The first column displays the raw helium-3 ( 3 He) image. The middle column shows the estimated sensitivity map within the lungs, and the third column shows the intensity-corrected 3 He image. All images are plotted with the same grayscale window/level.

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Adaptive K -Means Clustering

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Morphometric Correction of Partial Volume Effect

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Manual Segmentation

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Statistical Analysis

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Results

Manual Versus Semiautomated Measurements

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Figure 5, The segmented defects overlaid on the helium-3 ( 3 He) images obtained by the adaptive K -means, manual segmentation, and hierarchical K -means methods in the same subject at visit 1. The adaptive K -means results (defects shown as green and yellow contoured regions in the right and left lungs, respectively) on Row 1 effectively masked out the low-intensity, tubular-shaped vessels (white arrows) at baseline (a) , post challenge (b) , and recovery (c) similar to the manually segmented defects on Row 2 (d, e, and f) . However, the adaptive K -means showed discrepancies on the size and location of small defects. The hierarchical K -means included low-intensity voxels along the lung periphery due to partial volume effect at baseline (g) and vessels (g and i) . The large defects (h) detected by the hierarchical K -means appeared in a more scatter pattern and smaller compared to the manual (e) and adaptive K -means methods (b) likely due to the lack of intensity correction.

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Figure 6, Bland-Altman plots for pairwise comparison between manual readers, adaptive K -means, and hierarchical K -means. The biases in ventilation defect percent (VDP) between adaptive K -means and two readers (a and b) were 1.12% and 1.34% respectively. The bias between the two manual readers (c) was 0.22%. The hierarchical K -means yielded a significant bias 6.1% (d) compared to Reader 1, which was mainly due to the over-segmentation at baseline and recovery. When vasculature was not removed in the adaptive K -means (e) , the bias of 2.2% was still insignificant. The VDP measurements are plotted separately at baseline (black circle), post challenge (dark-gray square), and recovery (light-gray diamond). The upper and lower bounds (dashed lines) were adjusted for repeated measures.

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TABLE 1

Percent Change in Ventilation Defect Percent (ΔVDP) From Baseline to Post Challenge at Two Separate Visits Measured by Manual and Adaptive K -means Methods

Subject Manual Adaptive K -means ΔVDP Visit1 (%) ΔVDP Visit2 (%) ΔVDP Visit1 (%) ΔVDP Visit2 (%) 1 14.27 19.98 19.52 19.60 2 7.66 4.15 4.47 3.33 3 0.23 0.80 0.40 −0.61 4 8.57 15.34 3.58 13.20 5 0 1.02 −2.32 −2.49 6 14.69 14.45 16.85 22.06

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TABLE 2

Average Ventilation Defect Percent for Exercise Challenge Protocol in Subjects with EIB at Each of Two Visits

Visit Manual Adaptive K- means Baseline Post Challenge Recovery Baseline Post Challenge Recovery Visit1 1.11 ± 1.12% 8.68 ± 7.41% 1.94 ± 1.47% 2.78 ± 1.63% 9.86 ± 8.21% 2.94 ± 2.67% Visit2 0.70 ± 0.81% 9.99 ± 8.97% 1.82 ± 1.36% 1.84 ± 1.50% 11.02 ± 9.77% 2.48 ± 2.90%

EIB, exercise-induced bronchoconstriction.

Values are mean ± standard deviation. Ventilation defect percent (%) was calculated as 100% × defect volumes/total lung volumes.

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Correlation to Spirometric Measures

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TABLE 3

Spearman Correlation Between Whole Lung VDP and Spirometric Measures

FEV1/FVC %P FEV1%P_ρ__P_ value 95% CI_ρ__P_ value 95% CI Manual −0.63 <0.0001 [−0.80, −0.38] −0.54 0.00071 [−0.75, −0.25] Adaptive K -means −0.64 <0.0001 [−0.83, −0.38] −0.40 0.016 [−0.66, −0.049]

CI, confidence interval; FEV1 %P, percent predicted forced expiratory volume in 1 second; FEV1/FVC %P, percent predicted FEV1 over forced vital capacity; VDP, ventilation defect percent.

A P < 0.05 was considered significantly correlated.

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Regional Variations in VDP

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Figure 7, Boxplots of the regional ventilation defect percent (VDP) at baseline, post challenge, and recovery using the two measurement methods. Despite qualitative trends, no significant differences in apical/basal regional dependence were observed by manual (a) and adaptive K -means (b) . Similarly, no significant differences in anterior/posterior dependence were observed by manual (c) and adaptive K -means (d) .

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Dice Coefficient

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TABLE 4

Dice Coefficients (Mean ± Standard Deviation) for Manual and Semiautomated Segmentation

Methods Ventilation Volume Defect Volume Reader 2 – Reader 1 0.99 ± 0.015 0.56 ± 0.31 Adaptive K -means – Reader 1 0.98 ± 0.027 0.28 ± 0.24 Adaptive K -means – Reader 2 0.97 ± 0.033 0.25 ± 0.21 Hierarchical K -means – Reader 1 0.95 ± 0.013 0.16 ± 0.18 Adaptive K -means 2 – Adaptive K -means 1 1.00 ± 0.00033 0.99 ± 0.022

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Discussion

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Figure 8, Bar graph of the mean Dice coefficient between Reader 1 and adaptive K -means at various whole lung ventilation defect percent (VDP) values by manual segmentation. The measured VDP was categorized into six bins with values from 0% to more than 10%. The error bars represent the standard deviation of the Dice coefficient within each measured VDP bin. The spatial agreement between the two methods improved in more diseased lungs, where the whole lung VDP is higher.

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Acknowledgments

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