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OtherBasic Science Investigations

Quantitative Assessment of Regional Alveolar Ventilation and Gas Volume Using 13N-N2 Washout and PET

Jean-Christophe Richard, Marc Janier, Franck Lavenne, Christian Tourvieille, Didier Le Bars, Nicolas Costes, Gerard Gimenez and Claude Guerin
Journal of Nuclear Medicine August 2005, 46 (8) 1375-1383;
Jean-Christophe Richard
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Marc Janier
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Franck Lavenne
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Christian Tourvieille
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Didier Le Bars
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Nicolas Costes
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Gerard Gimenez
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Claude Guerin
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Abstract

Measurement of alveolar volume (Va) and regional ventilation (V̇a) is crucial to understanding the pathophysiology of acute lung injury and ventilator-induced lung injury. PET has previously been used as a noninvasive, quantitative method to assess V̇a, but formal validation of this technique in experimental lung injury is lacking. This study aims to validate Va and V̇a regional assessment with PET, using inhaled 13N-N2 in pigs. Methods: Two normal and 2 oleic acid–injured pigs were tracheotomized, mechanically ventilated, and studied in 5 different levels of ventilation by changing respiratory rate. In each experimental condition, lungs were washed-in and then washed-out with 13N-N2 through an open circuit in the ventilator. Using this method, multiframe images were acquired with a dedicated PET camera. Regions of interest (ROIs) were drawn on each lung. Regional time–activity curves during washout were generated for each ROI and fitted to a mono- and a bicompartmental model. Validation of this method was performed in 2 ways. First, regional values of predicted Va (Vaemission) were compared with regional volume obtained independently from density analysis on a transmission scan (Vatrans). Second, regional values of predicted V̇a were summed in each animal during each experimental condition and compared with minute-ventilation values set on the ventilator. Results: The bicompartmental model best fitted the experimental values in normal (94.7% [62.2%–100.0%] (median [interquartile range]) of the ROIs) as well as in injured animals (90.7% [81.6%–97.4%] of the ROIs) (P = 0.49). Vaemission significantly correlated with Vatrans (R2 = 0.89, P < 0.001) but exceeded Vatrans by 10%. Finally, V̇a strongly and positively correlated with minute-ventilation in both normal (R2 = 0.96, P < 0.001) and injured (R2 = 0.96, P < 0.001) animals. Conclusion: Measurement of 13N-N2 washout using PET is accurate to assess regional alveolar volume and ventilation during experimental acute lung injury.

  • PET
  • ventilation
  • 13N
  • oleic acid
  • lung injury

Ventilator-induced lung injury (VILI) during mechanical ventilation of injured lungs has been clearly recognized for many years. VILI may result from overdistension of the most anterior lung regions (1) or from repeated small airways opening and closing in the most dependent parts of the lungs (2). Preventing VILI is a major goal when mechanically ventilating patients with acute lung injury (ALI) because reduction of lung overdistension can affect patient outcome (3). Assessment of the distribution of lung ventilation is therefore crucial for better use of the ventilatory support. The field of lung imaging is expanding dramatically by providing several new techniques or refinement of older ones, such as SPECT (4), xenon-enhanced CT (5), MRI (6), and synchrotron radiation CT (7). However, PET is a powerful, noninvasive technique to measure tissue concentration of physiologic tracers. PET has already been used to study regional lung ventilation using a short-lived positron emitter, 13N-N2 (half-life [t1/2] = 9.96 min), infused into the blood (8–10) or injected into a closed rebreathing circuit (11). We report a new simple quantitative method using PET and 13N-N2 inhalation in an open circuit. We address the theoretic background of lung ventilation measurement as derived from tracer kinetics modeling during washout and present a formal validation in vivo.

MATERIALS AND METHODS

Animal Preparation

This study was performed on 4 female pigs (mean weight ± SD, 32 ± 2 kg). They were premedicated with an intramuscular injection of xylazine (20 mg), ketamine (500 mg), and droperidol (10 mg), then anesthetized with 100 mg intravenous propofol, followed by a continuous intravenous infusion of 350 mg/h. Analgesia was performed with continuous intravenous infusion of fentanyl (0.1 mg/h). Muscle relaxation was obtained with continuous intravenous infusion of pancuronium bromide (3 mg/h).

After tracheotomy, all pigs were mechanically ventilated in supine position, using a volume-controlled mode with a squared inflation flow (Cesar II ventilator; Taema): fraction of inspired oxygen (Fio2), 21%; tidal volume (Vt), 10 mL/kg; and respiratory rate, 20 breaths/min on zero end-expiratory pressure. Fio2 was set to 100% at the end of animal preparation.

Experimental Protocol

Animals were randomly assigned to a control group (2 animals) and a lung injury group (2 animals). Lung injury was performed using 0.12 mL/kg of oleic acid (OA) injected intravenously over 20 min. If necessary, additional injections of 0.02 mL/kg OA were repeated until a Po2/Fio2 ratio of <300 was obtained (12). To achieve stable pulmonary injury, a 110-min period was allowed after OA injection (13).

Animals were studied at 5 levels of minute-ventilation (expired volume per unit time, V̇e) by changing respiratory rate. A V̇e of 2, 4, 6, 8, and 10 L/min was applied in control animals and of 4, 6, 8, 10, and 12 L/min in injured animals, on a random basis. Therefore, investigating a large range of regional ventilation was expected.

13N-N2 Administration

13N-N2 was continuously generated by a cyclotron using a nitrogen gas target (14) and flushed into an infusion line at a rate of 150 mL/min by a mass flow-meter, yielding a specific activity of 4.2 ± 0.3 MBq/mL at the entry of the ventilator (Fig. 1). A 10-mL loop of this line, inserted inside a dose calibrator, allowed continuous monitoring of 13N-N2 input radioactivity. To guarantee a constant concentration of tracer during the respiratory cycle, administration of 13N-N2 into the inspiratory limb of the respiratory circuit was performed synchronously with the ventilator inspiratory valve opening, using the following procedure (Fig. 1). Airflow analogic output was sent from the ventilator to a data acquisition unit (MP100; Biopac Systems Inc.) connected to a laptop computer, and sampled at 200 Hz. A digital signal was generated (Acknowledge software; Biopac Systems Inc.) to drive an electric valve located at the 13N-N2 infusion line. 13N-N2 was then diverted to either inspiratory limb of the ventilator during inspiration or to waste container during expiration.

FIGURE 1.
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FIGURE 1.

Experimental setup to deliver 13N-N2 to lungs. Cinput is tracer concentration measured at equilibrium at the Y piece level.

PET Studies

PET studies were performed using an ECAT EXACT HR+ 3-dimensional PET scanner (Siemens) (15). Roughly 15 cm were scanned from lung apex to 2–3 cm below the diaphragm dome, and the animal position within the field of view was controlled by reconstruction of transmission scans. Transmission scans were also performed to correct subsequent emission data for attenuation and to assess pulmonary density and alveolar gas volume (Va).

Lungs were washed-in with 13N-N2 for 10 min, using inspiratory synchronization, yielding to an approximate dose of 1,900 MBq effectively delivered to the animal lungs. In preliminary experiments, 10 min was found to be sufficient to obtain regional equilibrium within the lungs in control and OA animals. At this time, tracer concentration in the airways is constant over the respiratory cycle. A 5-mL gas sample was drawn at the Y piece level over 1 min using an automated withdrawal pump (Fig. 1), and its specific activity was measured in a well counter. Counts were corrected for physical decay to the time of sampling and expressed as becquerels per milliliter (Bq/mL) of gas. This value represents tracer input function into the lungs and is referred to as Cinput. To ensure perfect agreement between well counter and PET measurements, a cross-calibration between the 2 devices was realized.

Once activity reached a plateau, 13N-N2 inhalation was stopped and PET emission images were performed serially for 4 min (Fig. 2) to obtain washout curves of tracer, as follows: 12 images of 5-s duration each, 3 images of 20-s, and 2 images of 60-s.

FIGURE 2.
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FIGURE 2.

Generation of a pulmonary time–activity curve from the multiple-image dataset during washout in 1 pig. Regions of interest (ROIs) are drawn on multiple transverse slices of the first PET image obtained during washout (0–5 s) of 13N-N2. These ROIs are then superimposed on subsequent frames. For clarity, only one ROI and one of the multiple thoracic slices are displayed on 5 of 37 time points.

Then, 370 MBq of H215O were injected intravenously in 60 s and image acquisition was performed over 6 min, starting 4 min after tracer injection (H215O equilibrium scans). This was done to better delineate the regions of interest (ROIs) in the lungs.

Image Analysis

After image reconstruction for each scan, 63 transversal planes were obtained and summed by 3, resulting in 21 planes used for image analysis. Planes 1 and 21 were excluded because camera detection is not accurate in these peripheral planes. ROIs were drawn on both lungs using transmission scans and superimposed to H215O equilibrium scans (16). ROIs were subsequently refined to include poorly ventilated lung areas that were undetected on transmission scans in injured animals but much easier seen on H215O images because of the high water content (17). ROIs were then superimposed on 13N-N2 scans to obtain a measurement of pulmonary radioactivity, decay corrected back to the beginning of isotope washout. Finally, lung time–activity curves were generated from the multiple-image dataset (Fig. 2).

Data Analysis

Density Analysis on Transmission Scans.

Alveolar gas volume was determined on transmission scans (Vatrans) based on the close correlation between photon attenuation and physical density. Calibration of the PET device was performed during transmission scans on phantoms of known density, giving a calibration factor for converting PET attenuation into a quantitative measure of density (18). Regional thoracic attenuation assessed on transmission scans was then converted into regional density (Fig. 3). For each ROI, Vatrans was then determined as follows: MathEq. 1

FIGURE 3.
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FIGURE 3.

Parametric images of thorax density obtained in control pig (A) and in pig with lung injury (B). Slices are displayed according to radiologic convention. In each pig, only 12 of 19 planes are displayed for clarity.

Tracer Kinetic Models.

To describe pulmonary 13N-N2 kinetics, a monocompartmental model and a bicompartmental model were investigated. The former reduced 13N-N2 kinetics to a single alveolar compartment. The bicompartmental model attempted to account for intraregional heterogeneity in ventilation and was constructed by subdividing the aerated compartment into a fast and a slow compartment working in parallel.

General Assumptions.

There are 4 basic assumptions subtending our modeling: (i) tidal ventilation can be adequately represented by unidirectional flow with a constant alveolar volume, (ii) removal of tracer by pulmonary blood is negligible, (iii) ventilation and alveolar gas volume remain constant during washout, and (iv) tracer fully equilibrates in alveolar gas.

Monocompartmental Model.

From tracer mass equation within alveolar space, the net rate of change of tracer concentration is written as follows: MathEq. 2 where Va is alveolar gas volume, Ca(t) is 13N-N2 alveolar concentration, Ci(t) is 13N-N2 concentration in inhaled gas, V̇a is alveolar ventilation, Q̇ is pulmonary perfusion, Cv(t) is 13N-N2 concentration in pulmonary veins, and Cpa(t) is 13N-N2 concentration in pulmonary artery.

Assuming full tracer equilibration between alveolar gas and end-capillary blood, Cv(t) can be approximated by the product of Ca(t) times the nitrogen gas–water partition coefficient (λN2 water/air), which equals to 0.019 (19). In this condition, Cv(t) and Cpa(t) are assumed to be negligible (20). Moreover, if tracer regional rebreathing is neglected during 13N-N2 washout, Ci(t) is approximated to zero and Equation 2 can be rewritten as: MathEq. 3

Given that PET is unable to (a) separate radioactivity originating from the blood, lung parenchyma, or alveolar spaces and (b) produce instantaneous measurement of tracer concentration, each PET image represents the sum of all radioactivity events occurring during acquisition time. Then, for each frame i collected between ti and ti+Δtimg(i): MathEq. 4 where i = 1, 2, 3,… , is total number of frames; Cpet(i) is tracer concentration in lung ROI assessed with PET in frame i; Clp(t) and Cb(t) are tracer concentration within the lung parenchyma and blood, respectively; Vlp, Vb, and Vroi are lung parenchyma, blood, and ROI volume, respectively; and Δtimg(i) is duration of acquisition of frame i.

As stated above, nitrogen diffusion in tissue is assumed as negligible, then: MathEq. 5 Equations 3 and 5 are operational equations required to solve this monocompartmental model for Va and V̇a/Va. V̇a was then computed by multiplying Va by V̇a/Va.

Bicompartmental Model.

Assuming 2 alveolar compartments, tracer kinetics can be described by the following system of differential equations: MathEq. 6 with indices 1 and 2 indicating fast and slow compartments, respectively.

Solving Equation 6 for Ca1, Ca2, Va1, and Va2 gives Ca1+2 (13N-N2 alveolar concentration in compartment 1+2) with: MathEq. 7

Finally, inserting Ca1+2 in Equation 5 gives: MathEq. 8

Equations 6 and 8 are operational equations required to solve this bicompartmental model for Va1, Va2, V̇a1/Va1, and V̇a2/Va2. V̇a1 and V̇a2 were then computed by multiplying Va1 by V̇a1/Va1 and Va2 by V̇a2/Va2, respectively.

Finally, alveolar gas volume and ventilation were calculated as follows: MathEq. 9

Parameter Identification.

Nonlinear regression was used to find out model parameters Vaemission and V̇aemission. The Levenberg–Marquardt algorithm was used to minimize the sum of squared errors between model output and experimental data. Differential equations were solved using Matlab (The Mathworks) “ode45” solver for nonstiff differential equations, with initial value for Ca at t = 0 set to Cinput. Numeric integration was performed using the trapezoid method.

Model Selection.

In each ROI, the best model was selected using residual analysis as an estimate of the goodness of fit (21) and extra sum of square analysis for nested models (22).

Statistical Analysis

Unless otherwise stated, data are presented as median and interquartile range [IQR]. Linear regression analyses were performed by the least-squares method and correlations assessed with the Pearson correlation coefficient. Comparisons between control and OA groups were made using the Mann–Whitney rank sum test. Comparisons between pigs were performed using the Kruskall–Wallis test with the Tukey test for post hoc pairwise comparisons among subgroups. Bias (23) was compared with zero using a 1-sample t test. Statistical analysis were performed using SPSS for Windows (SPSS Inc.), and the level of statistical significance was set at P < 0.05.

RESULTS

PET images of a control pig and an OA-injured pig are displayed on Figures 3 and 4. Lung density was markedly increased in the injured pig (0.72 [0.64–0.78] g/mL) compared with the control pig (0.59 [0.53–0.67] g/mL), particularly in dorsal regions where pulmonary edema is prominent (Fig. 3). Similarly, on emission scans, 13N-N2 activity in dependent regions is clearly lower in the injured pig than in the control pig (Fig. 4).

FIGURE 4.
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FIGURE 4.

First frame of 13N-N2 washout obtained in control pig (A) and in pig with lung injury (B). Slices are displayed according to radiologic convention. In each pig, only 12 of 19 planes are displayed for clarity.

Regional PET measurements were made in a total of 749 ROIs (38 [37–38] per experimental condition per pig) and, hence, mathematic modeling was performed in each of the 749 time–activity curves generated by image analysis. As shown on Figure 5A, the monocompartmental model underestimated lung activity assessed with PET, especially after the first minute of washout. This was confirmed by a residual distribution skewed below zero (Fig. 5B). In contrast, the bicompartmental model adequately fitted experimental data points during washout (Fig. 5C), as shown by a random distribution of residuals around 0 (Fig. 5D). As can be seen in Figure 5E, the superiority of the bicompartmental model over the monocompartmental model in this particular ROI is clearly demonstrated. Furthermore, for the whole dataset, the extra sum of square analysis showed that the bicompartmental model was selected over the monocompartmental model in 94.7% [62.2%–100.0%] of the ROIs in the control group and in 90.7% [81.6%–97.4%] in the OA group (P = 0.49 between control and OA groups).

FIGURE 5.
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FIGURE 5.

Examples of curve fitting using monocompartmental model (A) and bicompartmental model (C) for the same representative ROI in a control pig. ○, Time–activity curve data points obtained with PET. Continuous lines are fitted data using monocompartmental or bicompartmental model. (B) and (D) Corresponding plots of residuals over time. (E) Extra sum of square analysis for nested models as a way to compare relevance of models.

The contribution of fast and slow compartments (i.e., compartment with highest and lowest V̇a, respectively) differed between control and injured animals. The fast compartment amounted to 94.4% [93.4%–95.5%] and 95.6% [94.3%–99.5%] of total alveolar gas volume in control pigs 1 and 2, respectively, and to 79.9% [79.6%–83.4%] and 82.7% [81.0%–83.9%] in injured pigs 1 and 2, respectively (P = 0.003 vs. control pig 1 and 2).

The validity of the estimates of Vaemission and V̇aemission provided by the best model fitting was tested in 2 different ways. First, a strong linear relationship was found between regional alveolar gas volume obtained from 13N-N2 washout (Vaemission) on one hand and from lung density analysis of the transmission scan (Vatrans) on the other hand (Fig. 6A) in all 749 ROIs. However, estimates of Vaemission were slightly but significantly overestimated (Fig. 6B) compared with Vatrans (mean Vaemission − Vatrans = 0.96, P < 0.001 by comparison with zero). It should be noted, however, that only 5% of the experimental points were beyond the 95% confidence interval of the limits of agreement (Fig. 6B). Second, the positive correlations between V̇aemission (Fig. 7A) or V̇aemission/Vaemission (Fig. 7B) and V̇e were highly statistically significant in both control and OA groups.

FIGURE 6.
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FIGURE 6.

(A) Relationship between regional alveolar gas volume measured from transmission (Vatrans) and emission scans (Vaemission). Each symbol is the regional value of Va in one lung ROI in a given experimental condition in 1 animal. The total number of ROIs amounts to 749. Solid and dashed lines are regression line and line of identity, respectively. (B) Bland–Altman representation (23) of relationship shown in A. Solid and dashed lines represent mean and mean ± SD, respectively.

FIGURE 7.
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FIGURE 7.

Relationships between preset minute-ventilation and alveolar ventilation (Vaemission, A) or specific ventilation (V̇aemission/Vaemission, B) assessed with PET in control pigs (•) and pigs with lung injury (○). For each pig, Vaemission and V̇aemission/Vaemission were measured regionally using modeling in each ROI. Regional values of Vaemission were summed to obtain global ventilation expressed as mean ± SD for each experimental group (A). Median values of regional V̇aemission/Vaemission were calculated for each animal and data were finally expressed as mean ± SD for each experimental group (B). Bars are SDs. Solid and dotted lines are regression lines for control and oleic acid groups, respectively.

DISCUSSION

In this study, we describe a new mathematic model to quantify regional lung ventilation during 13N-N2 washout using PET. The main findings of this study were that (a) the developed mathematic model provided an accurate description of pulmonary 13N-N2 kinetics, (b) 13N-N2 kinetics were best described by a bicompartmental model, especially in injured lungs, (c) PET of regional 13N-N2 washout accurately measured the alveolar gas volume, and (d) estimates of V̇a correlated well with V̇e as the independent variable.

Comparison with Alternate Methods for Quantifying Lung Ventilation with PET

The present method presents several advantages over previously described methods using PET. Unlike previous studies requiring specific ventilators with closed circuits (9,24), the present method uses an open circuit to administer 13N-N2 and then can be easily applied to any intensive care unit ventilator. Intravenous injection of 13N-N2 is an alternate method to assess alveolar ventilation with PET (10,25,26), but it cannot be considered as an ideal method for several reasons. First, ventilation cannot be determined in areas with low or no perfusion (9). Although measuring ventilation in these regions may be of little importance in explaining arterial oxygenation, ventilation and volume assessment in all lung regions are required to fully investigate some conditions such as VILI. Second, this method requires an apneic period of 40–60 s after tracer bolus injection, potentially resulting in alveolar derecruitment, especially if performed on zero end-expiratory pressure. Finally, this prolonged apnea may be poorly tolerated in animals during experimental lung injury and precludes application of this technique in ALI patients.

Methodologic Issues

As a prerequisite for modeling accuracy, unbiased quantitation of lung radioactivity is required. With PET, and especially in the lungs, radioactivity measurement is hindered by the partial-volume effect related to ventilation-induced thoracic movements. Respiratory gating or respiratory motion tracking options coupled with list-mode acquisition of both transmission and emission data are attractive methods to minimize quantitation problems but are not available for dynamic studies with our PET camera. Moreover, gating-related improvement in image quality is balanced with dramatic diminution in counting statistics, making this method unsuitable for dynamic studies requiring high temporal sampling. We can speculate that the partial-volume effect should primarily affect quantitation of peripheral anterior regions that exhibit the greatest movements in supine position, thus being responsible for an increase in time–activity curve experimental “noise” and a decrease in model parameter estimation accuracy. Additionally, spillover from radioactivity originating from extrapulmonary regions is not expected to generate much problem of lung radioactivity quantitation in this study because blood diffusion of 13N-N2 is assumed to be negligible.

However, accurate measurement of lung radioactivity requires accurate ROI determination. In pulmonary PET studies, the transmission scan is generally used to delineate lung boundaries (16,26,27). Because pulmonary edema predominates in dependent regions during ALI, these regions may be wrongly excluded during the ROI determination process (Fig. 3). Using the emission scan to delineate these regions is not an option when dealing with inhaled radioactive tracers because low or nonventilated areas receive little to no radioactivity and cannot be identified (Fig. 4). To overcome this problem, H215O equilibrium images were used (17) to refine ROI boundaries in dependent regions, easily seen because of their high water content.

Assuming accurate determination of time–activity curves with PET, the accuracy of physiologic parameters assessed from mathematic models greatly depends on assumptions required to build the model, and extensive discussion of their validity is required. First, the present model assumes negligibility of tracer removal by pulmonary blood, based on the low value of λN2 water/air (19). This was verified by the lack of radioactivity within ROIs drawn on cardiac regions. Second, tracer equilibration within alveolar gas is required to obtain valid measurement of alveolar gas volume. This assumption was regionally verified in preliminary experiments in both control and injured pigs, where regional equilibrium during 13N-N2 inhalation was always obtained within 4 min. Third, as in previous washout studies with PET (20), the effect of anatomic dead-space ventilation on the 13N-N2 mass equation in alveolar spaces was assumed to be negligible. This simplification is expected to induce an underestimation of V̇a, the extent of which is dependent on the anatomic dead space of the region. This partly explains the slope of the relationship between preset V̇e and V̇a assessed with PET.

Model Validity

Model validity was first demonstrated by adequate fitting of time–activity curves using the bicompartmental model, suggesting ventilation heterogeneity within ROIs in both normal and injured pigs. This result is not surprising, given the relatively large size of the ROIs drawn in this study (21.0 [12.3–31.7] mL) and that the corresponding time–activity curves represent tracer clearance from multiple regions within an isogravitational plane. Using a bicompartmental model is certainly an oversimplification of a system that has spatial heterogeneity at length scale much smaller than the spatial resolution of PET (28). However, increasing the number of compartments of the model would not increase the accuracy of regional ventilation assessment because experimental error in radioactivity measurements precludes acquisition of noise-free curves required for multicompartmental modeling. Nevertheless, the ability of the bicompartmental model to tightly fit experimental data points confirms that this model is able to estimate an average regional behavior of ventilation within the ROIs. Furthermore, our results are in accordance with a previous study using dynamic CT in lung lavage-induced ALI (29). Using biexponential fitting of the aerated lung, the fast compartment represented 86% of the lung volume that became aerated by increasing airway pressure from zero end-expiratory pressure, whereas the slow compartment accounted for 14% (29). These findings are additional evidence for the validity of our modeling approach.

Second, regional validation of Vaemission was performed using density analysis on the transmission scan. Despite a close correlation between both measurements, 13N-N2 kinetics modeling slightly overestimates the lung volume (by approximately 10%), as reflected by the slope of the regression line (1.1) between Vaemission and Vatrans (Fig. 6A). However, this difference may be fully explained by an error in density determination in vivo by PET. Indeed, due to the reconstruction procedure of the transmission scan, values of density within regions surrounded by structures of high density (such as thoracic wall or mediastinum) are overestimated. From phantom studies, this overestimation of pulmonary density amounts to 0.026 g/mL (30). Assuming a similar value in our study, this error explains a density overestimation of approximately 8% and then an underestimation in Vatrans of similar magnitude.

Third, regional values of V̇aemission were added up to obtain a global estimation of V̇a with PET, which correlated well with V̇e, despite an apparent systematic underestimation as shown by regression lines slopes below 0.25 in both normal and injured pigs (Fig. 7A). This may be explained by 3 facts. (i) Image analysis excluded the extreme top and bottom parts of the lungs because of the limited longitudinal field of view (15.4 cm) of the PET camera. Thus, probably only 80% of the lung was included in the determination of V̇aemission in our study. (ii) Preset V̇e includes anatomic dead-space ventilation and, hence, overestimates global alveolar ventilation by approximately 30%, assuming a volume of dead space/tidal volume (Vds/Vt) value of this magnitude. (iii) 13N-N2 rebreathing has been considered as negligible during modeling, and this simplification may underestimate regional V̇a, depending on regional Vds/Vt variability. Interestingly, normal and injured lungs apparently behaved in the same way as shown by similar regression lines (Fig. 7), suggesting no significant effect of lung injury on regional Vds/Vt and modeling validity.

Practical Implications

The present method allows a systematic description of regional alveolar volume and ventilation, which can be applied directly in mechanically ventilated intensive care unit patients, provided transport to a PET facility is compatible with the patient’s condition. Alveolar overdistension may be derived from the regional fraction of gas to better understand the pathophysiologic mechanisms of VILI. However, application in patients may be hindered by the limited longitudinal field of view of current-generation PET scanners, requiring at least 2 bed positions to study the entire lung, therefore increasing both radiation burden and costs.

The recent availability of combined PET/CT scanners has the potential to further refine the present technique, allowing reduced acquisition time with increased spatial resolution, better ROI boundary delineation, and assessment of alveolar gas volume based on a CT-derived density map. To date, however, multiframe acquisition of tracer kinetics within the lung with PET/CT scanners remains challenging and would require sophisticated hardware and data-processing algorithms to correct static CT images and respiratory-averaged PET emission data for respiratory and cardiac motions. Respiratory gating or respiratory motion tracking options coupled with list-mode acquisition during attenuation and emission are possible solutions to this problem but remain to be developed for commercial PET/CT machines.

Finally, additional work in other animal models of ALI are required before the reliability of the present method can be verified in patients with ALI or adult respiratory distress syndrome.

CONCLUSION

We have provided a simple and accurate method to quantify regional lung volume and alveolar ventilation using inhaled 13N-N2 and PET. Taking into account regional heterogeneity in alveolar ventilation, a bicompartmental model described 13N-N2 lung kinetics better than a monocompartmental model. This method can now be systematically used to investigate how the distribution of lung ventilation can be changed by interventions, such as positive end-expiratory pressure, prone position, or recruitment maneuvers, and how theses changes may affect VILI.

APPENDIX

Ca
= alveolar concentration of 13N-N2
Cinput
= inhaled tracer concentration at equilibrium
λN2 water/air
= nitrogen gas–water partition coefficient
Va
= alveolar gas volume
Vatrans
= alveolar gas volume assessed on transmission scans
Vaemission
= alveolar gas volume assessed on emission scans
V̇a
= alveolar ventilation
V̇aemission
= alveolar ventilation assessed on emission scans
V̇e
= minute ventilation
Vt
= tidal volume

Acknowledgments

The authors thank Fabienne Bregeon and Gael Bourdin for their help with animal preparation. This study was supported by grants from Hospices civils de Lyon, Equipe d’accueil 1896 and Claude Bernard Lyon I University (Bonus Qualité Recherche).

Footnotes

  • Received Dec. 2, 2004; revision accepted Apr. 19, 2005.

    For correspondence or reprints contact: Claude Guerin, MD, PhD, Service de Réanimation Médicale et d’Assistance Respiratoire, 103 Grande Rue de la Croix-Rousse, Lyon 69004, France.

    E-mail: claude.guerin{at}chu-lyon.fr

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Journal of Nuclear Medicine: 46 (8)
Journal of Nuclear Medicine
Vol. 46, Issue 8
August 1, 2005
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Quantitative Assessment of Regional Alveolar Ventilation and Gas Volume Using 13N-N2 Washout and PET
Jean-Christophe Richard, Marc Janier, Franck Lavenne, Christian Tourvieille, Didier Le Bars, Nicolas Costes, Gerard Gimenez, Claude Guerin
Journal of Nuclear Medicine Aug 2005, 46 (8) 1375-1383;

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Quantitative Assessment of Regional Alveolar Ventilation and Gas Volume Using 13N-N2 Washout and PET
Jean-Christophe Richard, Marc Janier, Franck Lavenne, Christian Tourvieille, Didier Le Bars, Nicolas Costes, Gerard Gimenez, Claude Guerin
Journal of Nuclear Medicine Aug 2005, 46 (8) 1375-1383;
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