Main

The monitoring of FRC is an important tool for interpreting volume-dependent pulmonary mechanics (e.g. lung elastic recoil pressure or airway resistance). Since the open-circuit MBNW was first described by Darling et al. in 1940 (1), several investigators have used gas washout techniques to measure FRC in spontaneously breathing (2, 3) and mechanically ventilated patients (46). Other gas washout techniques involve helium dilution (7), argon washout (8), or washout of SF6(9). Each of these techniques has its own limitations. The MBNW can only be accurately performed if the patient's oxygen requirement does not exceed a certain amount (46). Although MBNW can be performed easily, the considerable changes in gas viscosity during the washout maneuver significantly affect the accuracy of the gas flow measurement by pneumotachography (10, 11). The helium dilution technique is based on a closed circuit, and a leak in the measuring system reduces its accuracy (7). SF6 washout is a potentially suitable technique for children, including those who require near 100% oxygen to maintain normal Hb saturation. There are a few studies using SF6 as a washout gas (1214) and a mass spectrometer or an infrared analyzer to measure SF6 concentration. Neither technique is commercially available for routine measurement. The infrared analyzer has a low signal-to-noise ratio and a response time of 20 ms or more. Airflow in these studies was usually measured with a pneumotachograph, and in most cases allowance was not made for changes in gas density. In this study, we investigated a SF6 washin/washout technique using a mainstream ultrasonic flowmeter. With this technique, flow and gas density of the inspiratory and expiratory gas can be assessed simultaneously. The concentration of a tracer gas during washin or washout can be obtained by measuring gas density. This allows calculation of FRC and assessment of distribution homogeneity (using moment ratios). The aim of this study was to assess the accuracy and reproducibility of such a technique in a mechanical lung model and in spontaneously breathing and mechanically ventilated rabbits, as well as in patients being ventilated for respiratory distress.

METHODS

The FRC measurement unit (Fig. 1) consists of a ventilator with a constant-circuit flow, a system that delivers SF6 into the ventilator circuit, an ultrasonic flowmeter placed between the ventilator circuit and the ETT, and a personal computer for triggering the SF6 delivery system and for data acquisition.

Fig 1
figure 1

The SF6 and flow measuring unit. The all-in-one sensor (Spiroson) measures flow, volume, and molar mass of the respiratory gas. SF6 is added into the circuit over a delivering system.

Ventilator system.

For measurements in the mechanical lung model and in the animal experiment, a Bourns Bear Cub infant ventilator (Palm Springs, CA, U.S.A) with a constant-circuit flow was used. The ventilator provided conventional modes of CMV and CPAP. PIP and PEEP were controlled by the ventilator's pressure valves. During animal studies inspiratory gas was humidified and heated to 34.5°C (respiratory humidifier MR700, Fisher & Paykel). The children in the study were ventilated with a Bird V.I.P. ventilator, which delivers a constant-circuit flow. Synchronized intermittent mandatory ventilation was used in the human study. The inspired gas was heated to 37°C and was 100% humidified. Airway pressure was measured using the analog output of the pressure signal of a Florian Neonatal Respiratory Monitor. The pressure signal was calibrated with a two-point calibration using a water column. The analog signal was fed into the Spiroson control unit.

Ultrasonic flowmeter.

In its basic version, the equipment (Spiroson Scientific, Eco Medics AG, Dürnten, Switzerland) consists of a control unit, an external power supply, and the ultrasonic flowmeter. The ultrasonic flowmeter is operated by a personal computer using dedicated software. The design of the flowmeter is shown in Figure 1 and is based on the principle that sound traveling through a streaming medium is accelerated or slowed by the movement of the medium, causing, for a fixed distance across the medium, a decrease in the downstream and an increase in the upstream transit times. The changes in transit time can be related to the flow velocity (15). Two ultrasonic transducers are mounted in recessed wells on opposite sides of the tube at an angle of 40° to the flow axis. Both transducers emit ultrasonic pulses of 50 kHz, which pass in opposite directions through the moving medium. Two different sizes of flowmeter were used. The smaller had a dead space of 1.3 mL and cross-sectional internal diameter of 5 mm (resistance of 1.1 kPa/L/s), and the larger a dead space of 3.8 mL and a diameter of 12 mm (resistance of 0.6 kPa/L/s). Accuracy of both flowmeters was assessed with a Calibration Analyzer (series RT-200, Timeter Instrument Corporation, BC Group International Inc, St. Louis, MO, U.S.A.). Daily calibration of the ultrasonic flowmeter was performed with a high-precision 100-mL calibration syringe (Hans Rudolph, 5510 Series). The ultrasonic flowmeter was considered to be calibrated adequately if integrated volume was within 1% of 100 mL.

Molar mass.

Molar mass (grams per mole) can be computed from transit times and temperature along the sound transmission path. The transit time can be measured with high accuracy, and its value is directly proportional to the density of the medium. Hence, using the formula MATH the molar mass can be calculated (where φ is the gas density, M is the molar mass, p is the pressure, R is the gas constant, and T is the temperature). However, the precise temperature along the sound transmission path must be determined. Because of the complexity of the determination of the temperature along the sound transmission path, native molar mass was introduced. Native molar mass is computed by assuming a constant, predefined temperature along the sound transmission path. Native molar mass is therefore a standardized form of the molar mass. By measuring temperature inside the sound path, the native molar mass signal can be converted into the (final) molar mass signal used for gas analysis. If minor changes in temperature are present (using heated and humidified inspiratory gas), the changes of temperature along the sound path can be simulated using a temperature model. The temperature model basically uses the measured flow, instrumental dead space, and the preset temperature of the inspiratory and expiratory gas to calculate the temperature changes along the sound transmission path. Pressure changes during CMV also alter transit times of the ultrasonic pulse. During high pressure, the transit time is shorter than during low pressure, leading to underestimation of molar mass. Figure 2 shows the relationship between pressure and the molar mass signal. For this reason, the ultrasonic flowmeter was filled with either room air or with a gas mixture containing room air and 6% SF6. The flowmeter was then pressurised from 0 to 40 cm H2O, and the molar mass signal was measured. Figure 3 shows flow, volume, pressure, and molar mass during mechanical ventilation of a rabbit using PIP of 16 cm H2O and PEEP of 0 cm H2O. The composition of the inspiratory gas differs from the expiratory because of pulmonary gas exchange. Normally the inspiratory gas consists of 21% oxygen and 79% nitrogen, resulting in a molar mass of 28.85 g/mol. During expiration, the molar mass is slightly higher because of the presence of CO2, the molar mass of which is approximately 29.09 g/mol. To take account of these effects of temperature, airway pressure, and gas composition on the molar mass signal, we subtracted from the measured molar mass during washin and washout the baseline molar mass, which was obtained during the corresponding phase of tidal breathing before the SF6 washin (assuming that during a measurement the breathing conditions remain constant). The difference between measured and baseline molar mass is called delta MM. The washin or washout curve of SF6 was described using deltaMM. To obtain the instantaneous SF6 fraction at every moment during washin and washout, deltaMM was divided by the molar mass of SF6 (146.05 g/mol). The molar mass can be assessed with the Spiroson ultrasonic flowmeter over the range of molar mass of 20 to 45 g/mol with a precision of 0.01 g/mol. A two-point calibration of the molar mass signal was performed using room air and 6% SF6.

Fig 2
figure 2

The relationship between pressure and molar mass signal . The lower curve shows the response of the molar mass signal to increased pressure inside the ultrasonic flowmeter when room air is used. The upper curve shows the same response of the molar mass signal to increased pressure when the gas inside the ultrasonic flowmeter contains a mixture of 94% room air and 6% SF6. Note that both curves show a decrease of molar mass signal with higher pressure, but the difference between the curves (deltaMM) is constant.

Fig 3
figure 3

Flow, volume, pressure, and molar mass signal. The three panels show flow (thin line) and volume (bold line) changes as well as changes in the molar mass signal and airway pressure (Paw) during CMV. The changes in molar mass reflect changes in pressure, temperature, and CO2 removal during expiration.

SF6 delivery system.

A low, constant SF6 flow was delivered by a high-pressure SF6 cylinder with an adjustable regulator and with a low-range flowmeter. The relationship between SF6 flow and circuit flow was 1:20. A pressure-driven blender controlled by the computer was used to switch the SF6 supply on and off. During the first phase of a washin process, the lungs of the patient were filled with SF6 until <0.05% change in molar mass at end expiration and the next could be observed. Switching off the SF6 supply at the beginning of the next expiration then started the washout of the SF6. The purity of SF6 with 99.99% was guaranteed by the manufacturer (Air Liquide Healthcare, Melbourne, Australia). However, it is still possible that the remaining 0.01% contains toxic contaminants (such as SF5): the concentration of these contaminants would be <0.0025% when we use a SF6 concentration of 2 to 4%.

Data acquisition.

The signal of flow, molar mass, and the analog signal of pressure were acquired with the Spiroson control unit, converted to digital signals, and sampled at a rate of 100 Hz. For data acquisition and signal calibration (flow, temperature, pressure), the software provided with the ultrasonic flowmeter was used. Clicking on a switch icon on the computer screen started SF6 washin. After six tidal breaths, the computer postponed the final on-switch output to the SF6 valve to the start of the next expiration. Thus, the tracer gas primed the inspiratory limb of the ventilator circuit during that expiration and was delivered at a constant concentration to the subject during the next inspiration. Flow, volume, pressure, and molar mass were displayed on the computer screen. Once equilibrium of end-tidal molar mass was achieved, the SF6 valve was switched off and the ventilator circuit was flushed with fresh gas free of SF6 during the next expiration. The same fresh gas was inspired during the washout. Data acquisition was stopped when no further change in end-tidal molar mass could be observed. All signals were stored and processed on a computer hard disk. Figure 4 shows a typical SF6 washin and washout during CMV using native molar mass.

Fig 4
figure 4

Typical washin and washout of SF6. Washout of SF6 is initiated when end-expiratory SF6 concentration is constant (point a).

Data analysis.

For calculation of FRC and analysis of ventilation distribution homogeneity, software written by one of the authors (A.S.) in LabView 5.0 (National Instruments, Austin, TX, U.S.A.) was used. Flow and volume were corrected to BTPS. The molar mass signal was calculated using the temperature simulation mentioned earlier. From the molar mass, deltaMM and SF6 fraction were obtained, and the SF6 flow was calculated as the product of instantaneous airflow and instantaneous SF6 concentration. The SF6 flow was integrated over time to give the expired SF6 volume. The FRC of washout was obtained by dividing the measured expired SF6 volume with the end-tidal SF6 concentration before washout. The initial SF6 volume within the flowmeter and the connectors was subtracted from the total of the exhaled SF6 volume. The FRC of the washin was determined similarly using the mathematical mirror image of the washout signal. FRC was measured in duplicate for each washin and washout. The FRC calculation does not include the SF6 remaining in the lung when washout is terminated, which introduces a small error.

To assess ventilation distribution homogeneity, moment ratio analysis of the SF6 washout curve was performed. In the present study we used the alveolar-based mean dilution number to describe gas-mixing characteristics (16, 17). The moment ratios were calculated with the cumulated expired alveolar volume, normalized with FRC, and SF6 concentration as variables. The calculation of the moment ratios started with the first breath immediately after start of washin or washout and was stopped after 10 turnovers. Dead space was measured during the first three exhalations during washin and washout and was calculated with the Bohr formula (16). Quantitatively, the moments can be understood as follows: the zeroth moment (m0) is simply the area under the SF6 washout curve (y axis) using the dilution number (cumulative expired alveolar volume divided by FRC) as x axis, while the first and second moments (m1, m2) and higher moments are weighted values of area segments under the washout curve. The tail regions of the curve are given more weight for successively higher moments. AMDN1 is the ratio between m1 and m0, and AMDN2 is the ratio between m2 and m0. In addition to moment ratios, we calculated the LCI (17). The LCI is the number of turnovers (cumulative expired volume/FRC) required to reduce the end-tidal tracer gas concentration to one fortieth of the concentration at the start of washout.

Mechanical lung model.

A previously described lung model (12) was used to assess the accuracy of the SF6 washin and washout. The model consisted of a thin-walled balloon attached on top of a syringe. The balloon and the top of the syringe were placed inside a glass bottle, which was slightly pressurized to guarantee that the balloon was completely empty at end expiration. The model was ventilated through an endotracheal tube, which was inserted through the plunger of the syringe. The FRC of the lung model was the volume inside the syringe and the dead space of the connecting ETT. FRC could be varied between 10 and 60 mL by sliding the syringe's plunger up and down. The lung model was ventilated with two different tidal volumes (20 and 30 mL) and inspiratory pressures (20 and 40 cm H2O).

Animal study.

The Animal Ethics Committee of the Royal Children's Hospital, Melbourne, Australia, approved the animal study. Seven adult New Zealand White rabbits (mean body weight, 3.6 kg; range, 2.67–4.3 kg) were anesthetized with thiopentone 20–25 mg/kg i.v., followed by infusion of 20–25 mg/kg/h i.v. All the animals were intubated with a cuffed ETT (Malinckrodt, size 3.5 mm). The anesthetic level of the animals was maintained at surgical anesthesia to minimize depression of spontaneous breathing. A Bourns Bear Cub infant ventilator was used to apply CPAP and CMV. An i.v. infusion of Hartmann‘s solution 4 mL/kg/h was maintained throughout the study. ECG, invasive blood pressure, and transcutaneous oxygen saturation were monitored continuously. Each animal was exposed during spontaneous breathing to three different levels of CPAP of 0, 3, and 6 cm H2O. At least 5 min was allowed for stabilization at each level before measurements were made with the small ultrasonic flowmeter. SF6 washin and washout were repeated at least three times at each level of CPAP, resulting in six FRC values per level. CMV was then started without neuromuscular blockade to allow spontaneous breathing during CMV. All animals were ventilated with a PIP of 14 to 16 cm H2O at a rate of 38/min and an inspiratory time of 0.8 s. Inspired fraction of oxygen was set at 30%. PEEP level was elevated stepwise from 0 to 3 and to 6 cm H2O. At each level three SF6 washin and washout measurements were performed.

To compare the SF6 washin and washout technique to a near gold standard, we used a technique that has been described by Sivan et al.(18). Accordingly we inflated the lungs of the animals at end expiration by clamping the ETT followed by inflating the lungs with 20 mL of the ventilatory gas. The ventilator circuit was then primed with the SF6 mixture. The clamped ETT was reopened at the beginning of an inspiration and SF6 washin was performed. The FRC measured after 20 mL inflation was compared with baseline measurements without lung inflation. A total of six inflation tests were performed per animal.

Human study.

The Human Ethics Committee of the Royal Children's Hospital, Melbourne, Australia, approved the human study. Six children and infants (two girls and four boys) who required mechanical ventilation were measured on the intensive care unit of the Royal Children's Hospital Melbourne. The ages of the children ranged from 5 mo to 12 y, with a body weight from 5 to 28 kg. Three patients suffered from pneumonia, one patient from interstitial lung disease, one patient had suffered from near-drowning, and one patient had had cardiac surgery (atrial septal defect repair). To ensure that a leak around the ETT did not invalidate the measurements, these were made only when inspired and expired tidal volumes were nearly equal (<1% difference). The large ultrasonic flowmeter was used for children weighing >12 kg, and the small flowmeter, in those weighing ≤12 kg. All children were ventilated using a synchronized intermittent mandatory ventilation mode that allowed spontaneous breathing. Each patient was exposed to PEEP levels of 0, 5, and 10 cm H2O. SF6 washin and washout were measured in triplicate on each level. Measurements were made at each PEEP level after a waiting time of 30 min.

Statistics.

Values are presented as mean ± SD. Reproducibility of the system in vitro and in vivo was evaluated by calculating the coefficient of variation. The accuracy of the measurements (limits of agreement) in the mechanical lung model and of the inflation results in the animal study was assessed with the difference between the measured volume and the mean of measured and preset volumes (19). To examine the effect of tidal volume and PIP on accuracy of FRC measurements in the lung model, a two-way ANOVA was used. Percent error was defined as 100 × absolute value of (preset volume − measured volume)/preset volume. Because of small sample numbers, a Wilcoxon signed rank test was used to compare paired FRC values and moment ratios at different CPAP and PEEP levels. A p value of <0.05 was considered as significant.

RESULTS

Accuracy of the ultrasonic flow head.

Both flow heads showed an accuracy within 3% (flow range, ±0.006–1 L/s for the small, and 0.006–3 L/s for the larger flow head). Humidity, varying airway pressure during CMV, and changes of gas composition because of SF6 mixture caused an error of <3% in volume measurement. The calibration of the molar mass with increasing SF6 concentration was tested using five different SF6 mixtures (2, 4, 6, 8, and 10%) and has been proven to be linear (error from line of identity <1%). Applying different pressures as shown in Figure 2 caused a baseline shift in the molar mass signal but had no effect on the linearity itself of the SF6 signal (error <1.1%).

Limits of agreement.

The mean error of FRC volume measurement in the mechanical lung model was 0.096 ± 0.9 mL (range, 0–2 mL) or, expressed in percentage, 0.59 ± 5.3% (range, 0–9.3%). Figure 5 shows the limits of agreement using a Bland and Altman plot (19). Change in tidal volume and PIP did not affect the accuracy of FRC measurement in the lung model (p < 0.001). FRC measurement at six preset volumes was highly reproducible at different tidal volumes and pressures (coefficient of variation, 2.3–7.1%; mean, 4.3%).

Fig 5
figure 5

Limits of agreement. The average of the measured and known FRC of a mechanical lung model is plotted against the differences. The horizontal lines indicate the 95% confidence interval (1.96 × SD of the difference be-tween known and measured volumes). The mean volume error was 0.096 ± 0.9 mL.

Animal study.

The results of the FRC measurements at each CPAP and PEEP level are shown in Table 1. Each FRC value is the average of six measurements. Each increase of CPAP (during spontaneous breathing) and PEEP (during CMV) caused a significant stepwise increase in FRC in every animal (p < 0.001). This increase in volume was far greater than the variation of the method itself. The average coefficient of variation during spontaneous breathing (66 FRC measurements) at different CPAP levels was 7.1% (range, 0.6–15.6%) and during CMV, 5.5% (range, 0–15.3%). FRC measured during washin showed no significant difference from FRC measured during washout. The average washin FRC during spontaneous breathing on CPAP was 50.79 mL and average washout FRC was 49.82 mL (p = 0.25). During CMV, the average washin FRC was 57.35 mL and washout FRC was 57.20 mL (p = 0.4).

Table 1 FRC values and moment ratios of the SF6 washin and washout in seven intubated rabbits

The values of the moment ratios AMDN1 and AMDN2 are shown in Table 1. These decreased as the level of CPAP or PEEP increased, indicating an improvement in the distribution of ventilation. Not all changes reached significance as shown in Table 1. Both AMDN1 and AMDN2 were significantly lower at each CPAP level during spontaneous breathing than the corresponding moment ratios during CMV. Accordingly, the LCI decreased with increasing CPAP or PEEP level.

Lung inflation test.

The mean baseline measured FRC value (total 42 measurements) before the lung inflation was 36.91 mL and after 20 mL inflation, 57.06 mL, resulting in an average measured inflation of 20.15 ± 1.5 mL. Mean error of the measurement compared with a true inflation volume of 20 mL was 4.3% (range, 0–6.65%).

Human study.

The results of the FRC measurements obtained at different PEEP levels are shown in Table 2. Each FRC value is the average of six measurements. The mean coefficient of variation of the FRC measurements was 8.0% (range, 2.84–15.1%). As expected, the FRC increased with increasing PEEP level. Increasing the PEEP from 0 to 10 cm H2O significantly increased the FRC, but the change from 0 to 5 cm H2O did not. LCI, AMDN1, and AMND2 fell as PEEP increased, but the changes did not reach a significant level.

Table 2 FRC values and moment ratios of the SF6 washin and washout in six intubated children

DISCUSSION

In this study, a new approach to measurement of FRC using SF6 washin and washout technique has been evaluated. Instead of a tracer-specific analyzer such as a mass spectrometer, nitrogen analyzer, or infrared SF6 analyzer, we used the molar mass of the ventilation gas to estimate SF6 concentration. The high molar mass of SF6 (146 g/mol) gives an excellent signal response when an ultrasonic flowmeter is used to measure gas density. The present SF6 washin and washout technique can be used during spontaneous breathing as well as during CMV without interfering with patient care. In a mechanical lung model, we could demonstrate the high accuracy of the measurement technique (mean of the absolute percent error was 0.59 ± 5.3%) and good reproducibility (mean coefficient of variation, 4.3%). Bench tests showed similar accuracy and reproducibility for the open-circuit nitrogen washout technique (5). There is no gold standard technique for FRC measurement in vivo because every technique has its own limitations. Sivan et al.(18) have shown that FRC measurement using the nitrogen washout method measures accurately an artificial inflation of the lungs and concluded that nitrogen washout measures true FRC. Using the same artificial inflation technique of the lungs, we demonstrated that a preset volume increment could be measured with high accuracy using the molar mass method. However, the SF6 washin and washout technique in this study needs to be compared in future with standard lung volume measurements such as whole body plethysmography or nitrogen washout.

Some specific features of the ultrasonic flowmeter make it highly suitable for breath-by-breath analysis of a gas washout. The ultrasonic flowmeter estimates flow and molar mass by measuring changes in transit time over a fixed distance inside the flowmeter. Both signals are measured simultaneously, and no delay time correction is necessary. This is an important advantage, as several studies (6, 20) have shown that when gas fractions are measured by sidestream sampling, there is a substantial delay between gas analysis signal and the mainstream gas flow measurement signal, mainly caused by the transport time of the sampled gas. Furthermore, flow measurement with a conventional pneumotachograph must be corrected for changes in gas viscosity during gas washout (21), requiring cumbersome calibration. If no accurate correction for changes in gas viscosity is performed during nitrogen washout, an error in volume measurement as high as 12% can occur (22). Since the introduction of computer analysis, these disadvantages are less important, but changes in measurement conditions always require recalibration. Although the gas composition does affect the speed of sound, from a theoretical point of view this has negligible consequences for the ultrasonic flowmeter (15). As long as the flow velocity is much lower than the speed of sound, the estimated error caused by variation in gas mixture cannot be >3%. Flow is obtained by measuring the transit times of the 80-kHz ultrasonic sound across the flow channel in opposite directions (tu is the upstream transit time and td the downstream transit time). MATH MATH MATH MATH where L is the length of the sound path, c is the speed of sound, u is the mean gas flow velocity on the sound transmission path, and φ is the angle (40°) between the flow channel and the sound path. The elimination of c by solving the transit time equations minimizes the effect of gas density on the estimate of flow.

The fraction of the tracer gas SF6 is measured using the molar mass. The molar mass of the gas mixture is dependent on gas composition, temperature, humidity, and pressure. Temperature differences between inspiratory and expiratory gas are corrected using a temperature model. In the present study we have not examined the validity of the temperature model in a subject spontaneously breathing in room air (when changes in temperature and humidification are more pronounced than in a subject ventilated with humidified and heated gas). An increase in pressure during CMV leads to underestimation of the absolute value of the molar mass as shown in Figure 2. However, the SF6 fraction is measured using the deltaMM compared with baseline values before the SF6 washin, and we have demonstrated that the accuracy of FRC measurements was not affected by airway pressure.

FRC can be measured routinely in children and infants by using a nitrogen washout, and the open-circuit technique proposed by Sivan et al.(4, 5) shows high accuracy and reproducibility. However, this nitrogen washout technique needs bulky equipment, two ventilators, a mass spectrometer, and a relatively complex setup and calibration. In addition FRC cannot be measured by nitrogen washout in patients who require >70–80% oxygen. For these reasons it is unsuitable for clinical purposes. More recently SF6 washout techniques were described using an infrared SF6 analyzer (9, 1214, 23). The signal-to-noise ratio of the used infrared analyzer is very low and could therefore not be used during SF6 washin. The infrared SF6 analyzer has a nonlinear response to SF6 changes, which makes calibration difficult. The study by Vilstrup et al.(23) showed in a mechanical lung model a similar accuracy and reproducibility (mean coefficient of variation, 4%) of the infrared analyzer method compared with our study. In the same study, in vivo measurements in rabbits, however, showed a higher coefficient of variation (mean, 8%; range, 0–17%; our study, mean, 5.5%; range, 0–15.3%). Unfortunately the analyzer used by Vilstrup et al.(23) is no longer available and direct comparison was impossible. Despite the high purity of SF6 used in this study (99.99%), there is a very small chance that the SF6 gas is contaminated with toxic SF5. As the concentration of SF6 used was 2– 4%, the concentration of any contaminant was <0.0025%.

The MBNW in ventilated infants and children first described by Sivan et al.(4) measures only FRC without giving additional information about ventilation distribution. Analysis of the washout curve is only possible when end-expiratory SF6 concentration can be measured breath by breath. We showed in normal animals and in children with lung disease that ventilation distribution improves with increasing CPAP or PEEP. However, these findings are based on small numbers only and need to be confirmed in a larger group of healthy children. Vilstrup et al.(23) used the pulmonary clearance delay to measure homogeneity of ventilation but could not demonstrate in small neonates an improvement of ventilation distribution with higher PEEP. Larsson et al.(24) have previously shown that LCI, moment ratio analysis, and pulmonary clearance delay are affected by changes in tidal volume and series dead space. Therefore, Habib and Lutchen (16) introduced the AMDN, which uses the cumulative expired alveolar volume for moment ratio analysis. Habib and Lutchen (16) showed that AMDN is superior to conventional moment ratio analysis (10) and less sensitive to breathing pattern. In our small and very heterogeneous group of investigated children, AMDN appeared to improve (more homogeneous ventilation) as PEEPincreased, but the change did not reach statistical significance. The aim of this pilot study was not to characterize different lung pathologies but only to demonstrate the application of the new technique in a clinical situation. The bed side measurement of ventilation distribution is a potentially valuable research tool for investigation of pathophysiology and treatment of lung disease. It is also likely to be clinically useful for the titration of drug treatment (e.g. application of surfactant in acute respiratory distress syndrome), physiotherapy, or mechanical ventilation in children with lung disease.

Limits of the method.

Leaks around the ETT are very common in infants and may cause errors when FRC is measured. Leaks are not always present and, when they are present, may be reduced by applying pressure over the trachea. During mechanical ventilation, leaks are usually greatest during inspiration, whereas the washin or washout volume of SF6 is calculated from expiratory signals. At least in theory, the SF6 washin and washout method should therefore be less sensitive to leaks than, for example, helium equilibration (7). SF6 washout shares the limitations of other gas washout techniques (17), which measure only the volume of gas that communicates with the airway opening and cannot measure gas trapped within the lung.

The empirical application of PEEP in diseased lungs is usually based only on clinical judgment. As many other studies have shown (4, 12, 13), at higher levels of PEEP, the FRC increases, areas of collapsed lung are reopened, and some of the trapped air may be recruited. This normally leads to an improvement in oxygenation. In our study, we have given some examples that ventilation distribution (AMDN1, AMDN2) improves with increasing PEEP using an animal model. Theoretically, any increase in FRC without improvement in moment ratios should be avoided to prevent lung damage caused by positive-pressure ventilation. However, further studies to compare the relationship between FRC, moment ratios, gas exchange, and type of lung injury are needed to prove this hypothesis.

Conclusion.

We present a technique of measuring FRC in spontaneously breathing or mechanically ventilated patients based on SF6 washin and washout. A unique feature of the technique is a compact all-in-one sensor, which measures flow, volume, and gas concentration with the same ultrasonic sound signal. FRC measurement with this technique is highly accurate and reproducible and also gives an estimate of ventilation inhomogeneity in healthy or diseased lungs. Unlike the nitrogen washout technique, it is easy to use for routine bedside testing as it does not require complex bulky equipment and can be used in patients who require 80–100% inspired oxygen. Further studies in animals and larger groups of children are needed to compare its accuracy with that of plethysmography and nitrogen washout.