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J Appl Physiol 81: 1651-1657, 1996;
8750-7587/96 $5.00
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Journal of Applied Physiology
Vol. 81, No. 4, pp. 1651-1657, October 1996
ENVIRONMENT

Longitudinal distribution of O3 absorption in the lung: gender differences and intersubject variability

Michele L. Bush, Patrick T. Asplund, Kristen A. Miles, Abdellaziz Ben-Jebria, and James S. Ultman

Department of Chemical Engineering, Pennsylvania State University, University Park, Pennslyvania 16802

ABSTRACT
INTRODUCTION
THEORETICAL CONSIDERATIONS
EXPERIMENTAL METHODS
RESULTS
DISCUSSION
ACKNOWLEDGEMENTS
FOOTNOTES
REFERENCES


ABSTRACT

Bush, Michele L., Patrick T. Asplund, Kristen A. Miles, Abdellaziz Ben-Jebria, and James S. Ultman. Longitudinal distribution of O3 absorption in the lung: gender differences and intersubject variability. J. Appl. Physiol. 81(4): 1651-1657, 1996.---Because the National Ambient Air Quality Standard for ozone (O3) is intended to protect the most sensitive individuals in the general population, it is necessary to identify sources of intersubject variation in the exposure-dose-response cascade. We hypothesize that differences in lung anatomy can modulate exposure-dose relationships between individuals, and this results in differences between their responsiveness to O3 at a fixed exposure condition. During quiet breathing, the conducting airways remove the majority of inhaled O3, so the volume of this region should have an important impact on O3 dose distribution. Employing the bolus inhalation method, we measured the distribution of O3 absorption with respect to penetration volume (VP), and using the Fowler single-breath N2 washout method, we determined the dead space volume (VD) in the lungs of 10 men and 10 women at a fixed respiratory flow of 250 ml/s. On average, the women absorbed O3 at smaller VP than the men, and the women had smaller VD than the men. When expressed in terms of VP/ VD, the absorption distribution of the men and women was indistinguishable. Moreover, an interpretation of the O3 distribution in terms of an intrinsic mass transfer parameter (Ka) indicated that differences between the O3 dosimetry in all subjects, whether men or women, could be explained by a unique correlation with anatomic dead space: Ka (in s-1) = 610 VD-1.05 (in ml). Application of this result to measurements of O3 exposure response indicated that previously reported gender differences may be due to a failure in properly accounting for tissue surface within the conducting airways.

conducting airways; inhalation toxicology; lung dosimetry; regional uptake


INTRODUCTION

OZONE IS AN AMBIENT AIR pollutant that is highly reactive with biological substrates in the respiratory system. Controlled laboratory exposures of humans have shown that O3 causes a decrement in lung function parameters, particularly forced expired flow and specific airway resistance, that depends on the inhaled concentration and the level of physical activity (19). Although the responses of individuals to O3 appear to be reproducible (15), there is a marked variability between individuals (16). For example, when 29 healthy young men were exposured to 0.4 parts/million (ppm) O3 under intermittent moderate exercise conditions, the mean decrease in forced expired volume in 1 s (FEV1) was 17%, but 3 men exhibited a decrement of >= 40%. An understanding of the source of such hyperresponsiveness is necessary to formulate a National Ambient Air Quality Standard that will protect the most sensitive segment of the population.

It is not clear that the presence of chronic lung disease predisposes people to O3-induced decrements in lung function (10, 13). On the other hand, young people are more responsive to O3 exposure than the elderly (18), and women may be more responsive than men (12, 17). We believe that these intersubject variations in response are largely an artifact of substituting a dose surrogate, such as exposure concentration or inhaled dose, for the uptake of O3 into the affected tissue. In particular, we hypothesize that natural variations in lung anatomy induce differences in O3 uptake that lead to intersubject variations in response.

During quiet breathing and light-to-moderate exercise, the conducting airways remove the majority of O3 from inhaled air before it reaches the respiratory region (9). Thus the luminal volume and mucosal surface area of the conducting airways can strongly influence O3 uptake. The larger the surface-to-volume ratio, the greater the O3 uptake rate will be. Because the upper airways and the tracheobronchial tree are essentially a collection of cylindrical tube segments, their surface-to-volume ratio is inversely proportional to the cube root of their volume. Consequently, individuals with relatively small conducting airways would be expected to remove a relatively large fraction of inhaled O3 in the proximal regions of their respiratory system.

The objective of the present study was to evaluate the influence of lung anatomy on intersubject variation of O3 dose. We used the previously developed bolus inhalation method (8) to measure the longitudinal distribution of O3 under quiet breathing conditions in a population of 10 men and 10 women. The O3 distribution was regressed with a diffusion model to provide a value of an intrinsic mass transfer parameter (Ka) for each subject. Lung anatomy was characterized by forced vital capacity (FVC), total lung capacity (TLC), and single-breath N2 dead space (VD).


THEORETICAL CONSIDERATIONS

To obtain a single parameter to express the intrinsic rate of O3 uptake into the conducting airways, a one-dimensional steady-state diffusion model (3) was applied to the bolus inhalation data of each subject. To account for tidal flow, it was assumed that 1) the respiratory system can be represented as a single tube with a volume that is twice the penetration volume of the bolus (VP) less the volume of the nonabsorbing breathing assembly (VP0) and 2) absorption during inhalation and absorption during exhalation are independent steady-state processes that are governed by the same overall mass transfer coefficient (K). In that case, the fraction of O3 that is absorbed within a single breath (Lambda ) is given by Hu et al. (9)
&Lgr; = 1 − exp[− (2<IT>Ka</IT>/<A><AC>V</AC><AC>˙</AC></A>)(V<SUB>P</SUB> − V<SUB>PO</SUB>)] (1)
where a is the surface-to-volume ratio of the airway and V is the respiratory flow. Equation 1 implies that a linear regression of ln(1 - Lambda ) vs. VP can be used to estimate the values of Ka and VP0.

The theoretical basis of K can be understood from a resistance-in-series model of an airway segment. As O3 absorbs into an airway, it encounters a diffusional resistance created by a respiratory gas boundary layer and a second resistance imposed by the surrounding tissue. The overall resistance (1/K) can be equated to the sum of the diffusion resistances through these two layers (21)
1/<IT>K</IT> = 1/<IT>k</IT><SUB>g</SUB> + &lgr;<SUB>g-ti</SUB> / <IT>k</IT><SUB>ti</SUB> (2)
where kg and kti are the individual mass transfer coefficients for the gas-boundary layer and tissue layer, respectively, and lambda g-ti is the equilibrium partition coefficient of O3 between gas and tissue. Of particular importance is the fact that kg depends on the geometry and gas flow in the airway lumen. The dimensional analysis of lateral O3 diffusion through air flowing in a tube can be expressed by the customary relationship (20)
Sh = <IT>m</IT>′Re<SUP><IT>n</IT></SUP>Sc <SUP><IT>p</IT></SUP> (3)
where m', n, and p are constants under given flow conditions. The Sherwood (Sh), Reynolds (Re), and Schmidt (Sc) numbers are dimensionless groups defined by
Sh ≡ <IT>k</IT><SUB>g</SUB><IT>d</IT>/D<SUB>g</SUB>
Re ≡ <A><AC>V</AC><AC>˙</AC></A><IT>d</IT>/<IT>A</IT>&ngr; (4)
Sc ≡ &ngr;/D<SUB>g</SUB>
where d is the lumen diameter, A is the cross section available for flow, Dg is the binary diffusivity of O3 in air, and nu  is the kinematic viscosity of air.

For the absorption of O3 into an airway, the only variables are V and d, so Eqs. 3 and 4 can be written in a simpler form as
<IT>k</IT><SUB>g</SUB> = <IT>m</IT><A><AC>V</AC><AC>˙</AC></A><SUP><IT>n</IT></SUP>/ <IT>d</IT><SUP><IT>n</IT>+1</SUP> (5)
where m is a "lumped" parameter that includes m' as well as the gas physical properties and the proportionality constant between A and d2. The intrinsic mass transfer parameter can then be formulated by combining Eqs. 2 and 5
1/ <IT>Ka</IT> = <IT>d</IT><SUP><IT>n</IT>+1</SUP>/ <IT>ma</IT><A><AC>V</AC><AC>˙</AC></A><SUP><IT>n</IT></SUP> + &lgr;<SUB>g−ti</SUB> / <IT>k</IT><SUB>ti</SUB><IT>a</IT> (6)
Equation 6 implies that a nonlinear regression of 1/Ka vs. 1/V can be used to estimate the value of n.


EXPERIMENTAL METHODS

Subject population. Ten women and 10 men were recruited from the undergraduate and graduate student population of Pennsylvania State University. The anthropometric characteristics of the participants are given in Table 1. After reading an explanation of the study, each subject completed an informed consent form, a medical questionnaire, and a standard spirometry test to determine his or her FVC and FEV1. Subjects were included in the study only if he or she had not smoked within the past 3 yr; had no history of hay fever, asthma, allergic rhinitis, chronic respiratory disease, or cardiovascular disease; had not used medication within 1 wk of the experiment; was not exposed to air pollution on a daily basis; and had an FEV1-to-FVC ratio >75% of the predicted value (11). Female participants provided menstrual information, and all experiments were conducted outside the luteal phase, when high progesterone levels have been shown to cause increased sensitivity to O3 (5). All the screening procedures and research protocols were approved by the Pennsylvania State Office of Regulatory Compliance.

Table 1. Characteristics of the study population


Age, yr Weight, kg Height, m VD, liter TLC, liters FVC, liters Ka, s-1 VP0, ml

Women (n = 10)
Mean 25.6 63.00 1.64 0.148 5.41 3.91 3.42 22.24
SD 3.9 10.3 0.09 0.025 0.75 0.89 0.77 9.93
Range 22-35 48.4-80.8 1.49-1.77 0.108-0.192 4.42-6.60 3.36-5.51 2.11-4.42  5.2-38.8
Men (n = 10)
Mean 26.2 73.00 1.77 0.180 6.77 4.16 2.65 28.46
SD 3.5 9.4 0.08 0.043 1.23 0.67 0.62 4.91
Range 22-30 64.0-92.1 1.63-1.86 0.121-0.249 5.16-9.25 3.12-5.29 1.59-3.61 20.3-34.1
Comparison (n = 20)
P 0.72 0.036 0.004 0.065 0.011 0.003 0.024 0.106

VD, dead space volume; TLC, total lung capacity; FVC, forced vital capacity; Ka, mass transfer parameter; VP0, volume of nonabsorbing breathing assembly; P, probability that mean values from men and women are equal (from an unpaired 2-tailed Student's t-test).

O3 distribution. Each subject participated in one experimental session lasting ~2 h in which their longitudinal O3 distribution was measured by the bolus inhalation method. The details of this method have been described previously (8). In summary, the apparatus consisted of a breathing assembly that contained a rubber mouthpiece, a solenoid valve connected to an O3 source, a pneumotachograph to monitor respired flow, and a sampling port connected to a fast-responding O3 analyzer. Seated on a stool, the subject took a single breath through the mouthpiece beginning at functional residual capacity. Throughout this test breath, the subject viewed a computer monitor on which the integrated pneumotachograph signal (i.e., the respired volume) was displayed in real time. By tracking a triangular pattern that was predrawn on the monitor, the subject was self-constrained to breathe at a 250 ml/s inspiratory flow for 2 s followed by a 250 ml/s expiratory flow for 2 s.

During inhalation, a 20-ml bolus of 3 ppm O3 in air was injected into the respired airsteam. The subsequent penetration of the bolus into the respiratory system was systematically varied from breath to breath by changing the injection time. The earlier the injection time, the greater was the airway volume VP to which the bolus penetrated distal to the lips. Throughout a test breath, the O3 analyzer and pneumotachograph voltage outputs were continuously recorded on a computerized data-acquisition system (model 576, Keithley Instruments). This system was also responsible for triggering the solenoid injection valve and for displaying the respired volume on the breathing monitor.

The subject took two or three test breaths per minute, and a collection of 60-80 breaths between bolus penetrations of 40-220 ml constituted a complete experiment. For each test breath, Lambda was computed as 1 minus the ratio of the integrals of the expired and inspired O3 concentration curves (Fig. 1A). VP was computed as the centroid of the inspired O3 concentration curve relative to the end of inhalation. The Lambda -VP distribution was obtained by cross plotting the data collected for all test breaths (Fig. 1B).
Fig. 1. Concentration curves from an O3 bolus test breath (A) and Lambda -VP distribution from 1 subject (B). Absorbed fraction (Lambda ) represents amount of O3 that does not reappear during exhalation relative to amount inhaled, and penetration VP represents mean airway volume traversed by O3 molecules during inhalation, if they were not absorbed. MB and MR, amounts of O3 inhaled and exhaled, respectively.
[View Larger Version of this Image (18K GIF file)]

Anatomy. The anatomy of the respiratory system was characterized by three volumes: FVC, VD, and TLC. FVC was determined by using a commercial instrument (model 110 Automated Spirometer, CDX) in which the highest two of three forced expired measurements were averaged. VD and residual volume were measured by single-breath and multibreath N2 washouts, respectively, with apparatus of our own design. TLC was computed as the sum of FVC and residual volume.

The N2 washout apparatus consisted of a two-way Hans Rudolph breathing valve with its inlet port connected to a 2-liter anesthesia bag, its outlet port vented to the room, and its common port connected to a Fleisch no. 1 pneumotachograph fitted with a rubber mouthpiece. The sampling needle of a nitrogen analyzer (505 Nitralyzer, Medscience) was inserted through a small hole in the body of the Hans Rudolph valve. Before each experimental session, the Nitralyzer was calibrated in accordance with the manufacturer's instructions by use of pure O2 and room air at respective set points of 0.0 and 79.6% N2. The analyzer continuously sampled 3 ml/min of the respired airstream, and the instrumental dead space from the rubber mouthpiece to the sampling needle was 20 ml. The data-acquisition system used in the bolus inhalation apparatus also served to record N2 analyzer and pneumotachograph signals in the washout measurements.

Immediately before each measurement, the Hans Rudolph valve and anesthesia bag were purged with O2 until a 0.0% reading was displayed on the Nitralyzer. To measure VD, a seated subject took one breath through the mouthpiece beginning at functional residual capacity while tracking his or her breathing pattern on the same monitor that was used in the bolus inhalation experiments. The subject was instructed to expire as long as possible to ensure that the alveolar plateau was recorded. When residual volume was measured, a Tissot spirometer was connected to the outlet port of the Hans Rudolph valve. The spirometer was initially purged with O2 and then emptied. Beginning at TLC, the subject breathed quietly through the mouthpiece while the anesthesia bag was continuously supplied with O2. This multibreath test was terminated when the end-expired N2 level dropped to <= 1%.

To determine VD, a set of expired N2 concentration data was first aligned with the corresponding expired flow data by correcting for the Nitralyzer time delay of 125 ms. Then the linear portion of the alveolar plateau was manually identified, VD was calculated by numerical integration according to Fowler's method (4), and 20 ml were subtracted to correct for the instrumental dead space. Of the five or more single-breath N2 washout maneuvers taken by each subject, the highest and lowest VD values were discarded, and the remaining VD values were averaged together. Residual volume was determined from the amount of N2 in the Tissot spirometer at the end of the multibreath washout by assuming that there was no transfer of N2 from respiratory tissue. Only one of these TLC measurements was made on each subject.


RESULTS

The participants were university students who were selected without regard to body size. By statistical analysis, the women were less tall, weighed less, and had smaller TLC and FVC than the men (Table 1). Within these two subpopulations there was little correlation of VD with TLC (men, r2 = 0.47; women, r2 < 0.01) or FVC (men, r2 = 0.17; women, r2 = 0.19), but the difference in VD between the women and men was almost significant (P = 0.065). These observations are consistent with previous studies of dysanapsis, a theory of unequal lung growth that explains intersubject discrepancies between the sizes of airways and air spaces (6, 14). Although VD was poorly correlated with height within the gender groups (men, r2 = 0.24; women, r2 < 0.01), average height was a reasonable predictor of the VD difference between the groups: on the basis of average height, the VD of the women was predicted to be 37 ml smaller than the VD of the men (7), which is close to the 32-ml observed difference.

In a two-stage analysis of the absorbed fraction data, Lambda  values from individual test breaths were first sorted and averaged within 10-ml increments of VP for each woman. These averaged data were then pooled for all the women to determine the overall mean and intersubject standard error of Lambda  within each VP increment. This process was repeated for the male population, and the results (Fig. 2A) suggest that women absorb O3 at more proximal penetrations than men. To determine the extent to which VD could explain this difference, the abscissa of the women's and men's Lambda -VP distributions were each recomputed as (VP - VP0)/VD, where VP0 was equated to the measured 20-ml volume of the breathing assembly and VD was equated to the average dead space for each gender group (Table 1). By normalizing the VP variable in this manner, the women's and men's absorption data were virtually superimposed (Fig. 2B).


Fig. 2. Lambda -VP distribution separately pooled for women and men (A) and their normalization by mean dead space volume (VD; B). Data points, average Lambda  values within a 10-ml increment of VP; vertical bars, intersubject standard errors. VP0 value of 20 ml and VD values of 148 and 180 ml for women and men, respectively, were used in normalizing abscissa.
[View Larger Version of this Image (18K GIF file)]

A statistical test was applied to the normalized absorption distributions to determine whether there was any influence of gender beyond its indirect effect through VD. In particular, the pooled data of the men and the women were simultaneously regressed to a quadratic model
&Lgr; = ( <IT>b</IT><SUB>0</SUB> + <IT>b</IT><SUB>1</SUB>I<SUB>g</SUB>) + ( <IT>b</IT><SUB>2</SUB> + <IT>b</IT><SUB>3</SUB>I<SUB>g</SUB>)V* + (<IT>b</IT><SUB>4</SUB> + <IT>b</IT><SUB>5</SUB>I<SUB>g</SUB>) V*<SUP>2</SUP> (7)
where V* triple-bond  (VP - VP0)/VD and Ig is an indicator variable that is equal to 1 for men and 0 for women. The three gender-independent coefficients, b0 (P < 0.01), b2 (P < 0.01), and b4 (P < 0.01), were significant at a 95% level. The three gender-dependent coefficients, b1 (P = 0.24), b3 (P = 0.18), and b5 (P = 0.13), were not significant.

Individual Ka and VP0 values were determined for each subject by performing a linear least squares regression of ln(1 - Lambda ) vs. VP for all his or her test breaths within the conducting airways (i.e., VP < VD). The resulting fits for a woman with a small VD and a man with a large VD are shown in Fig. 3. The correlation coefficient for the 20 individual regressions was 0.97 > r2 > 0.86. A summary of the Ka and VP0 values determined for the women and for the men is given in Table 1. At a 95% significance level, the mass transfer parameter Ka was significantly greater for women than for men. The regressed value of VP0 was not significantly affected by gender, nor was it significantly different from the actual instrumental dead space of 20 ml for the women (P = 0.56) or for the men (P = 0.09).


Fig. 3. Regression of diffusion model (Eq. 1) to Lambda -VP data of individual subjects. Results are for a woman with a dead space of 130 ml (A) and a man with a dead space of 227 ml (B).
[View Larger Version of this Image (14K GIF file)]

A forward stepwise regression procedure (MINITAB) was used to determine which variables, i.e., height, weight, age, gender, VD, FVC, or TLC, directly influenced Ka. At the 95% significance level, VD (P < 0.01) was clearly significant, whereas height (P = 0.45), weight (P = 0.31), FVC (P = 0.41), TLC (P = 0.14), and age (P = 0.45) were not significant. Gender (P = 0.11) was second in importance to VD but was not significant at the 95% confidence level. A more detailed analysis indicated that gender influenced Ka indirectly because of its interaction with VD. Because a logarithmic plot linearized the data (empirical observation: Fig. 4), the dependence of Ka on VD was assumed to follow a "power law" model, Ka = r(VD)s. To determine whether a separate set of (r,s) coefficients was necessary for men and women, the data were linearly regressed according to the transformed model
ln(<IT>Ka</IT>) = ( <IT>a</IT><SUB>0</SUB> + <IT>a</IT><SUB>1</SUB><IT>I</IT><SUB>g</SUB>) + (<IT>a</IT><SUB>2</SUB> + <IT>a</IT><SUB>3</SUB>I<SUB>g</SUB>) ln (V<SUB>D</SUB>) (8)
where (a0 + a1Ig) triple-bond  ln(r) and (a2 + a3Ig) triple-bond  s. As expected from the results of the stepwise regression procedure, the gender-dependent coefficients, a1 (P = 0.22) and a3 (P = 0.24), were not significant at the 95% level, and Ka could be expressed for the men and women as
<IT>Ka</IT>(s<SUP>−1</SUP>) = 610V<SUB><SC>d</SC></SUB>(ml)<SUP>−1.05±0.02</SUP> (9)
The SE appearing after the s parameter was found by performing a nonlinear regression of the untransformed power law model (NONLIN, SAS Institute).


Fig. 4. Regression of individual subject's mass transfer paramater (Ka) values against their VD values. Solid line, least squares regression: Ka (s-1) = 610 VD-1.05 ± 0.2 (ml).
[View Larger Version of this Image (13K GIF file)]


DISCUSSION

To understand the influence of gender and lung anatomy on O3 dosimetry, the longitudinal distribution of O3 absorption as well as the VD, TLC, and FVC of 10 men and 10 women were measured during quiet oral breathing. From a qualitative point of view, the pooled data (Fig. 2A) indicate that the women absorbed O3 more proximally in their respiratory system than the men. This result is consistent with the hypothesis that O3 uptake is inversely related to VD, because small airways have a relatively large surface-to-volume ratio. In the men and the women, absorption was essentially complete within their anatomic dead space. This explains why the Ka rate parameter was correlated with VD but not with TLC or FVC.

The fact that the women absorbed O3 from inhaled air at a lower VP than the men does not necessarily mean that the women removed O3 in more proximal airway generations than did the men. As a consequence of having smaller airways, the women probably had a smaller airway volume per airway generation. In fact, if there was exact geometric similarity between different individual's respiratory systems, then the volume per airway generation would be directly proportional to VD and VP/VD would have the same values for all subjects at each airway bifurcation.

The success of the normalized penetration, (VP - VP0)/VD, in collapsing the uptake distribution data (Fig. 2B) parallels the finding that Ka is inversely proportional to VD (Eq. 9). To appreciate the significance of this result, consider d to be a characteristic diameter of the conducting airways and assume that 1) airways are cylindrical so that a proportional to  1/d, 2) there is exact geometric similarity between different individual's lungs so that VD proportional to  d3, and 3) the tissue resistance is small compared with the gas-phase resistance so that Ka proportional to  aV n/dn + 1 (Eq. 6). The combination of these three proportionalities predicts that Ka proportional to  Vn/VD(n + 2)/3, and comparison to Eq. 9 implies that n = 1. This result further suggests that K proportional to  V, a hypothesis that can be tested by analyzing O3 uptake distributions obtained at alternative respiratory flows.

We previously collected Lambda -VP data on nine men at respiratory flows between 150 and 1,000 ml/s and determined the distribution of Ka values in six serial subcompartments of the conducting airways (9). To be consistent with the present research, we reanalyzed these data by using a single compartment to represent the conducting airways and obtained one Ka value for each subject at each of the five respiratory flows that were tested. By using a nonlinear least square regression (SAS Institute), these 45 values of Ka were regressed to Eq. 6 with the result that
1/ <IT>Ka</IT>(s<SUP>−1</SUP>) = 101/<A><AC>V</AC><AC>˙</AC></A>(ml/s)<SUP>(0.987±0.045)</SUP>+ (0.074 ± 0.018) (10)

From this result it is clear that, at quiet breathing conditions, the tissue resistance (0.074 s-1) is only 15% of the overall diffusion resistance (0.508 s-1), the value of n is close to unity, and the intrinsic mass transfer does scale as Ka proportional to  V/VD.

The general applicability of this result may be limited for a number of reasons. First, the diffusion theory represented by Eq. 1 assumes that Ka is constant. Because of the branching structure of the tracheobronchial tree, the surface-to-volume parameter a is a sharply increasing function of VP, and it is unlikely that the Ka product is constant. Even so, Eq. 1 provided good regressions of Lambda -Vp data, and the associated Ka may be viewed as a spatially averaged parameter. Second, the gas phase resistance employed in Eq. 6 incorporates a characteristic diameter, d, that is assumed to be constant. The size of those airways exposed to O3 is, however, influenced by respiratory flow. When respiratory flow is made larger, O3 penetrates to more distal airways, so that d is a decreasing function of V. Third, the present analysis assumes that mucus resistance can be neglected. At respiratory flows above those incorporated in the current experiments, Eq. 6 implies that the gas phase diffusion resistance may be reduced to the point that the mucus resistance is an important consideration. We conclude that Ka proportional to  V/VD when respiratory flow is <= 1,000 ml/s, but further work is needed to confirm this scaling rule at higher flows characteristic of moderate-to-heavy exercise conditions. Experiments in which VD values and Lambda -Vp distributions are measured on a single group of subjects over a broad range of V would be particularly useful.

A unique dose-response curve for O3 or any other toxic compound is only ensured at the level of the target tissue. When inhalation studies are conducted on humans, measurements of dose are usually restricted to the airway opening, and it is necessary to select a surrogate for the tissue dose. Ideally, a surrogate dose should eliminate apparent variations in an individual's response due to different patterns of exposure concentration, time, and physical activity. A frequently used surrogate is the "effective dose," the simple product of concentration × time × ventilation rate (2). Because of the inclusion of ventilation rate, effective dose should partially account for a variation in the response of different individuals. Intersubject variations might also be due to differences in anatomy, tissue transport properties, or the sensitivity of target tissue. An obvious feature of lung anatomy that affects dose to a specific tissue is the surface over which the inhaled pollutant is spread. To correct for intersubject differences in lung anatomy, many investigators have selected some lung volume parameter that may be viewed as a crude measure of tissue surface. Whereas TLC, FVC, or maximal oxygen consumption (VO2 max) has frequently been used in this manner, bolus inhalation studies indicate that most O3 is absorbed in the conducting airways, suggesting that VD is a more appropriate parameter. In our mass transfer analysis, the rate of O3 absorption per concentration per tissue surface was defined as the overall mass transfer coeficient, K. An "internal effective dose" that accounts for differences in subjects' airway surface can therefore be defined as the product of K and the exposure concentration. The fact that Ka proportional to  V/VD and a proportional to  (VD)-2/3 implies that K proportional to  V/(VD)1/3, and the internal effective dose is equivalent to the effective dose divided by VD1/3.

The extent to which gender differences in pulmonary response to O3 can be explained by anatomic differences is an open question. Lauritzen and Adams (12) performed forced expiratory spirometry on a group of six young women who were exposed orally to 0.2, 0.3, or 0.4 ppm O3 for 1 h while continuously exercising. The level of physical activity was selected to evoke alternative minute ventilations of 23, 35, and 46 l/min. Data from these women were compared with those from a group of young men who were previously studied by using a similar protocol (2). When separated by gender, FEV1 and forced expiratory flow at 25-75% FVC (FEF25-75) decrements were each well correlated with effective doses from 300 to 1,100 ppm · l, but gender differences between the responses at equal effective doses were substantial. The use of TLC or VO2 max to normalize effective dose greatly reduced, but far from eliminated, gender differences. Although anatomic dead space was not measured, predictions based on the subjects' mean body surface (7) indicate that the normalization of effective dose by VD1/3 would not account for more of the gender difference than did TLC or VO2 max. In another study, Adams and associates (1) found that decrements in FEV1 and FEF25-75 were similar in a group of 20 young women and a group of 20 young men who were orally exposed to 0.3 ppm O3 during continuous heavy exercise. Because of the higher ventilation rate of the men, their effective dose of 1,300 ppm · l was 1.4 times that of the women. Yet, the relative doses of the two groups were similar when normalized by FVC or VO2 max.

Messineo and Adams (17) compared decrements in pulmonary function in 14 young women with small lungs (FVC = 3.76 liters) with that in 14 young women with large lungs (FVC = 5.11 liters) during continuous oral exposure to 0.18 or 0.3 ppm O3 at a single ventilation rate of 47 l/min. Although not statistically significant, the mean decrement of FEV1 in the large-lung group was ~1.1 times that in the small-lung group (Fig. 1 in Ref. 17). Whereas their relative TLC and FVC were on the order of 1.4, the relative VD1/3 predicted for the two groups was ~1.1. It was also reported that the mean FEV1 decrement for all 28 women at an effective dose of 900 ppm · l was equal to the mean decrement in a previously studied group of young men at an effective dose of 1,200 ppm · l. This implies that the ratio of internal doses between the men and the women was 1.3, which is somewhat greater than would be expected from the typical VD1/3 ratios between men and women. Seal et al. (18) found no difference in FEV1 decrements between 372 men and women who inhaled O3 in an exposure chamber for 2.3 h while intermittently exercising such that their minute ventilation per body surface was constant at 25 l · min-1 · m-2. Because VD can be directly correlated with body surface (7), these results demonstrate that the use of internal dose can eliminate apparent gender difference over a wide range of exposure concentrations from 0.12 to 0.40. Similarly, Weinmann and colleagues (22) found no gender differences in isovolumetric FEF25-75 when subjects inhaled from 0.12 to 0.40 ppm O3 for 3 h in an exposure chamber while intermittently exercising such that their ventilation rate was a constant factor of 10 times their FVC.

To summarize, the Lambda -VP distribution of O3 in a group of 10 women was steeper than that in a group of 10 men. When expressed in terms of VP/VD, however, the absorption distributions of the men and women were indistinguishable. Alternatively, by interpreting the Lambda -VP data in terms of an intrinsic mass transfer parameter, Ka, differences between the O3 dosimetry in all subjects, whether men or women, could be explained by a unique correlation with anatomic dead space: Ka (s-1) = 610 VD-1.05 (ml). Applying these results to measurements of lung response to O3 exposure implies that previously reported gender differences may be due to a failure in accounting for tissue surface within the conducting airways.


ACKNOWLEDGEMENTS

L. Bellini and M. Ocampo provided technical assistance in performing the regression analyses.


FOOTNOTES

   This work was funded by National Institute of Environmental Health Sciences Research Grant ES-06075 and a US Department of Education Grant for Graduate Assistance in Areas of National Need.

   A. Ben-Jebria is also affiliated with Institut National de la Santé et de la Recherche Médicale, 75654 Paris, France.

Address for reprint requests: J. S. Ultman, Dept. of Chemical Engineering, Penn State University, 106 Fenske Lab, University Park, PA 16802 (E-mail: JSU{at}PSUVM.PSU.EDU).

Received 9 November 1995; accepted in final form 29 May 1996.


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0161-7567/96 $5.00 Copyright © 1996 the American Physiological Society



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