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J Appl Physiol 84: 2066-2069, 1998;
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Vol. 84, Issue 6, 2066-2069, June 1998

Role of reaction resistance in limiting carbon monoxide uptake in rabbit lungs

H. Heller and K.-D. Schuster

Department of Physiology, University of Bonn, 53115 Bonn, Germany

    ABSTRACT
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Abstract
Introduction
Methods
Results
Discussion
References

The contribution of reaction resistance to overall resistance to pulmonary carbon monoxide (CO) uptake [DLCO/(Theta CO · Vc), where DLCO is lung CO diffusing capacity, Theta CO is CO uptake conductance of erythrocytes, and Vc is pulmonary capillary blood volume] was determined in 10 anesthetized, paralyzed, and artificially ventilated rabbits. On the basis of the classical double-reciprocal equation of F. G. W. Roughton and R. E. Forster (J. Appl. Physiol. 11: 290-302, 1957), DLCO/(Theta CO · Vc) was obtained by solving the relation DLCO/(Theta CO · Vc) = 1 - 2/(DLNO/DLCO), where DLNO/DLCO represents the ratio between the respective single-breath diffusing capacities (DL) of nitric oxide (NO) and CO pulmonary capillary blood. The lungs of eight rabbits were inflated, starting from residual volume, by using 55 ml of indicator gas mixture (0.2% CO and 0.05% NO in nitrogen). DL values were calculated by taking the end-tidal partial pressures of CO and NO as analyzed by using a respiratory mass spectrometer. The overall value was DLCO/(Theta CO · Vc) = 0.4 ± 0.025 (mean ± SD). Because of the use of O2-free indicator gas mixtures, the end-tidal O2 partial pressures were ~21 Torr. In one other rabbit, the application of 0.2% CO and 0.001% NO yielded DLCO/(Theta CO · Vc) = 0.39; in the tenth rabbit, however, inspiratory volume was varied, and an identical value was found at functional residual capacity. We conclude that the contribution of reaction resistance to overall resistance to pulmonary CO uptake is independent of the inspiratory NO concentration used, including, with respect to the pertinent literature, the conclusion that in rabbits, dogs, and humans this contribution amounts to 40% when determined at functional residual capacity.

single-breath diffusing capacity; nitric oxide

    INTRODUCTION
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Abstract
Introduction
Methods
Results
Discussion
References

ADOPTING THE FAMILIAR concept of Roughton and Forster (10), the overall pulmonary resistance to carbon monoxide (CO) uptake (1/DLCO) can be partitioned into the sum of diffusion (1/DmCO) and reaction [1/(Theta CO · Vc)] resistances
<FR><NU>1</NU><DE>D<SC>l</SC><SUB>CO</SUB></DE></FR> = <FR><NU>1</NU><DE>Dm<SUB>CO</SUB></DE></FR> + <FR><NU>1</NU><DE>&THgr;<SUB>CO</SUB> ⋅ Vc</DE></FR> (1)
expressed as reciprocal terms of the corresponding overall CO-diffusing capacity (DLCO), CO-diffusing capacity of the alveolar-capillary membrane (DmCO), and CO uptake conductance of pulmonary capillary blood (Theta CO · Vc), which is given as the product of the specific CO uptake conductance of erythrocytes (Theta CO) and the pulmonary capillary blood volume (Vc). In particular, the in vitro determination of Theta CO, derived from the initial rates of CO uptake by erythrocytes, has not yet been conclusively evaluated because measurements of erythrocyte reaction kinetics may have been disturbed by unstirred layers in the external medium (3, 12), constituting an additional diffusion resistance to CO uptake. Therefore, the relative contributions of the diffusion and reaction resistances to 1/DLCO remain unclear, aggravating the transformation of alveolar-capillary CO uptake conditions to respired gases.

A promising novel approach to circumventing such methodical problems has been the additional determination of the pulmonary diffusing capacity of nitric oxide (DLNO) by the single-breath technique performed on humans (1, 4, 6, 7) and by application of the rebreathing method to dogs (8). On the basis of the unique features of nitric oxide (NO), it was always expected that reaction kinetics would limit the pulmonary uptake of NO less than that of CO and, therefore, that the overall resistance to pulmonary NO uptake (1/DLNO) would be almost exclusively caused by diffusion resistance of the alveolar-capillary membrane (1/DmNO). Because the diffusion resistances to NO and CO uptake should be related to each other in inverse proportion to the Krogh diffusion constant ratio of both gases (KNO/KCO), Eq. 1 has been transformed into
<FR><NU>D<SC>l</SC><SUB>CO</SUB></NU><DE>&THgr;<SUB>CO</SUB> ⋅ Vc</DE></FR> = 1 − <FR><NU><IT>K</IT><SUB>NO</SUB>/<IT>K</IT><SUB>CO</SUB></NU><DE>D<SC>l</SC><SUB>NO</SUB>/D<SC>l</SC><SUB>CO</SUB></DE></FR> (2)
where DLCO/(Theta CO · Vc) represents the contribution of reaction resistance to overall resistance to CO uptake, and KNO/KCO = 2. However, by applying Eq. 2 to the studies mentioned above, significantly diverse values of DLCO/(Theta CO · Vc) are obtained in humans [0.58 ± 0.04 (mean ± SD) of 4 studies] and in dogs (0.38). Despite species-specific differences, this deviation could have also been caused by the different methods used. Nevertheless, the separation of diffusion and reaction resistances to pulmonary CO uptake remains uncertain.

The present study was thus designed to provide additional values of DLCO/(Theta CO · Vc) by applying the single-breath method to rabbits to determine the pulmonary diffusing capacity (DL) for the two gases, NO and CO.

    METHODS
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Abstract
Introduction
Methods
Results
Discussion
References

Single-breath maneuvers were carried out on 10 anesthetized, paralyzed, supine rabbits (mean body wt, 3.4 kg; range, 3.0-3.9 kg). Experiments were approved by the local animal ethics committee. The animals were anesthetized by using pentobarbital sodium (19 mg · kg-1 · h-1 iv), paralyzed by alcuronium (0.1 mg · kg-1 · h-1 iv), intubated by using a cuffed endotracheal tube, and artificially ventilated by using a self-made ventilatory servo system.

Mass spectrometry. We used a respiratory magnetic sector mass spectrometer (M3; Varian MAT, Bremen, Germany) to detect the relevant gases (CO, NO, O2, CO2, and Ar) at ion collectors set at the following mass-to-charge ratios (m/e): 12 (CO), 30 (NO), 32 (O2), and 44 (CO2). Ar (m/e = 40) was recorded at the CO2 44-ion collector by repeatedly changing the accelerating voltage (peak jump). Because the signal at m/e = 12 also included C+ generated from CO2, this contribution was electronically subtracted. The cross talk between both signals was further reduced and drift errors during CO and NO measurements were avoided by repeatedly comparing the alveolar sample gas against a reference gas which differed only in its CO and NO content. The signal-to-noise ratios for both indicator gases were 680:1 at 2,000 parts/million (ppm) CO; 3,400:1 at 500 ppm NO; and 110:1 at 10 ppm NO.

Gas mixtures. To avoid the oxidation of NO and to facilitate the comparison of DLNO and DLCO values, three gas mixtures (0.2% CO in N2, 0.05% NO in N2, and 0.2% CO + 0.05% NO in N2) were prepared by leading the respective pure gases into a gastight flexible aluminum bag which had been washed out repeatedly with N2. NO, especially, was led through diluted KOH to purify it from traces of NO2 or N2O4.

Experimental protocol. After the onset of anesthesia in each animal, pressure-volume curves were recorded. For this purpose, the lungs were inflated and deflated in definite steps of volume, and the airway pressure was measured during short breath holds by using a differential pressure transducer. The residual volume (VR) was defined as the resting lung volume attained at -20 cmH2O of airway pressure and was calculated from the Ar dilution induced by inflating the lungs with N2, averaging VR = 13.5 ± 1.2 ml.

Starting from VR, the rabbit lungs were inflated with 55 ml of indicator gas mixture, and, after breath-holding periods of 2, 4, 6, 8, and 10 s were applied, the lungs were deflated via a spiral stainless steel tube (3.5 mm ID; length, 5 m; volume, 48 ml) until VR was reached. The respective times for inflation and deflation were set at 1 s. The gas stored within the tube was dried by freezing. After deflation was completed, the dried gas was continuously sucked into the inlet system of the mass spectrometer (sampling rate 5 ml/min, 2-m heated steel inlet capillary) to analyze the partial pressures of CO and NO within the end-tidal portion of the gas sample. Anatomical and apparatus dead space were determined by recording expirograms for CO and NO (average, 7.1 ± 0.5 ml) and were used to calculate the effective inflation and deflation times.

Three sets of measurements, typically consisting of five single-breath maneuvers, were performed on rabbits C-J by using the CO-, NO- and CO + NO-containing gas mixtures. Furthermore, a gas mixture containing 0.2% CO and 0.001% NO in N2 was used in rabbit A to study the dependence of NO uptake on the inspiratory fraction of NO concentration (FINO). The effect of breath-holding volume (VL) on DLNO and DLCO was examined in rabbit B by varying VL between functional residual capacity (FRC) and the twofold alveolar volume.

Calculations for DL. Taking the end-tidal partial pressures of CO and NO, we calculated DLNO and DLCO values on the basis of three equations, defining gas transfer during inflation, breath holding, and deflation. DL values were obtained by applying a trial-and-error approximation method. A detailed description of the underlying model and the derivation of the three equations is given elsewhere (11).

Data analysis. Results are given as means ± SD. To assess the influence of NO on pulmonary CO uptake, DLCO values obtained from the separate and simultaneous application of CO and NO were compared by using Student's paired t-test. The level of significance was set at P < 0.05. Ratios of DLCO/DLNO and DLCO/(Theta CO · Vc) as determined in rabbits A and B were compared with those obtained in rabbits C-J by using the one-tailed t-test (level of significance, P < 0.05).

    RESULTS
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Abstract
Introduction
Methods
Results
Discussion
References

NO does not affect measurements of DLCO. Results of measurements of DLCO and DLNO in rabbits C-J are summarized for each animal in Table 1. Despite both separate and simultaneous applications of CO and NO, DLCO values did not vary significantly, averaging 0.66 ± 0.06 ml · Torr-1 · min-1 without NO, and 0.65 ± 0.05 ml · Torr-1 · min-1 in the case of a simultaneous application of NO. The DLNO mean values also remained unchanged. Because we used O2-free indicator gas mixtures, the respective values of end-tidal partial pressure of oxygen (PETO2) were ~21 ± 1.5 Torr during the three sets of experiments.

Contribution of reaction resistance to overall resistance to CO uptake. Values of DLCO/(Theta CO · Vc), as calculated from applying Eq. 2 to DLNO/DLCO of rabbits C-J, are reported in Table 2. DLNO/DLCO was 3.31 ± 0.15 (mean ± SD) for the separate measurements and 3.33 ± 0.13 when CO and NO were applied simultaneously. Thus reaction resistance contributed to overall resistance to CO uptake by 40 ± 2.5% [coefficient of variation (i.e., SD/mean) ±6.3%].

                              
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Table 1.   Single-breath diffusing capacities of NO and CO obtained by performing 3 respective sets of 5 single-breath maneuvers on 8 rabbits

                              
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Table 2.   Contribution of reaction resistance to overall resistance to pulmonary CO uptake [DLCO/(Theta CO · Vc)] as calculated by applying Eq. 2 to ratios of DLNO/DLCO obtained from 8 rabbits

In rabbit A (3.9 kg, VR = 13.1 ml), the five simultaneous applications of CO and NO (0.001% NO + 0.2% CO in N2) revealed DLNO = 2.0 ± 0.2 ml · Torr-1 · min-1 and DLCO = 0.61 ± 0.04 ml · Torr-1 · min-1, leading to DLNO/DLCO = 3.28 and DLCO/(Theta CO · Vc) = 0.39. These values are no different from the corresponding mean values of rabbits C-J.

By increasing VL in rabbit B (weight, 3.5 kg, VR, 13.7 ml; inspiratory gas mixture, 0.2% CO + 0.05% NO in N2) from FRC (intrapulmonary pressure, 0 cmH2O) to higher values, we obtained a transient increase of DLNO/DLCO and DLCO/(Theta CO · Vc), which was followed by a clear decrease in both ratios, approaching control values at an alveolar volume of 1.7 × FRC (intrapulmonary pressure = 8 cmH2O; see Fig. 1).


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Fig. 1.   Changes in ratio of single-breath diffusing capacities of nitric oxide (NO) and carbon monoxide (CO) (DLNO/DLCO; +) as well as in the contribution of reaction to overall resistance to pulmonary CO uptake [DLCO/(Theta CO · Vc), where Theta CO is CO uptake conductance of erythrocytes and Vc is pulmonary capillary blood volume; *] as induced by increasing breath-holding volume (VL) by a factor of ~2 of functional residual capacity (VL = 32 ml) in rabbit B. Nos. in parentheses, intrapulmonary pressure (in cmH2O).

    DISCUSSION
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Abstract
Introduction
Methods
Results
Discussion
References

The present study was designed to determine DLNO/DLCO ratios and, hence, to provide additional data for quantifying the contribution of reaction resistance [1/(Theta CO · Vc)] to the overall resistance to pulmonary CO uptake (1/DLCO). As a crucial point of reference, we assumed that Theta NO is very high, allowing us to set 1/(Theta NO · Vc) right-arrow 0, so as to develop Eq. 2. Although this procedure has been used previously (8), it should be judged by estimating DmNO on the basis of data in the literature. However, very diverse details about the specific NO blood uptake conductance (given as ml · ml-1 · Torr-1 · min-1) are obtained from determinations of Theta O2 (5, 12) and Theta NO (2), revealing Theta NO values of 4 (2), 3.9 (12), and 14 (5). Because both the solubility and the reaction rate with hemoglobin are greater for NO than for O2, Theta O2 is expected to represent an underestimate of Theta NO. Because Heidelberger and Reeves (5) investigated O2-transfer kinetics in a unicellular thin layer of whole blood, the discrepancy between the Theta NO estimates may be caused by diffusion limitation from unstirred layers (3, 5, 8) which could have seriously biased the measurements performed by applying both the rapid-mixing technique (2) and the stopped-flow technique (12). Therefore, we used Theta NO = 14 ml · ml-1 · Torr-1 · min-1. By assuming that Vc = 3 ml and DLNO = 2.18 ml · Torr-1 · min-1, as found in our animals, we obtained DmNO approx  2.27 ml · Torr-1 · min-1 (that is, only 4% higher than the overall DLNO). Thus Eq. 2 appears to provide a close estimate of the contribution of reaction resistance to overall resistance to CO uptake.

The main finding of the present study, that DLCO/(Theta CO · Vc) amounts to 0.4 ± 0.025, corresponds to the result reported by Meyer et al. (8) for rebreathing experiments in dogs but is far below the mean DLCO/(Theta CO · Vc), or 0.58 ± 0.04, as calculated from the single-breath studies performed on humans by Borland and Higenbottam (1), Guénard et al. (4), and Manier et al. (6, 7).

A possible explanation for this difference may be the fact that in the present study DLNO and DLCO were measured during normoxic ventilatory conditions but by using O2-free indicator gas mixtures (PETO2, 21 Torr); however, in the studies on humans, O2-containing gas mixtures (FIO2 = 0.21) were used to perform the single-breath maneuvers. However, Meyer et al. (8) found similar values of DLCO/(Theta CO · Vc) even at various levels of oxygenation [DLCO/(Theta CO · Vc) = 0.38 for hypoxia (PETO2 = 24 Torr, as respectively determined at second 8 of rebreathing), and DLCO/(Theta CO · Vc) = 0.41 for normoxia (PETO2 = 67 Torr)]. Only from their rebreathing experiments during hyperoxia (PETO2 = 390 Torr) did Meyer et al. obtain DLCO/(Theta CO · Vc) = 0.64, which is similar in magnitude when compared with the studies carried out in humans. Therefore, within 24 Torr < PETO2 < 67 Torr, determinations of the contribution of reaction resistance to pulmonary CO uptake appear to be rather independent of the respective level of oxygenation.

Another explanation for the inequality between the values of DLCO/(Theta CO · Vc) may be the use of different FINO in the animal studies [600 and 500 ppm NO, Meyer et al. (8) and present study, respectively] and in the investigations performed on humans [40 ppm NO, Borland and Higenbottam (1); 8 ppm, Guénard et al. (4) and Manier et al. (6, 7)]. To examine such an influence of FINO, we applied 0.001% NO (10 ppm) and 0.2% CO simultaneously to rabbit A with no significant difference in the values of DLNO/DLCO or of DLCO/(Theta CO · Vc) compared with experiments using 0.05% NO and 0.2% CO. Thus we found that, in rabbits, reaction resistances equally contributed to overall resistance to CO uptake, even at such diverse levels of FINO as 10 or 500 ppm NO.

Borland and Higenbottam (1) investigated the effect of variations in VL on the ratio DLNO/DLCO. They showed little change in DLCO with a 75% increase of VL but a distinct increase in DLNO, leading to a rise of DLNO/DLCO values from 3.3 to 4.3. If we apply Eq. 2 to their data, DLCO/(Theta CO · Vc) would nevertheless have increased by 36% of the control values. This clearly contrasts with the study of Meyer et al. (8), who reported that DLNO/DLCO was slightly increased but was later significantly decreased through a 71% increase of VL, which also applies to DLCO/(Theta CO · Vc). Their findings are confirmed by the results in rabbit B in the present study. Although the mechanisms involved are not readily apparent, one decisive methodological aspect may provide an explanation despite species-specific differences. To investigate pulmonary gas exchange in anesthetized, paralyzed animals, we inflated the lungs by increasing intrapulmonary pressure. Thus, two opposing mechanisms counteractively influence vascular volume, i.e., vascular volume is expected to increase with increasing inflation but is simultaneously reduced with increasing intrapulmonary pressure. In contrast, it is expected that at the end of a single inspiration actively carried out by humans, intrapulmonary pressure will attain ~0 cmH2O, and vascular volume should rise with increasing inspiration. These confusing inconsistencies can be ignored by comparing DLNO/DLCO values which have been determined at similar levels of alveolar volume (e.g., at FRC, 0 cmH2O of intrapulmonary pressure). Applying these experimentally determined values to the data of Borland and Higenbottam (1) and Meyer et al. (8), as well as to rabbit B of the present study, one obtains DLNO/DLCO ratios of equal magnitude (3.3, 3.0, and 3.26, respectively) and, on the basis of Eq. 2, similar values for the contribution of DLCO/(Theta CO · Vc) (39, 33, and 39%, respectively). Thus, simultaneous application of CO and NO does provide similar values of DLCO/(Theta CO · Vc), even when determined in different species.

In all studies dealing with DLNO and DLCO determinations, the model used to calculate the DLNO and DLCO, respectively, was always based on the assumption of a functionally homogeneous lung. This also holds true in the present study. The consistency in DLCO/(Theta CO · Vc) values in investigations performed on dogs and humans is all the more astonishing, because sufficiently large functional inhomogeneities have been shown to affect the ratio of DLNO/DLCO considerably (8). However, it is not the aim of the present study to evaluate the role of inhomogeneities in producing directional errors in the determination of single-breath diffusing capacity, particularly because this has already been carried out in detail by Piiper and Sikand (9).

In conclusion, the present study has confirmed that reaction resistance contributes to overall resistance to pulmonary CO uptake by a value of ~40% (even at PETO2 of 21 Torr). This finding applies to rabbits, dogs, and humans, at least when obtained at FRC.

    ACKNOWLEDGEMENTS

The authors wish to thank Bernd Eixmann, Barbara Schreiber, and Christa Pusch for expert technical assistance.

    FOOTNOTES

Address for reprint requests: H. Heller, Dept. of Physiology, Univ. of Bonn, Nussallee 11, 53115 Bonn, Germany.

Received 27 March 1997; accepted in final form 9 February 1998.

    REFERENCES
Top
Abstract
Introduction
Methods
Results
Discussion
References

1.   Borland, C. D. R., and T. W. Higenbottam. A simultaneous single breath measurement of pulmonary diffusing capacity with nitric oxide and carbon monoxide. Eur. Respir. J. 2: 56-63, 1989[Abstract].

2.   Carlsen, E., and J. H. Comroe. The rate of uptake of carbon monoxide and of nitric oxide by normal human erythrocytes and experimentally produced spherocytes. J. Gen. Physiol. 42: 83-107, 1958[Abstract/Free Full Text].

3.   Coin, J. T., and J. S. Olson. The rate of oxygen uptake by human red blood cells. J. Biol. Chem. 254: 1178-1190, 1979[Abstract/Free Full Text].

4.   Guénard, H., N. Varène, and P. Vaida. Determination of lung capillary blood volume and membrane diffusing capacity in man by the measurement of NO and CO transfer. Respir. Physiol. 70: 113-120, 1987[Medline].

5.   Heidelberger, E., and R. B. Reeves. Factors affecting whole blood O2 transfer kinetics: implications for Theta (O2). J. Appl. Physiol. 68: 1865-1874, 1990[Abstract/Free Full Text].

6.   Manier, G., J. Moinard, and H. Stoicheff. Pulmonary diffusing capacity after maximal exercise. J. Appl. Physiol. 75: 2580-2585, 1993[Abstract/Free Full Text].

7.   Manier, G., J. Moinard, P. Téchoueyres, N. Varène, and H. Guénard. Pulmonary diffusion limitation after prolonged strenuous exercise. Respir. Physiol. 83: 143-154, 1991[Medline].

8.   Meyer, M., K.-D. Schuster, H. Schulz, M. Mohr, and J. Piiper. Pulmonary diffusing capacity for nitric oxide and carbon monoxide determined by rebreathing in dogs. J. Appl. Physiol. 68: 2344-2357, 1990[Abstract/Free Full Text].

9.   Piiper, J., and R. S. Sikand. Determination of DCO by the single breath method in inhomogeneous lungs: theory. Respir. Physiol. 1: 75-87, 1966[Medline].

10.   Roughton, F. J. W., and R. E. Forster. Relative importance of diffusion and chemical reaction rates in determining rate of exchange of gases in the human lungs, with special reference to true diffusing capacity of pulmonary membrane and volume of blood in lung capillaries. J. Appl. Physiol. 11: 290-302, 1957[Abstract/Free Full Text].

11.   Schuster, K.-D. Kinetics of pulmonary CO2 transfer studied by using labeled carbon dioxide C16O18O. Respir. Physiol. 60: 21-37, 1985[Medline].

12.   Yamaguchi, K., D. Nguyen-Phu, P. Scheid, and J. Piiper. Kinetics of O2 uptake and release by human erythrocytes studied by a stopped-flow technique. J. Appl. Physiol. 58: 1215-1224, 1985[Abstract/Free Full Text].


J APPL PHYSIOL 84(6):2066-2069
8570-7587/98 $5.00 Copyright © 1998 the American Physiological Society



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