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Review
. 2017 Jul:241:45-52.
doi: 10.1016/j.resp.2016.12.007. Epub 2016 Dec 21.

The blood transfer conductance for nitric oxide: Infinite vs. finite θNO

Affiliations
Review

The blood transfer conductance for nitric oxide: Infinite vs. finite θNO

Kirsten E Coffman et al. Respir Physiol Neurobiol. 2017 Jul.

Abstract

Whether the specific blood transfer conductance for nitric oxide (NO) with hemoglobin (θNO) is finite or infinite is controversial but important in the calculation of alveolar capillary membrane conductance (DmCO) and pulmonary capillary blood volume (VC) from values of lung diffusing capacity for carbon monoxide (DLCO) and nitric oxide (DLNO). In this review, we discuss the background associated with θNO, explore the resulting values of DmCO and VC when applying either assumption, and investigate the mathematical underpinnings of DmCO and VC calculations. In general, both assumptions yield reasonable rest and exercise DmCO and VC values. However, the finite θNO assumption demonstrates increasing VC, but not DmCO, with submaximal exercise. At relatively high, but physiologic, DLNO/DLCO ratios both assumptions can result in asymptotic behavior for VC values, and under the finite θNO assumption, DmCO values. In conclusion, we feel that the assumptions associated with a finite θNO require further in vivo validation against an established method before widespread research and clinical use.

Keywords: Alveolar capillary membrane conductance; Exercise; In vivo validation; Lung diffusing capacity; Pulmonary capillary blood volume.

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Figures

Figure 1
Figure 1. DmCO and VC values calculated from rebreathe data using both the finite and infinite θNO assumptions
Both assumptions yield reasonable values for DmCO and VC – i.e., positive and within range of previously reported values. Outliers (red +) are defined as ± 2.7 standard deviations from the mean. Finite DmCO values are significantly greater that infinite DmCO values (p < 0.001); VC values are not statistically different. DmCO, alveolar capillary membrane conductance; VC, pulmonary capillary blood volume.
Figure 2
Figure 2. DmCO and VC values calculated from single breath data using both the finite and infinite θNO assumptions
Both assumptions yield reasonable values for DmCO and VC – i.e., positive and within range of previously reported values. Outliers (red +) are defined as ± 2.7 standard deviations from the mean. Finite DmCO values are significantly greater, and finite VC values are significantly lower, that the infinite assumption values (both p < 0.001). DmCO, alveolar capillary membrane conductance; VC, pulmonary capillary blood volume.
Figure 3
Figure 3. Response of DmCO and VC to incremental exercise calculated from rebreathe data
A linear mixed effects model was implemented to separate the individual and group effects on either DmCO or VC throughout incremental cycling exercise. The group effects for both the infinite and finite θNO assumptions are plotted as a function of workload. For both assumptions, DmCO and VC increased significantly throughout exercise (all p < 0.001). DmCO, alveolar capillary membrane conductance; VC, pulmonary capillary blood volume.
Figure 4
Figure 4. Effective α ratio for the conversion of DLNO to DmCO for the finite θNO assumption
The effective α ratio, which converts DLNO directly to DmCO for the finite θNO assumption, was calculated for a range for DLNO/DLCO ratios. The resulting effective α ratio is lower than the Krogh Coefficient (1.97) because the finite θNO assumption calculations only factor in the theoretical red blood cell resistance to the transfer of NO. The resulting effective α ratio is also lower than the α ratio used under the infinite θNO assumption (2.26) for DLNO/DLCO ratios below ~6.5.
Figure 5
Figure 5. Theoretical DmCO values over a range of DLNO/DLCO ratios
DmCO was calculated under both the infinite and finite θNO assumptions using DLCO = 20 ml/min/mmHg. The finite calculation of DmCO is also dependent on PO2; values of 80, 100, and 120 mmHg are show here. While the infinite calculation of DmCO is stable over a large range of DLNO/DLCO ratios, the finite calculation of DmCO rapidly increases as the DLNO/DLCO ratio increases. DLCO, lung diffusing capacity for carbon monoxide; DLNO, lung diffusing capacity for nitric oxide; DmCO, alveolar capillary membrane conductance.
Figure 6
Figure 6. Theoretical VC values over a range of DLNO/DLCO ratios
VC was calculated under both the infinite and finite θNO assumptions using DLCO = 20 ml/min/mmHg. The infinite calculation of VC is dependent on the technique used in our laboratory; hence, both rebreathe and single breath are shown here. Under both assumptions, calculation of VC is increases rapidly when the DLNO/DLCO ratio is equal to the α ratio/Krogh coefficient used. DLCO, lung diffusing capacity for carbon monoxide; DLNO, lung diffusing capacity for nitric oxide; VC, pulmonary capillary blood volume.

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