2010
DOI: 10.1152/japplphysiol.00240.2010
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No red cell resistance to NO? I think not!

Abstract: PULMONARY CAPILLARY BLOOD VOLUME and alveolar-membrane diffusing capacity are components to overall pulmonary diffusing capacity. The equation deriving pulmonary diffusing capacity into these components was first published in 1957 by Francis Roughton and Robert Forster (19) in which the total resistance to pulmonary diffusion is the addition of alveolarmembrane resistance and red blood cell resistance placed in series, such that

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Cited by 16 publications
(16 citation statements)
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“…This is similar to that initially reported by Carlsen and Comroe in 1958 (8). However, it has been estimated that DL NO would not need to be adjusted unless the hemoglobin concentration is Ͻ8 g/dl (50). This is apparent in the data reported by Borland et al (6) and in keeping with previous observation that changes in hemoglobin concentrations like measured in the present study would not be expected to affect DL NO (42).…”
Section: Discussionsupporting
confidence: 88%
“…This is similar to that initially reported by Carlsen and Comroe in 1958 (8). However, it has been estimated that DL NO would not need to be adjusted unless the hemoglobin concentration is Ͻ8 g/dl (50). This is apparent in the data reported by Borland et al (6) and in keeping with previous observation that changes in hemoglobin concentrations like measured in the present study would not be expected to affect DL NO (42).…”
Section: Discussionsupporting
confidence: 88%
“…Because this rate is significantly faster than θ CO , θ NO has been considered infinite, such that the lung diffusing capacity for NO (DL NO ) is equal to D M,NO . Recently, however, the assumption that θ NO is effectively infinite compared to θ CO has been debated (Borland et al, 2014; Borland et al, 2010; Zavorsky, 2010), with some groups using an experimentally-derived, finite value of 4.5 (min*mmHg) −1 for θ NO (Borland et al, 2010; Carlsen and Comroe, 1958). However, the use of a finite θ NO remains somewhat controversial and for several reasons discussed in detail later in this manuscript ( see 4.7 Discussion , “ Assumption that θ NO is infinite ”) we have chosen to maintain the assumption that θ NO is infinite, as shown in the equations below: 1italicDLitalicNO=1DM,NO+1θNO*VC θNO 1italicDLitalicNO=1DM,NO+1 1italicDLitalicNO=1DM,NO DLNO=DM,italicNO…”
Section: Introductionmentioning
confidence: 99%
“…This is correct in the strictest sense: theoretically and in clinical practice lung nitric oxide transfer does not vary with the haematocrits routinely encountered [3,4]. However, if seriously low haemoglobin concentrations (,8 g?dL -1 ) are generated in the laboratory this can be shown to reduce the blood nitric oxide conductance [5].…”
mentioning
confidence: 88%