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. 2013 Dec 1;189(3):477-83.
doi: 10.1016/j.resp.2013.08.020. Epub 2013 Sep 5.

Importance of mitochondrial P(O2) in maximal O2 transport and utilization: a theoretical analysis

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Importance of mitochondrial P(O2) in maximal O2 transport and utilization: a theoretical analysis

I Cano et al. Respir Physiol Neurobiol. .

Abstract

In previous calculations of how the O2 transport system limits .VO2(max), it was reasonably assumed that mitochondrial P(O2) (Pm(O2)) could be neglected (set to zero). However, in reality, Pm(O2) must exceed zero and the red cell to mitochondrion diffusion gradient may therefore be reduced, impairing diffusive transport of O2 and .VO2(max). Accordingly, we investigated the influence of Pm(O2) on these calculations by coupling previously used equations for O2 transport to one for mitochondrial respiration relating mitochondrial .VO2 to P(O2). This hyperbolic function, characterized by its P50 and V˙MAX, allowed Pm(O2) to become a model output (rather than set to zero as previously). Simulations using data from exercising normal subjects showed that at .VO2(max), Pm(O2) was usually <1mmHg, and that the effects on .VO2(max) were minimal. However, when O2 transport capacity exceeded mitochondrial V˙MAX, or if P50 were elevated,Pm(O2) often reached double digit values, thereby reducing the diffusion gradient and significantly decreasing .VO2(max).

Keywords: Bioenergetics; Mitochondrial; Mitochondrial respiration; Oxygen transport.

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Figures

Figure 1
Figure 1
Graphical analysis of diffusive transport of O2 from muscle capillary to the mitochondria (dashed line) and subsequent utilization of O2 through oxidative phosphorylation (solid line). See text for details.
Figure 2
Figure 2
Schematic representation of the oxygen transport and utilization system considered in this study and the five associated mass conservation equations governing O2 transport (equations a–d) and utilization (equation e).
Figure 3
Figure 3
Graphical depiction of the hyperbolic equation for oxidative phosphorylation fitted to the data of Scandurra & Gnaiger (Scandurra and Gnaiger, 2010). p16. fig 3B).
Figure 4
Figure 4
Effects of considering mitochondrial respiration on maximal V̇O2 and mitochondrial PO2. For each V̇MAX value, the four hyperbolic curves represent P50 values of 0.1, 0.3, 0.5 and 1.0 mm Hg, left to right. See text for details.
Figure 5
Figure 5
Mitochondrial PO2 (upper panel) and muscle O2 diffusing capacity (lower panel) required to maintain V̇O2 constant at the measured value across the domain of V̇MAX and P50 values at each altitude studied (see text for details).
Figure 6
Figure 6
Graphical depiction of the concept that even when the capacity for O2 delivery exceeds O2 utilization (upper panel) a change in O2 delivery will change actual V̇O2. Conversely, when the capacity for O2 utilization exceeds O2 delivery (lower panel) a change in O2 utilization (increase in P50 in this example) will change actual V̇O2. Open circles: maximal O2 delivery to mitochondria if PmO2 was zero. Closed circles: actual V̇O2. Solid and dashed lines: as in Figure 1.
Figure 7
Figure 7
Estimation of mitochondrial P50. Upper panel: least squares best fit (solid lines) to data (solid circles) for five trial P50 values. Lower panel: closeness of fit to data reflected by the Root Mean Square error, showing that a P50 of 0.30 mm Hg provides the best estimate.

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