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Arterial Gases

The variables that determine alveolar gas tension have been described. The following additional factors also determine the gas tensions in arterial blood:

  1. Ventilation-perfusion (V̇A/) mismatching
  2. Right-to-left shunt
  3. Diffusion nonequilibrium

To understand fully the role of V̇A/ in determining arterial gas tensions, it is necessary to discard the homogeneous lung model and consider a model with multiple parallel units of gas exchange and blood flow in which the resulting arterial gas tension is determined by the mixing of different proportions of blood from each gas exchange unit. The gas tensions in each unit depend on the regional ventilation, perfusion, and diffusion.

Gas exchange units with low or zero V̇A/ ratios have low end-capillary PO2 . The O2 -blood dissociation curve has a plateau at the point at which hemoglobin is fully saturated (see Fig. 36-9 ), and there is a maximum to which gas exchange units with normal ventilation and perfusion can raise the end-capillary O2 content. Arterial O2 content (and therefore PO2 ) is a flow weighted average of all gas exchange units. Under usual conditions, V̇A/ mismatching always results in arterial hypoxemia. The only circumstance in which V̇A/ mismatch results in increased arterial PO2 is during the uptake of nitrous oxide.

The effect of V̇A/ mismatching on PaCO2 is often erroneously assumed to be negligible because PaCO2 can usually be maintained within the normal range, even in the face of severe pulmonary pathology. This is true because the CO2 -blood dissociation curve ( Fig. 36-2 ) is a monotonically increasing one. Moreover, the degree to which end-capillary PCO2 (Pc'CO2 ) can be increased by gas exchange units with abnormal V̇A/ is relatively small. The venoarterial PCO2 difference is usually only 5 mm Hg under resting conditions and rarely exceeds 10 mm Hg. It is therefore usually possible for lung units with low PACO2 (and therefore


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Figure 36-2 Carbon dioxide (CO2 ) content of arterial blood as a function of PCO2 . For a given PCO2 deoxygenated blood has a higher CO2 content than oxygenated blood (i.e., Haldane effect). Unlike the HbO2 saturation curve, the CO2 content curve has no plateau and can be approximated by a straight line in the clinically useful range. (Data from Christiansen J, Douglas CG, Haldane JS: The absorption and dissociation of carbon dioxide by human blood. J Physiol [Lond] 48:244, 1914.)


Figure 36-3 Arterial PO2 as a function of FIO2 and shunt fraction (S/T). Assumptions are shown on the upper left of the graph. The presence of a shunt decreases arterial PO2 for a given FIO2 . As S/T increases, supplemental O2 has progressively less effect on arterial PO2 . (Adapted from Benumof JL: Anesthesia for Thoracic Surgery, 2nd ed. Philadelphia, WB Saunders, 1995, and Lawler PGP, Nunn JF: A reassessment of the validity of the iso-shunt graph. Br J Anaesth 56:1325, 1984.)

Pc'CO2 ) to "compensate" for alveoli with high PCO2 , producing a normal PaCO2 , even in the face of a significant V̇A/ abnormality. Although V̇A/ mismatching affects CO2 exchange to the same degree as it does O2 exchange, this is often not reflected in the blood gases because compensatory hyperventilation can maintain PaCO2 within the normal range. The effect of V̇A/ mismatching on CO2 exchange can be detected by an increase in V̇E.

Right-to-left shunting is a special case of V̇A/ mismatch, with a V̇A/ ratio of zero. Blood flowing through a right-to-left shunt, whether intrapulmonary or intracardiac, has gas tensions equal to mixed venous values. The net effect on arterial PO2 and PCO2 depends on the magnitude of the shunt ( Fig. 36-3 ) and the mixed venous and pulmonary capillary gas tensions. Because major determinant of mixed venous PO2 (and to a lesser extent mixed venous PCO2 ) is cardiac output (), changes in may modify the degree to which arterial PO2 is determined by pulmonary gas exchange ( Fig. 36-4 ).

Diffusion nonequilibrium can exist when the gas tensions in the pulmonary capillary erythrocyte (Pc'O2 , Pc'CO2 ) are not equal to the alveolar gas tensions. This can occur under two physiologic conditions: increased pulmonary blood flow such that the erythrocyte does not have sufficient time in the alveoli to enable gas tensions to reach equilibrium or a thickening of the alveolar-capillary membrane such that the rate of diffusion of gas from alveolus to capillary (O2 ) or vice versa (CO2 ) is slowed. For CO2 diffusion, nonequilibrium would result in an arterial PCO2 (PaCO2 ) value higher than that of PACO2 . For O2 , nonequilibrium means that PaO2 is less than PAO2 . In practice, there has never been any evidence for failure of diffusion equilibrium of CO2 . Despite much discussion of O2 diffusion nonequilibrium, it probably rarely exists in clinical medicine. There is evidence for its existence during moderate exercise in patients with interstitial fibrosis and during severe exercise in normal individuals, particularly at higher altitudes.[7] In anesthesia or critical care, O2 diffusion nonequilibrium would probably occur only under very unusual circumstances, such as a septic patient with high cardiac output breathing air at the top of Pike's Peak (i.e., altitude of 4301m and barometric pressure of 444 mm Hg).

The following are the most likely causes of low PaO2 :

  1. Low PIO2
  2. Hypoventilation
  3. A/ mismatching, including right-to-left shunt (effect modified by mixed venous PO2 )

A common measurement used to assess the adequacy of pulmonary gas exchange is the alveolar-arterial (A-a) gradient:

A-a gradient = PAO2 − PaO2 (7)

Calculation of the A-a gradient takes into account any degree of hypoventilation or low inspired PO2 such that an abnormally high A-a gradient reflects a V̇A/ mismatch (more specifically, low V̇A/ in gas exchange units) or shunt. The normal value of A-a gradient for a child or young adult is less than 10 mm Hg, with an increase due to aging[14] according to the following formula:

A-a gradient = 0.21 × (age in years + 2.5) (8)


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Figure 36-4 Effect of cardiac output on PO2 . A, Arterial and mixed venous O2 tension and content are shown at a cardiac output of 5 L/min. B, Assuming a constant V̇O2 , an increase in cardiac output to 8 L/min increases the PaO2 from 78 to 85 mm Hg. This occurs because Sv̄O2 increases at higher cardiac output. The resulting increase in O2 content of the shunted blood (here assumed to be 10% of cardiac output) then raises arterial O2 content and PaO2 . PO2 values are in mm Hg, and O2 content is in mL/dL.

There is considerable scatter of the data around the mean values predicted by the relationship in Equation 8, with individual values for the A-a gradient exceeding 30 mm Hg. The A-a gradient also increases with abnormalities of pulmonary gas exchange. The usefulness of the A-a gradient may be demonstrated by an example. Interpretation of the following arterial blood gases in an unconscious individual in an emergency room (breathing room air) may be aided by calculating the A-a gradient: PaO2 = 50 mm Hg, PaCO2 = 76 mm Hg, and pH = 7.17. Assuming that barometric pressure = 760 mm Hg, body temperature = 37°C (therefore PH2 O = 47 mm Hg), and R = 0.8 (in this case using Equation 2), PAO2 = 59 mm Hg. The A-a gradient therefore equals 59 − 50 = 9 mm Hg, a normal value. Because the impairment of arterial oxygenation is associated with a normal A-a gradient, there is no intrinsic abnormality of pulmonary gas exchange. The diagnosis is most likely central respiratory depression.


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A problem with the clinical use of the A-a gradient is that its normal value is highly dependent on inspired O2 concentration. As FIO2 increases, the A-a gradient becomes larger. In a normal individual breathing 100% O2 , the A-a gradient can exceed 70 mm Hg. A more useful parameter that obviates this problem is the a/A ratio (i.e., PaO2 /PAO2 ). Empirically, the a/A ratio has been shown to be relatively constant with varying FIO2 , [15] even in a hyperbaric chamber up to an ambient pressure of 3 atm absolute (see Chapter 70 ). The normal a/A ratio is 0.85; lower values indicate impaired pulmonary gas exchange.

If mixed venous blood is available for analysis, a solution can be found for a simplified but clinically useful compartmental model of the lung. This three-compartment model assumes the following division of gas exchange units within the lung:

A compartment with V̇A/ = 1 (optimal matching of ventilation and perfusion)

A compartment with V̇A/ = 0 (shunt compartment)

A compartment with V̇A/ = ∞ (dead space compartment)

Shunt fraction (venous admixture) is the proportion of total blood flow perfusing the shunt compartment and can be calculated from the following equation:





In Equation 9, S is shunt blood flow, and T is cardiac output. Cc'o2 , Cao2 , and Cv̄o2 are the O2 contents of end-capillary, arterial, and mixed venous blood, respectively. Cao2 and Cv̄o2 can be calculated directly. Cc'o2 must be calculated from PAo2 and the Hb-O2 dissociation curve.





In Equation 10, the O2 content is given in mL/dL; PO2 is in mm Hg; and the hemoglobin concentration is in g/dL.

If PAO2 is high enough that end-capillary blood has a hemoglobin O2 saturation close to 100%, by dividing numerator and denominator by the O2 capacity (i.e. O2 content at 100% saturation) Equation 8 can be rewritten as the following approximation:





S/T calculated using either equation (i.e., using O2 as the "marker gas") includes gas exchange units of low V̇A/ in addition to pure shunt. Breathing 100% O2 , however, eliminates the contribution of low V̇A/ gas exchange units to S/T because any lung unit with nonzero V̇A/ fully saturates with O2 the capillary blood perfusing it. Use of this technique to assess shunt is complicated by the fact that breathing 100% O2 results in the progressive development of resorption atelectasis and a parallel increase in shunt.[16]

Whereas pathology that affects pulmonary O2 exchange (typically low V̇A/ or shunt) can be detected by inspection of the arterial blood gases and FIO2 (or formal calculation of the a/A ratio), lung abnormalities that affect pulmonary CO2 exchange (typically high V̇A/ gas exchange units or dead space) require additional information. To measure physiologic dead space (VDS), the Bohr equation can be used:





In Equation 12, PECO2 is the mixed expired PCO2 and VT is the tidal volume. PACO2 can be assumed equal to PaCO2 (i.e., Enghoff modification). To measure PECO2 , expired gas must be analyzed in a mixing box, or a bag must be used to collect several expired breaths. Alternatively, PECO2 can be measured by placing a CO2 sensor in a bypass flow-mixing chamber (i.e., bymixer) in the expiration limb of an anesthesia or ventilator circuit ( Fig. 36-5 ).[17] The dead space calculated using this equation includes anatomic and physiologic dead space, as well as external dead space such as in the breathing circuit. Dead space can also be measured on a breath-by-breath basis if a volume capnogram is used (see Fig. 36-17 ). Dead space measured using this formula (i.e., total physiologic dead space) includes airway dead space (i.e., anatomic or series dead space) and alveolar dead space (i.e., intrapulmonary or parallel dead space). Dead space is usually expressed as a fraction of the tidal volume (VD/VT ratio).

Mixed expired gas analysis is often not clinically available, but an assessment of dead space ventilation may be made by examining the relationship between minute ventilation (V̇E) and PaCO2 . V̇E is continuously displayed by modern ventilators, including anesthesia ventilators, and can be measured in spontaneously breathing individuals by using a spirometer. Assuming normal V̇CO2 , the following equation[18] describes an empirical relationship:

E × PaCO2 ≤ 8 W (13)

In Equation 13, W is the body weight. If V̇E (L/min) times PaCO2 (mm Hg) exceeds eight times the body weight (kg), an increase in dead space exists, indicating that to maintain a normal PaCO2 , higher than usual ventilation is required. V̇E × PaCO2 can also be elevated by increased CO2 production (e.g., shivering, fever, metabolic acidosis).


Figure 36-5 Bymixer. This compartment, placed in the expiratory limb of a circle system, provides a mixing chamber through which a portion of the exhaled gas flows. Mixing of gas within this chamber provides constant mixed expired O2 and CO2 concentrations, from which V̇O2 , V̇CO2 , and dead space can be calculated. (Adapted from Breen PH, Serina ER: Bymixer provides on-line calibration of measurement of CO2 volume exhaled per breath. Ann Biomed Eng 25:164, 1997.)


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Using the respiratory gases to assess pulmonary gas exchange has some drawbacks. First, the relationship between partial pressure and gas content is nonlinear for both O2 and CO2 . Alterations in cardiac output, hemoglobin concentration (resulting in altered venous blood gas tensions), or inspired gas composition may lead to different calculated values of S/T or VD/VT even if actual V̇A/ ratios in the lung are unchanged. [19] Second, changes in O2 or CO2 exchange can provide information only on a limited portion of the spectrum of V̇A/ ratios. An increase in calculated S/T (Equation 9) cannot distinguish between a shift to lower V̇A/ ratios and an increase in true shunt.

In a more sophisticated technique described by Wagner and coworkers, [16] [20] a dilute mixture of several inert (i.e., not metabolically active) tracer gases is infused intravenously. The ratio of partial pressures Pc'/Pv̄ or PA/Pv̄ at a gas exchange unit is described by the following equation:






Figure 36-6 Effect of anesthesia on pulmonary atelectasis and gas exchange. A, Computed tomography of the chest of an awake patient. Adjacent to the scan is the distribution of ventilation (open circles) and perfusion (solid circles) in a 50-compartment lung model, determined by using the multiple inert gas method. A unimodal distribution is shown for the awake individual with a shunt fraction (S/T) of 0.8%. B, After a period of general anesthesia with positive-pressure ventilation, crescent-shaped areas of increased tissue density (arrows) appear in posterior lung regions. Corresponding to these changes are a widening of both V̇A and distributions and an increase in S/T to 7.4%. C, The scan and data are shown for the same individual after application of 10 cm H2 O of PEEP. Very little change is observed in the areas of atelectasis, and V̇A/ matching is further worsened, with the development of a bimodal ventilation distribution and a further increase in S/T to 11.1%. These changes are accompanied by a drop in PaO2 from 162 to 137 mm Hg. (Adapted from Tokics L, Hedenstierna G, Strandberg A, et al: Lung collapse and gas exchange during general anesthesia: Effects of spontaneous breathing, muscle paralysis and positive end-expiratory pressure. Anesthesiology 66:157, 1987.)

In Equation 14, Pc', Pv̄, and PA are the partial pressures of the gas in end-capillary blood, venous blood, and alveolar gas, respectively. The λ term is the blood-gas partition coefficient of the gas, and V̇A/ is the ventilation-perfusion ratio of the gas exchange unit.

In this technique of multiple inert gas (MIG) elimination, the six gases typically used are sulfur hexafluoride, ethane, cyclopropane, enflurane, diethyl ether, and acetone, spanning a partition coefficient of about 70,000. Each gas provides information about a particular region in the spectrum of V̇A/, permitting a multiple-compartment model to be calculated. The MIG method has been used to demonstrate the development of V̇A/ mismatching and shunt during general anesthesia.[21] Figure 36-6 demonstrates the use of MIG to calculate a 50-compartment model of V̇A/. Using this model, shunt fraction assessed by using the MIG method has been correlated with atelectatic areas in dependent lung regions visible on chest computed tomography (CT) (see Fig. 36-5 ).[22] [23] The MIG method has been used to demonstrate improved V̇A/ matching


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Figure 36-7 Hemoglobin-oxygen (OXYHb) saturation versus inspired partial pressure of oxygen (PO2 ). The curves are plotted by changing inspired PO2 in a stepwise fashion. A, A series of theoretical curves obtained by calculating the effect of different degrees of right-to-left shunt. Increasing shunt displaces the curves downward. B, The curve on the left of the graph (0%) is from a normal subject. The middle curve (30%) represented a 30% right-to-left shunt from the 30% curve seen in A. The curve on the right of this graph is from a patient undergoing thoracotomy for esophageal surgery. The points cannot be fitted by any of the shunt curve, but the fit is quite good when the 30% curve is shifted to the right. This implies a combination of shunt and V̇A/ mismatch. (Adapted from Jones JG, Jones SE: Discriminating between the effect of shunt and reduced VA/Q on arterial oxygen saturation is particularly useful in clinical practice. J Clin Monit Comput 16:337, 2000.)

during continuous axial rotation in patients with acute lung injury[24] and to examine the effects on pulmonary gas exchange of cardiac surgery,[25] general anesthesia,[26] thoracic epidural block, [27] permissive hypercapnia,[28] and pneumoperitoneum.[29] Although this technique cannot yet be used as an on-line monitor, future development of rapid, inexpensive gas analyzers may allow continuous monitoring of V̇A/ using this principle.

A noninvasive method of assessing the independent effects of shunt and V̇A/ mismatching on arterial PO2 is to plot simultaneously arterial O2 saturation versus inspired PO2 ( Fig. 36-7 ).[30]

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