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Department of Internal Medicine and Department of Physiology and Biophysics, University of Texas Medical Branch, Galveston, Texas 77550
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ABSTRACT |
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Cardenas, Victor, Jr., Thomas A. Heming, and Akhil Bidani.
Kinetics of CO2 excretion and
intravascular pH disequilibria during carbonic anhydrase inhibition.
J. Appl. Physiol. 84(2): 683-694, 1998.
Inhibition of carbonic anhydrase (CA) activity (activity in red
blood cells and activity available on capillary endothelium) results in
decrements in CO2 excretion
(
CO2) and plasma-erythrocyte
CO2-
-H+
disequilibrium as blood travels around the circulation. To investigate the kinetics of changes in blood PCO2
and pH during progressive CA inhibition, we used our previously
detailed mathematical model of capillary gas exchange to analyze
experimental data of
CO2 and blood-gas/pH parameters obtained from anesthetized, paralyzed, and
mechanically ventilated dogs after treatment with acetazolamide (Actz,
0-100 mg/kg iv). Arterial and mixed venous blood samples were
collected via indwelling femoral and pulmonary arterial catheters, respectively. Cardiac output was measured by thermodilution. End-tidal PCO2, as a measure of alveolar
PCO2, was obtained from continuous
records of airway PCO2 above the
carina. Experimental results were analyzed with the aid of a
mathematical model of lung and tissue-gas exchange. Progressive CA
inhibition was associated with stepwise increments in the equilibrated
mixed venous-alveolar PCO2 gradient
(9, 19, and 26 Torr at 5, 20, and 100 mg/kg Actz, respectively). The
maximum decrements in
CO2
were 10, 24, and 26% with 5, 20, and 100 mg/kg Actz, respectively,
without full recovery of
CO2 at 1 h postinfusion. Equilibrated arterial PCO2
overestimated alveolar PCO2, and
tissue PCO2 was underestimated by the
measured equilibrated mixed venous blood
PCO2. Mathematical model computations predicted hysteresis loops of the instantaneous
CO2-
-H+
relationship and in vivo blood
PCO2-pH relationship due to the
finite reaction times for
CO2-
-H+
reactions. The shape of the hysteresis loops was affected by the extent
of Actz inhibition of CA in red blood cells and plasma.
gas exchange; carbonic anhydrase; acetazolamide
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INTRODUCTION |
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MOLECULAR CO2 has
a high solubility-diffusivity product (~20 times that for
O2), and on that basis it has
been tacitly assumed that equilibration of
CO2 between alveolar gas and
capillary blood occurs almost instantaneously.
CO2 is only moderately soluble in
aqueous media, and the transport of
CO2 in physical solution alone is
inadequate to keep pace with metabolic
CO2 production (6, 21-23).
CO2, produced in metabolically
active cells as a by-product of fuel utilization or lipogenesis,
diffuses freely through tissues on the basis of its small molecular
size and relatively high lipid solubility and behaves as a weak acid
that hydrates to yield
and
H+ via the following reaction:
CO2 + H2O
H2CO3
+ H+
(pK ~ 6.1). Under physiological
conditions (pH 7.4), the majority of
CO2 is in the form of
.
CO2 excretion (
CO2) in the lungs requires
transformation of intravascular
stores to molecular CO2 via the
Jacobs-Stewart cycle (18). The ratelimiting step in the reaction is
the hydration/dehydration of
CO2/
,
which when catalyzed by carbonic anhydrase (CA) is reduced from a half
time (t1/2) of
5-8 s to 5-10 ms (6, 22, 23). In addition,
/Cl
exchange is important in facilitating transfer of
from the extracellular to
intraerythrocyte space for conversion to molecular
CO2 and subsequent excretion
(t1/2 = 125 ms) (11, 17, 19, 20). Therefore,
CO2 in vivo requires
efficient catalysis of
dehydration by red cell CA during pulmonary capillary transit (6, 22,
26). Under normal physiological conditions, there is sufficient red
cell CA activity to accelerate the dehydration reaction by
6,500-fold, and
CO2 reaches
completion during the early phase of pulmonary capillary transit time
(750 ms) (6, 23). Inhibition of CA activity should affect the kinetics
of intracapillary gas exchange and the kinetics of intravascular pH
equilibration (5, 6) but not the steady-state
CO2. In an earlier study,
Bidani and Crandall (3) measured postcapillary pH disequilibria during
differential grades of CA inhibition. The study indicated complex
postcapillary pH disequilibria depending on the activities of red cell
and intravascular CA (3, 6). Subsequently, Bidani (2) used a detailed
mathematical analysis to quantify the contributions of red cell anion
exchange and vascular and red cell CA activities in maintaining
CO2 during rest and exercise.
On the basis of a calculated transfer capacity for
CO2
(TCO2),
estimates were obtained for the alterations in alveolar ventilation and
cardiac output necessary to maintain
CO2 when red cell anion
exchange and/or CA activities are inhibited (2). Swenson et al.
(25) reported the quantitative effects of red cell anion exchange and
CA inhibitors on
CO2 in
anesthetized, paralyzed, and mechanically ventilated dogs. Although the
experimental results were in general agreement with the previous
predictions (2), Swenson et al. estimated the effects of anion exchange and CA inhibitors on single-pass
CO2 but not on steady-state excretion.
Taki et al. (29) evaluated the effects of progressive CA inhibition on
CO2 in anesthetized and
paralyzed dogs. Their experimental protocol consisted of measurements
of end-tidal
(ETCO2),
arterial (PaCO2), and mixed venous blood
PCO2
(
) after the
administration of 5 mg/kg acetazolamide (Actz) at 10-min intervals up to a cumulative dose of 20 mg/kg. No significant decrements in
CO2
were reported. The authors did note a gradual increment in
PaCO2 from ~33 to 52 Torr, whereas
increased from ~43 to 58 Torr at the end of the experimental protocol. The "estimated"
alveolar PCO2
(PACO2) fell from 32 to 27 Torr after the first dose of 5 mg/kg Actz, but no change was noted with
three successive doses of 5 mg/kg Actz. The authors used the
electrometric method of Wilbur and Anderson (30) to estimate the extent
of red cell CA inhibition after each successive dose of 5 mg/kg Actz.
The maximum degree of red cell CA inhibition was estimated to be
~73% at the end of the experimental protocol (cumulative dose of 20 mg/kg Actz). A significant problem with the study of Taki et al. is the
lack of an adequate time to reach steady state. The lack of any
significant transient decrement in
CO2 after Actz administration
does not agree with the previous study of Berthelsen and Dich-Nielson
(1). It also is difficult to reconcile the estimates of Taki et al. on
the extent of red cell CA inhibition with earlier estimates of Swenson
and Maren (26) and Wistrand (31), who reported that no significant
differences in alveolar-blood PCO2
gradient would be expected for CA inhibition <95%. Maren noted that
a dose of 5 mg/kg Actz, as was utilized by Taki et al., should inhibit
>98% of red cell CA activity. It is interesting that a recent study
by Taki et al. (28) found significant widening of the alveolar-arterial
blood PCO2 gradient
[
(A-a)PCO2]
at 5 mg/kg Actz in anesthetized dogs. This
PCO2 gradient increased progressively with the dose of Actz up to a total of 30 mg/kg.
Reestablishment of a steady state for
CO2 after CA inhibition can
be mediated by alterations in cardiac output, alveolar ventilation,
and/or increments in tissue
PCO2 (2, 9, 10). Our present study
was designed to quantify the transient and quasi-steady-state effects
of progressive CA inhibition in vivo using intravenous Actz
administration on
CO2 in
anesthetized mechanically ventilated dogs. A few experiments also were
performed with the weakly permeant CA inhibitor benzolamide. The goal
was to evaluate the veracity of previous predictions of the extent of
mixed venous blood-alveolar PCO2
gradient
[
(
-A)PCO2] necessary to maintain
CO2 for
different levels of CA inhibition. Additionally, we have utilized our
previous mathematical model (2, 7) to predict the kinetics of
intravascular PCO2 and pH
equilibration as blood travels around the circulation during different
levels of CA inhibition, after reestablishment of a steady state. The
model computations indicate hysteresis loops of the instantaneous
CO2-
-H+
relationship and in vivo blood
PCO2-pH relationship due to the
finite reaction times for the
CO2-
-H+
reactions. The shape of the hysteresis loops is affected by the extent
of Actz inhibition of CA in red blood cells and plasma.
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METHODS |
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Animal preparation. Five unconditioned mixed-breed dogs of either sex (20-24 kg body mass) underwent anesthetic induction with an intravenous bolus injection of 30 mg/kg pentobarbital sodium (Nembutal, Abbott Laboratories, N. Chicago, IL). A midline tracheostomy was performed, and the animal was placed on a volume-cycled ventilator (Harvard Apparatus, Millis, MA). Pancuronium bromide, a nondepolarizing paralytic agent (Pavulon, Organon), was administered via intravenous bolus of 2 mg every 1-2 h to eliminate spontaneous respirations. Tidal volume was set at 15 ml/kg, and rate was adjusted to obtain a baseline PACO2 of 36 ± 2 Torr. Depth of anesthesia was determined utilizing pupillary light reflex, lacrimation, and salivation as markers and was maintained using intermittent intravenous pentobarbital at 5-10 mg/kg every 1-2 h. Cannulas were placed in a femoral artery (via arteriotomy) and the contralateral femoral vein (percutaneous). An 8-F introducer was inserted into the external jugular vein (venotomy), and an oximetric pulmonary arterial catheter (Abbott Laboratories) was floated into position under waveform guidance. Core temperature was monitored utilizing the pulmonary arterial catheter thermistor and maintained at 37.5 ± 1.5°C by the use of an external heating/cooling blanket. After completion of surgery, the animal was given an intravenous bolus of 2,000 U of heparin sodium and placed on a constant infusion of 1,000 U/h to minimize intravascular hemolysis.
Airway CO2 was measured using a side-stream monitor (Datex Instruments), with the sampling cannula placed at the level of the main carina. The monitor was calibrated before each experiment using two gas mixtures with different CO2 concentrations (medical-grade gas standard, Liquid Carbonic). Systemic arterial blood pressure was monitored at the femoral artery (Hewlett-Packard transducer and amplifier). Both parameters (airway CO2 and systemic arterial blood pressure) were recorded continuously on a chart recorder (model 2600, Gould, Cleveland, OH). At intervals, expired gas was collected in Douglas bags over 1-min periods, and the fractional concentrations of CO2, N2, and O2 were determined using mass spectroscopy (model MGA 1100, Perkin-Elmer, Pomona, CA). Blood-gas samples were obtained at intervals from the arterial, femoral venous, and distal pulmonary arterial catheter ports, stored on ice, and measured within 2 h. Blood PCO2, pH, and PO2 were determined on a blood-gas analyzer (model ABL 330, Radiometer, Copenhagen, Denmark) at 37°C. Blood hemoglobin content and O2 saturation (SO2) were determined using the accompanying CO-oximeter (OSM3 hemoximeter) adjusted for canine blood. In vivo mixed venous SO2 was determined at the fiber-optic pulmonary arterial catheter tip and processed in the accompanying SO2/CO computer module (Oximetric 3 SO2/CO computer, Abbott Laboratories) using three-wavelength spectrophotometry. Calibration was performed using the in vivo technique consisting of adjusting the displayed value to match a standard in vitro determination of mixed venous blood (Radiometer CO-oximeter). Cardiac output was determined by thermodilution technique using 10-ml injectates of iced or room-temperature saline, with each recorded value the average of two to three determinations. Pulmonary arterial pressures were not monitored continuously, inasmuch as the distal port of the pulmonary arterial catheter was used primarily to obtain samples of central mixed venous blood. Blood samples for pre- and postexperimental hematocrit and plasma hemoglobin were obtained from the femoral vein. Hematocrit was determined by the microhematocrit technique. Plasma hemoglobin was determined by the 3,3
,5,5
-tetramethlybenzidine method (3, 13).
After surgical interventions were complete, a 30- to 60-min period
followed under stable conditions to allow the establishment of a
steady-state condition. The CA inhibitor Actz (Diamox, Lederle) was
prepared in a saline solution on the day of the experiment and
separated into three incremental doses to provide cumulative doses of
5, 20, and 100 mg/kg for each animal. The doses of Actz were chosen to
induce the following conditions: 1)
complete inhibition of extravascular CA with significant residual red
cell CA activity, 2) near-complete
inhibition of red cell CA, and 3)
complete inhibition of red cell CA. Because 5 mg/kg Actz is expected to
inhibit substantial red cell CA activity (3), a few experiments were
performed with low-dose benzolamide (2 mg/kg) to simulate the situation where all endothelial/intravascular CA activity is inhibited with minimal inhibition of red cell CA (13).
At time 0, arterial, femoral venous,
and mixed venous blood samples were obtained. Expired gas was
collected, core temperature, ETCO2, and
mixed venous
SO2 were
recorded, and cardiac output was determined. Actz (5 mg/kg) then was
administered via slow injection into the femoral vein. The samples and
readings were repeated at 5 min, 15 min, and 1 h postinfusion. The
process was repeated serially for 20 and 100 mg/kg Actz. One animal
received a sham infusion of alkalinized saline of similar pH to the
Actz solution (pH 9.5) under conditions of no CA inhibition and
complete inhibition (100 mg/kg Actz). The parameters were monitored as described above. The experimental protocol was approved by the Institutional Animal Care and Use Committee in accordance with National
Institutes of Health guidelines regarding animal research.
Calculations.
CO2 was calculated by the
expression
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I is the
inspired minute volume and the gas fractions are the values as
determined by mass spectroscopy of mixed expired
CO2
CO2)
and inspired and expired N2
(FIN2 and
FEN2,
respectively). Expired minute ventilation
(
E) was
estimated from
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Statistical analyses. Values are means ± SE. Significance was determined using the method of sum of least squares with P < 0.05.
Mathematical model computations. The experimental data were analyzed using a previously described model of capillary gas exchange (2, 7). Several simplifying assumptions are incorporated into the mathematical model. Alveolar gas is assumed to be well mixed and uniform throughout the lung. Alveolar and tissue-gas tensions are assumed to be time invariant. Blood is considered to consist of two well-mixed compartments (plasma and erythrocyte). The residence time of blood in the pulmonary capillaries is taken as 1 s and that in the tissue capillaries as 2 s. Blood flow in the capillaries is assumed to be constant and uniform, and axial and radial diffusion are considered negligible.
A kinetic mathematical description of pulmonary and tissue capillary O2 and CO2 exchange was obtained by deriving mass balance equations for each of the relevant chemical species: CO2, O2, water (or volume), hemoglobin-carbamate (oxygenated and reduced),
,
Cl
, and
H+. Because the latter three exist
at different concentrations in the plasma and red cell compartments,
the behavior of 11 variables must be described as a function of time
(from the time blood enters the pulmonary or tissue capillaries). The
mass balances describing the time rates of change of the 11 variables
took into consideration the rate of consumption or production of that
species by chemical reaction within its compartment and net transport
of the species into or out of its compartment. All tissues were lumped
into a single compartment, and the time delay between lung-to-tissue and tissue-to-lung transit was assumed to be fixed.
Processes included in the quantitative analysis are
1)
CO2-
-H+
reactions in plasma and red blood cells,
2)
CO2 binding to hemoglobin, 3)
O2 binding to hemoglobin and the
release of Bohr protons, 4) intra-
and extracellular buffering of H+
by hemoglobin and plasma proteins, respectively,
5)
/Cl
exchange across the red cell membrane mediated by band 3 protein, 6) transcellular movement of water
in response to changes in osmolality, and
7) diffusion of
O2 and
CO2 between alveolar gas (or
tissues) and capillary blood. Bohr and Haldane effects are included.
Ion and water fluxes are described assuming passive diffusion down their respective electrochemical potential and osmotic gradients. Red
cell anion exchange is described in terms of a "phenomenological permeability coefficient
(P
)."
Catalysis of
CO2-
-H+
reactions is described using dimensionless catalytic factors for plasma (Ao)
and red cell reactions
(Ai).
The mathematical model consists of a set of 22 simultaneous nonlinear
ordinary differential equations. The only difference between capillary
and postcapillary equations is that net
O2 and CO2 movements can take place into
or out of the blood while blood is in the capillaries, but after blood
enters the postcapillary vessels it becomes a closed system and total
O2 and
CO2 contents remain constant.
Numerical integration of the model differential equations was
implemented using the Gear algorithm (16), ideally suited for stiff
differential systems.
Parameter values for the mathematical model.
Input parameters for the model included kinetic parameters, estimated
alveolar gas tensions (assumed equal to the measured end-tidal values),
metabolic rates (based on measurements during the control period),
hematocrit, cardiac output, and appropriate catalytic factors
(Ao and
Ai). The kinetic parameters have
been provided previously (2, 7, 12). The adjustable parameters for
steady-state simulation of each experimental condition were the tissue
PO2 and tissue
PCO2 needed to match the measured
O2 consumption
(
O2) and
CO2 as well as the measured PaCO2, arterial
PO2
(PaO2), arterial pH
(pHa),
, central mixed venous
PO2
(
), and central mixed venous
pH
(pH
).
-H+
reactions in postcapillary blood under control conditions. As in our
previous work (2, 7), the catalysis factor for red cell
CO2-
-H+
reactions (Ai) was taken as
6,500. For computations corresponding to 60 min after the
administration of 5 mg/kg Actz, we assumed complete inhibition of
capillary endothelial and free CA activity in plasma
(Ao = 1) and partial (98.3%)
inhibition of red cell CA activity
(Ai = 110) (3). For computations
corresponding to 60 min after the administration of 100 mg/kg Actz, we
assumed near-complete (99.98%) inhibition (3) of red cell CA activity (Ai = 2.3) as well as complete
inhibition of CA activity associated with capillary endothelium and
that in plasma due to red cell hemolysis
(Ao = 1). The
sensitivity of the model computations to the selected values of
Ai was evaluated (see below).
We assumed a capillary transit time of 1 s for the pulmonary
capillaries and 2 s for the tissue capillaries. An overall transit time
of 40 s for the entire circulatory loop was assumed, partitioned as 14 s for lung-to-tissue transit and 23 s for tissue-to-lung transit. The sensitivity of model computations to the assumed values of
capillary transit times also was evaluated (see below).
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RESULTS |
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A summary of the experimental data on the quasi-steady-state mixed
venous and arterial blood gas parameters for all experimental groups is
provided in Table 1. Measurements of
hematocrit,
I, ETCO2, and
cardiac output as well as the measured values for
O2 and
CO2 are provided in Table
2. Pulmonary arterial pressures were not
monitored continuously. Intermittent measurements of pulmonary arterial
systolic pressure were 18-24 mmHg, and pulmonary arterial
diastolic pressure ranged from 12 to 16 mmHg. The pulmonary capillary
wedge pressure, also sampled intermittently, was 9-13 mmHg.
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The effect of progressive CA inhibition on
CO2 is shown in Fig.
1A, with
CO2 expressed as percentage
of baseline value (i.e., time 0) and
the line fitted by eye. After 5 mg/kg Actz, there was a slow monotonic
decrement in
CO2 to 90% of
control, with no significant recovery over 1 h. After an additional
15 mg/kg Actz,
CO2
fell rapidly to 80% of baseline and recovered to 85% over 1 h.
Subsequent administration of 80 mg/kg Actz caused a fall in
CO2 to 75% of baseline, with
a gradual return to 80% of control over 1 h. Thus, for all levels of
CA inhibition, there was significant decrement in
CO2 followed by incomplete
recovery over 1 h. This also is reflected by the significant reduction in the respiratory exchange ratio (R; Table 2). The time course of
changes in
ETCO2 (Fig.
1B) roughly paralleled the changes
in
CO2. Complete inhibition
of extracellular CA (5 mg/kg Actz) resulted in a fall of
ETCO2 to 82%
of baseline (t1/2 = 5 min), with minimal recovery to 85% over 1 h. Moderate inhibition of red cell CA (20 mg/kg Actz) resulted in a further decline of ETCO2 to 63%
of control, with a
t1/2 of <1 min,
followed by recovery to 78% of control with
t1/2 of 10 min.
"Complete" inhibition of all CA activity (100 mg/kg Actz)
resulted in a fall in
ETCO2 to 64%
of control, with a
t1/2 of 1 min,
followed by recovery to 73% of baseline. A few experiments were
performed with the slowly permeant CA inhibitor benzolamide.
CO2 fell an average of 10%
from control values at 10 min after 2 mg/kg benzolamide
(n = 3).
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Figure 2A
shows the measured time course of changes in
(
-A)PCO2,
where ETCO2 was
used to approximate PACO2. A
stepwise increment in
(
-A)PCO2,
the effective driving force for
CO2, was noted for each level
of CA inhibition. The average
(
-A)PCO2
increased from ~4 Torr at time 0 to 9 Torr (5 mg/kg Actz), 22 Torr (20 mg/kg Actz), and 27 Torr (100 mg/kg
Actz). The corresponding time course of changes in the
arterial-alveolar PCO2 gradient
[
(A-a)PCO2]
is shown in Fig. 2B. Because of the
CO2-
-H+
disequilibrium associated with progressive CA inhibition, there is a
progressive widening of
(A-a)PCO2 from 2 Torr
at baseline to 20 Torr at 60 min after a cumulative dose of 100 mg/kg Actz.
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I was
maintained constant throughout the duration of each experiment (Table
2). Measured blood hematocrit declined somewhat because of blood
sampling over the duration of the experiments, more in certain animals
than in others. No red cell transfusions were given. Cardiac output
remained stable at 4 l/min, except in the last 60-min experimental
period, when it declined ~15-20%. Indirect evidence for a
slight worsening of ventilation-perfusion mismatch with progressive CA
inhibition can be deduced from the estimated alveolar-arterial pressure
gradient for O2
[
(A-a)PO2] using the simplified alveolar gas equation and the measured R values
(Table 2), with
ETCO2 used in
place of PACO2.
(A-a)PO2 increased
from a control value of 6.3 Torr to 8.9 Torr for 5 mg/kg Actz and to
10.5 Torr at 100 mg/kg Actz.
Figures
3-5
show the steady-state computed time courses of blood
PCO2,
CO2 content
([CO2]), and plasma pH
as blood travels around the entire ("closed-loop") circulation
for a representative animal under control conditions, 60 min after 5 mg/kg Actz, and 60 min after 100 mg/kg Actz. Computed results for the
case of 20 mg/kg Actz were intermediate between those for 5 and 100 mg/kg and are not shown. For the control condition (Fig. 3) before the administration of any Actz, as blood arrives in the pulmonary capillaries, blood PCO2 falls almost
instantaneously from that in the central mixed venous blood (37 Torr)
to that in the alveolar gas (33 Torr) and remains at that level during pulmonary capillary transit. Associated with this very rapid fall in
blood PCO2 is a rapid fall in
[CO2] as blood enters the pulmonary capillaries. For the remainder of pulmonary capillary transit, there is a small fall in
[CO2] due to the
continued dehydration of plasma and red cell
to molecular
CO2. Because sufficient CA
activity is available on the pulmonary capillary endothelium
(Ao = 100) and because of the low
non-
buffer capacity (~6 mM/pH
unit), plasma pH rises from 7.39 in central mixed venous blood to 7.43 early during pulmonary capillary transit. By the time blood leaves the
pulmonary capillaries, there is net depletion of plasma
H+ concentration
([H+]) relative to
that in the red blood cell. This disequilibrium of
H+ across the red cell membrane is
dissipated in postcapillary blood via the Jacobs-Stewart cycle (5, 18),
wherein the "excess" red cell
H+ combine with intraerythrocytic
to generate molecular
CO2, which diffuses into plasma
and is dehydrated there to generate
H+ and
. Simultaneously, the newly
generated plasma
is transported
into the red blood cell in exchange for
Cl
by band 3-mediated anion
exchange. As a result, plasma pH falls by 0.01 unit (in postcapillary
blood) and blood PCO2 rises very
slightly. The time course of these internal changes in blood is
determined by the CA activity available to postcapillary blood (via
that due to red cell hemolysis,
Ao = 2) and the rate of the red
cell
/Cl
exchange. For the control condition, the
t1/2 is ~1 s.
Analogous changes, but opposite in direction, occur in the tissue
capillaries. Blood PCO2 falls and
plasma pH rises in the posttissue capillaries (Fig. 3).
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For the steady-state condition after 5 mg/kg Actz (Fig. 4), central
mixed venous blood (not internally at equilibrium) arrives at the lung
with a PCO2 of 37 Torr and, soon
after entering the pulmonary capillaries, falls to the alveolar level
of 27 Torr and remains at that level during pulmonary capillary
transit. An initial rapid decrement in
[CO2] is associated
with the fall in blood PCO2. For the
remainder of the pulmonary capillary transit, there is a small fall in
[CO2] due to the
continued slow dehydration of plasma and red cell
to molecular CO2. Plasma pH rises from 7.365 in
central mixed venous blood to 7.370 during pulmonary capillary transit.
Because no CA activity is available to capillary blood plasma
under these conditions (complete inhibition of
endothelium-associated and free CA activity in plasma,
Ao = 1), as blood leaves the
pulmonary capillaries, plasma
concentration ([
]) × [H+] > [CO2], and
consequently blood PCO2 rises in
postcapillary blood from the end-capillary (
alveolar) level of 27 to 32 Torr (Fig. 4). Additionally, by the time blood leaves the
pulmonary capillaries, there is net depletion of red cell
[H+] relative to that
in the plasma. This disequilibrium of
H+ across the red cell membrane is
dissipated in postcapillary blood via the Jacobs-Stewart cycle (5, 18),
as described above. As a result, plasma pH rises by 0.01 unit (in
postcapillary blood). However, before a new electrochemical equilibrium
can be established between plasma and red blood cells, blood arrives at
the tissue and is in a state of electrochemical disequilibrium (Fig.
4). For open-loop conditions where arterial blood is followed to
equilibrium, there is good agreement between the predicted and measured
arterial blood-gas/pH parameters (measured
PaO2 = 94.0 Torr,
PaCO2 = 33.3 Torr,
pHa = 7.37; calculated
PaO2 = 100.7 Torr,
PaCO2 = 32.2 Torr, pHa = 7.39). Analogous changes,
but opposite in direction, occur in the tissue capillaries and are
shown in Fig. 4. Blood PCO2 and
plasma pH fall in the posttissue capillaries, but because of the
limited tissue-to-lung transit time, electrochemical equilibrium is not
established as central mixed venous blood arrives at the lung under
closed-loop conditions. For open-loop conditions where central mixed
venous blood is followed to equilibrium, there is good agreement
between the predicted and measured mixed venous blood gas/pH parameters
(measured
= 45.0 Torr,
= 38.4 Torr, pH
= 7.34; calculated
= 42.3 Torr,
= 37.2 Torr,
pH
= 7.36).
For the steady-state condition after 100 mg/kg Actz (Fig. 5), central
mixed venous blood (not internally at equilibrium) arrives at the lung
with a PCO2 of 47 Torr and, soon
after entering the pulmonary capillaries, falls to the alveolar level
of 22 Torr and remains at that level during pulmonary capillary
transit. After the initial rapid decrement in blood
[CO2] associated with the fall in blood PCO2, there is
minimal change for the remainder of the pulmonary capillary transit due
to the very slow dehydration of plasma and red cell
to molecular CO2. Plasma pH rises minimally
from 7.25 in central mixed venous blood to 7.26 during
pulmonary capillary transit. Because no CA activity is available to
capillary blood plasma and very minimal residual activity is present in
the red blood cells (Ai = 2.3), as
blood leaves the pulmonary capillaries, plasma
[
] × [H+]
[CO2], and
consequently blood PCO2 rises slowly
in postcapillary blood from the end-capillary (
alveolar) level of
23 to 39 Torr during lung-to-tissue transit. Associated with this rise
in blood PCO2, there is a slow rise
in plasma pH from 7.27 to 7.35 in postcapillary blood. Additionally, by the time blood leaves the pulmonary capillaries, there is net depletion
of plasma [H+]
relative to that in the red blood cell. This disequilibrium of
H+ across the red cell membrane
would be dissipated in postcapillary blood via the Jacobs-Stewart cycle
and ensuing plasma
CO2-
-H+
reactions (5, 18), as described above. However, because of the longer
time required for this H+
equilibration
(t1/2 = 15 s) and
the limited lung-to-tissue transit time (14 s), these changes do not
take place and blood arriving at the tissue capillaries is in a state
of significant electrochemical disequilibrium. Analogous changes, but
opposite in direction, occur in the tissue capillaries (Fig. 5). Blood PCO2 rises rapidly to the tissue
level (60 Torr) and falls in posttissue capillaries. Because of the
longer tissue-to-lung transit time, the predicted biphasic changes in
plasma pH are manifested. A fall in plasma pH due to the
CO2 hydration-dehydration equilibration in plasma and red blood cells occurs first, and subsequently the initial phase of
H+ equilibration across the red
cell membrane via the Jacobs-Stewart cycle (18) results in a slow rise
in plasma pH. Despite the somewhat longer tissue-to-lung
transit time, electrochemical equilibrium is not established as central
mixed venous blood arrives at the lung. For open-loop conditions where
arterial and central mixed venous blood are followed to equilibrium,
there is good agreement between the predicted and measured arterial
and mixed venous blood-gas/pH parameters
(measured PaO2 = 112.8 Torr, PaCO2 = 38.9 Torr, pHa = 7.29,
= 45.2 Torr,
= 46.3 Torr,
pH
= 7.27; calculated PaO2 = 113.6 Torr, PaCO2 = 42.0 Torr,
pHa = 7.29,
= 46.2 Torr,
= 45.6 Torr,
pH
= 7.27).
No significant changes in
CO2,
O2, or arterial and mixed
venous blood-gas parameters were noted in the one animal that was given
a sham infusion of alkalinized saline with pH similar to the Actz
solution (pH 9.5) under conditions of no CA inhibition and complete
(100 mg/kg Actz) inhibition (data not shown).
| |
DISCUSSION |
|---|
|
|
|---|
On the basis of our computations and the experimental results, the
following conclusions can be made.
1) In the face of fixed
I,
compensatory recovery of
CO2
after CA inhibition occurs primarily by an increase in the
(
-A)PCO2
with minimal changes in cardiac output.
2) During significant CA
inhibition, in vivo PaCO2 is
overestimated and in vivo
is
underestimated by use of in vitro equilibrated blood measurements. 3) Even in the presence of plasma CA
activity, the instantaneous relationship between blood
[CO2] and
PCO2 is different for
CO2 uptake in tissues vs. that for
CO2 in the lung. This results
in a hysteresis loop. 4) The shape
of the in vivo blood PCO2-pH
relationship is complex and depends on the CA activity available to
plasma and in red blood cells. Under control conditions, CA activity is
available to plasma during capillary transit (via that associated with
capillary endothelium) and to plasma in postcapillary blood (via that
released in plasma from hemolysis of red blood cells), and a great
excess of endogenous CA activity exists in the red blood cells. After
administration of 5 mg/kg Actz, CA activity on the capillary
endothelium, as well as that in plasma due to red cell hemolysis, is
inhibited (Ao = 1). Despite
substantial inhibition of red cell CA with this dose of Actz (3), there
is significant residual CA activity (Ai = 110). Sixty minutes after
the administration of 100 mg/kg Actz, there is essentially complete
(99.98%) inhibition of red cell CA
(Ai = 2.3).
Quantitative comparison of previous model predictions and present
results.
Previous calculations (2) utilized the concept of a transfer capacity
for CO2, i.e.,
TCO2 =
CO2/
(
-A)PCO2, to estimate the efficiency of
CO2. At rest, it
was estimated that
TCO2 in normal
humans is 25.2 ml
CO2 · min
1 · Torr
1
when capillary endothelium-associated CA activity is intact but no CA
is available in postcapillary plasma. In the absence of CA
inhibition, we estimate a
TCO2 of 27.2 ml
CO2 · min
1 · Torr
1
on the basis of our present results. However, the transfer coefficient KCO2
(=
TCO2/
,
where
is blood flow rate) in the present study of
6.8 ml
CO2 · Torr
1 · l
1
is significantly higher than that predicted previously
(KCO2 = 4.6 ml
CO2 · Torr
1 · l
1)
(2). We ascribe this difference to the extra CA activity available in
plasma due to red cell hemolysis, which was not considered in the
previous calculations (2). When red cell CA activity is intact but
endothelial CA activity is inhibited, it was predicted that
KCO2 = 4.1 ml
CO2 · Torr
1 · l
1
(2), which is considerably higher than the value obtained by us in this
study of 2.5 ml
CO2 · Torr
1 · l
1
after 5 mg/kg Actz (Tables 1 and 2). We ascribe this difference to the
significant red cell CA inhibition associated with 5 mg/kg Actz
(98.5%). For the case where all CA activity is inhibited, our estimate
of
KCO2
(0.94 ml
CO2 · Torr
1 · l
1)
is comparable to that predicted earlier (0.8 ml
CO2 · Torr
1 · l
1)
(2). The slightly higher value in our present study is likely due to
the lower hematocrit (<45%; Table 2) than in previous calculations
(45%) (2).
CO2 would require an
increment in the
(
-A)PCO2
from 6 to 39 Torr (i.e., ~550% increment). Our present study
indicates that the average
(
-A)PCO2 increased from 3.6 to 26.8 Torr (~640% increment). We ascribe the
slightly higher
(
-A)PCO2
in our present study to the lower hematocrit than that used in the
previous calculations (2).
In vitro CO2 dissociation curves vs. in
vivo relationships.
The instantaneous (dynamic) in vivo blood
[CO2]-PCO2
relationship differs significantly from the "equilibrium" or "static" CO2 dissociation
curve and forms hysteresis loops around the in vitro linearized
CO2 dissociation curve. The width
of these hysteresis loops is dependent on the available CA activity
(Fig. 6). During control conditions, as
blood passes through the pulmonary capillaries, blood
PCO2 falls very rapidly relative to the total change in blood
[CO2]. Later in the
capillary, blood PCO2 changes very
little while blood
[CO2] continues to
change slowly because of ongoing mobilization of plasma
via anion exchange across the red
cell membrane and subsequent
dehydration within the red blood cell. In postpulmonary capillaries,
total blood [CO2]
remains constant while internal electrochemical equilibrium between
PCO2, [
], and
[H+] is established.
Even when CA activity is available in plasma and via capillary
endothelium, a hysteresis loop is present (Fig. 6A), rather than a symmetrical
change in blood [CO2]
and PCO2 along the in vitro line,
equilibrated central venous blood (VBG)
equilibrated
arterial blood (ABG) (dashed line in Fig. 6). These differences become
significantly larger as CA activity is progressively inhibited. For 5 mg/kg Actz, the in vitro line, VBG
ABG, has a much higher slope
("capacitance coefficient") than the in vivo relationship across
the lung (mv
a, where mv is mixed venous blood entering the
pulmonary capillaries and a is blood leaving the pulmonary capillaries)
or that across the tissues (at
vt, where at is arterial blood
entering the tissue capillaries and vt is venous blood leaving the
tissue capillaries). The largest differences occur when CA activity is
completely inhibited. The hysteresis loop is much wider and the in
vitro capacitance coefficient is much higher than the
instantaneous dynamic in vivo capacitance coefficient.
|
In vitro vs. in vivo acid-base relationships.
As a consequence of
CO2-
-H+
disequilibrium, the in vivo plasma pH-blood
PCO2 relationship is nonlinear and is
manifested as a hysteresis loop around the in vitro
pH-PCO2 relationship across the lung
(mv
a) and that across the tissues (at
vt; Fig.
7). The two in vitro lines are parallel but
slightly displaced.
|
). A slope of
1 signifies a constant
[
] and thereby minimal
buffering power. On the other hand, a slope of
represents a perfect
buffer. Blood yields a buffer line with slope inter-mediate between
these two extremes. For example, for values approximating that for a normal human (
= 46.0 Torr,
pH
= 7.37, PaCO2 = 40.0 Torr,
pHa = 7.40), a line with slope of
2 is obtained. The points on this line are based on in
vitro measurements and represent equilibrium (or static) conditions. It
is useful to compare this relationship with the in vivo dynamic
acid-base relationship. This is akin to the approach in respiratory
mechanics wherein lung volume vs. transpulmonary pressure is
approximated as linear, with the slope representing static lung
compliance. During tidal breathing, the volume-pressure relationship
forms a loop around the static line. The width of the hysteresis loop
represents the dynamic compliance, and the difference between the
static and dynamic curves is a measure of airway resistance.
We have utilized this approach to examine the effects of CA inhibition
on the in vitro vs. in vivo pH-PCO2
relationships. These computed results are shown in Fig. 7. For control
conditions (Fig. 7A), the in vitro
buffer line (ABG
VBG) has a slope of
=
1.8. This can be
compared with the in vivo "linearized"
pH-PCO2 line for tissue
CO2 uptake
(
at
vt)
of
1.7 and for pulmonary
CO2
(
mv
a)
of
1.6. Thus, for control conditions, despite very similar
values for the linearized in vivo slopes for
CO2 uptake and
CO2 and that based on in
vitro equilibrated values, there is still a hysteresis loop around the in vitro buffer line. For the quasi-steady-state condition after 5 mg/kg Actz, the computed in vitro and in vivo
PCO2-pH relationships are shown in
Fig. 7B. There is a large discrepancy between the slope of the in vitro buffer line and the in vivo path of
blood PCO2-pH as blood travels around
the closed-loop circulation. The computed in vitro
(
ABG
VBG =
1.7) is very similar to that for control conditions but is
substantially different from the linearized slopes of the in vivo
pH-PCO2 lines
(
mv
a =
24.0 and
vt
at =
12.6). There is a significant difference between the in vivo
for
CO2 and
CO2 uptake because of differences
in the pulmonary and systemic capillary transit times. For the
quasi-steady-state condition after 100 mg/kg Actz, the computed in
vitro and in vivo PCO2-pH relationship is shown in Fig. 7C. The
hysteresis loop is much broader. Again, the computed values of the in
vitro buffer line (
ABG
VBG =
2.0) is similar to that for control conditions but is
substantially different from the linearized in vivo slopes of the
pH-PCO2 lines for
CO2 and
CO2 uptake
(
mv
a =
19.4 and
vt
at =
6.9). Thus, as for 5 mg/kg Actz, there is a major difference
between the slopes of the in vitro and in vivo
pH-PCO2 relationships. It is
reasonable to conclude from these calculations that the in vitro buffer
line is not useful in deciphering the in vivo dynamic instantaneous
acid-base relationships, just as static compliance is not helpful in
estimating dynamic compliance.
Sensitivity of model predictions to input parameters.
In our mathematical simulation we assumed that 5 mg/kg Actz resulted in
98.3% inhibition of red cell CA activity. Thus an Ai of 110 was chosen for these
conditions on the basis of an acceleration factor of 6,500 for
"normal" red cell CA activity (2, 7). Computations using
Ai of 33, which corresponds to
99.5% inhibition of red cell CA, are shown in Fig.
8 and compared with those using the nominal
value of Ai of 110. Although the
qualitative trends are preserved, a higher tissue
PCO2 of 53.2 Torr (compared with a
tissue PCO2 of 39.8 Torr used when
Ai = 110) is required to ensure
adequate CO2 uptake during tissue
capillary transit. Additionally, there is a significant discrepancy
between the measured and calculated
PaCO2 (measured = 33.3 Torr,
calculated = 40.0 Torr) and
(measured = 38.4 Torr,
calculated = 42.3 Torr).
|
CO2 for this experiment.
Furthermore, this results in a greater disparity between the
measured and calculated
PaCO2 (measured = 38.9 Torr, calculated = 44.6 Torr), pHa (measured = 7.29, calculated = 7.26),
(measured = 46.3 Torr, calculated = 48.5 Torr), and
pH
(measured = 7.27, calculated = 7.24).
|
CO2 in the lung and
CO2 uptake in tissues (results not
shown). As a consequence, for example, with 5 mg/kg Actz, tissue
PCO2 is predicted to be significantly
higher to match the measured
CO2. The time course of
computed changes in blood-gas/pH parameters is quite similar to those
shown in Fig. 8, where a greater degree of red cell CA inhibition was
assumed than in the nominal calculations.
Limitations of experimental methods and mathematical analyses.
Quasi-steady-state
CO2 at the
end of the experimental period (generally 4 h), 60 min after a
cumulative dose of 100 mg/kg Actz, was ~10-15% lower than at
the initiation of the experiments (Table 2). This could be due to
inadequate time to reach a true steady state or a global reduction in
metabolic CO2 production. The
latter could be due to pentobarbital anesthesia (3), a slight lowering
of animal core temperature, or a depressive effect of systemic acidosis
on glycolysis. Cardiac output generally remained constant throughout
the experimental period, except during the last 60 min, when there
tended to be a decrement of 10-15%.
. The rate of
CO2 dehydration to
is dependent on the available CA
activity as well as the non-
buffer capacity, which is dependent on the local concentration of
proteins and phosphate, among others. Within each tissue compartment, there are regional differences between the extracellular and
intracellular compartments. There might exist specialized transport
mechanisms for
and
H+ influx or efflux at the cell
membrane. Thus there are complex pathways and mechanisms within each
tissue that determine the dynamic
CO2 capacitance. Our model does
not include tissue CO2 stores and
is thus limited to simulation of steady states. The transient changes
in CO2 stores when CA activity is
inhibited, as well as the time to reach a new steady state, cannot be
estimated with our present model. We simply assume that 60 min is an
adequate time period for a new steady state to be established after
differential CA inhibition. Under these steady-state conditions, tissue
PCO2 is taken as a global driving
force for CO2 uptake by blood.
Use of time-variant lung-to-tissue and tissue-to-lung transit times is
another major limitation of our current model. Regional changes in
blood flow during graded CA inhibition are ignored. We have assumed
that CA activity is present on the endothelium of all tissue
capillaries, which is not likely to be true (14).
The mathematical computations presented are for a typical animal and
are representative of different levels of CA inhibition. We have chosen
to present computed results for experimental runs where the cardiac
output remained constant to ease the comparison between animals with
different levels of CA inhibition. Our control conditions do not
entirely mimic the in vivo situation, where CA activity is available to
blood on the vascular endothelial cells as blood travels through the
pulmonary and systemic capillaries but no CA activity is available
after blood leaves the capillary bed. Because of inherent red cell
hemolysis associated with instrumentation and surgical manipulations,
CA activity is available in postcapillary vessels in our control
experiments. For the control animals, finite postcapillary pH and
PCO2 disequilibria are predicted that
are rapidly dissipated in postcapillary vessels. The in vivo relationship of CO2 content to
blood PCO2, as blood travels around
the circulation, is nonlinear and forms a hysteresis loop. The width of
the hysteresis loop reflects the extent of
CO2-
-H+
disequilibrium as it exists in vivo. These predictions are consistent with our previous calculations that indicate a persistence of postcapillary pH disequilibria even when CA activity is available to
the plasma. Do such pH disequilibria exist in vivo in humans? Because
of the inherent experimental limitations of associated red cell
hemolysis and the small magnitude of the predicted pH changes, there
remains considerable disagreement about this phenomenon in the
literature (5, 6, 21).
Use of 5 mg/kg Actz is not an adequate model to simulate selective
inhibition of vascular endothelial CA activity. As noted above, a dose
of 5 mg/kg Actz probably was associated with significant red cell CA
inhibition. Thus the arterial and central venous blood-gas/pH values
measured under these conditions do not accurately reflect those that
might be expected under conditions of selective vascular CA inhibition.
Our estimate of ~10% contribution of vascular endothelial CA to
CO2 agrees with that observed
with "selective" CA inhibition in our limited series of
experiments with 2 mg/kg benzolamide. The lack of adequate bloodgas/pH data for these latter experiments prevents mathematical model
verification of "minimal" red cell CA inhibition.
Summary.
Progressive inhibition of vascular plus red cell CA activity was
associated with stepwise increments in the equilibrated
(
-A)PCO2. The maximum decrements in
CO2
were 10% at 5 mg/kg Actz, 24% at 20 mg/kg Actz, and 26% at 100 mg/kg
Actz, without full recovery of
CO2 at 1 h postinfusion.
Equilibrated PaCO2 overestimated PACO2, and tissue
PCO2 was underestimated by the
measured
.
Model computations, used to predict the kinetics of steady-state
intravascular PCO2 and pH
equilibration as blood travels around the circulation during different
levels of CA inhibition, indicate hysteresis loops of the instantaneous
CO2-
-H+
relationship and in vivo blood
PCO2-pH relationship due to the
finite reaction times for the
CO2-
-H+
reactions. The shape of the hysteresis loops is affected by the extent
of Actz inhibition of CA in red blood cells and plasma.
| |
ACKNOWLEDGEMENTS |
|---|
The authors are grateful for the support and encouragement of Dr. Luis Reuss.
| |
FOOTNOTES |
|---|
This work was supported in part by grants from The Moody Foundation (Galveston, TX), the National Institutes of Health, and the University of Texas Medical Branch Biomedical Engineering Center.
Address for reprint requests: A. Bidani, Div. of Pulmonary and Critical Care Medicine, Route E-61, Dept. of Internal Medicine, University of Texas Medical Branch, Galveston, TX 77550-0561.
Received 4 December 1996; accepted in final form 22 October 1997.
| |
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