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J Appl Physiol 88: 1933-1942, 2000;
8750-7587/00 $5.00
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Vol. 88, Issue 6, 1933-1942, June 2000

Correlation between ventilation and perfusion determines VA/Q heterogeneity in endotoxemia

Anthony J. Gerbino1, Steven McKinney1, and Robb W. Glenny1,2

Departments of 1 Medicine and 2 Physiology and Biophysics, University of Washington, Seattle, Washington 98195


    ABSTRACT
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

Endotoxin increases ventilation-to-perfusion ratio (VA/Q) heterogeneity in the lung, but the precise changes in alveolar ventilation (VA) and perfusion that lead to VA/Q heterogeneity are unknown. The purpose of this study was to determine how endotoxin affects the distributions of ventilation and perfusion and the impact of these changes on VA/Q heterogeneity. Seven anesthetized, mechanically ventilated juvenile pigs were given E. coli endotoxin intravenously, and regional ventilation and perfusion were measured simultaneously by using aerosolized and injected fluorescent microspheres. Endotoxemia significantly decreased the correlation between regional ventilation and perfusion, increased perfusion heterogeneity, and redistributed perfusion between lung regions. In contrast, ventilation heterogeneity did not change, and redistribution of ventilation was modest. The decrease in correlation between regional ventilation and perfusion was responsible for significantly more VA/Q heterogeneity than were changes in ventilation or perfusion heterogeneity. We conclude that VA/Q heterogeneity increases during endotoxemia primarily as a result of the decrease in correlation between regional ventilation and perfusion, which is in turn determined primarily by changes in perfusion.

acute lung injury; airway; breathing; gas exchange; inert gas; ventilation-perfusion heterogeneity


    INTRODUCTION
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

ENDOTOXIN CONTRIBUTES to gas exchange abnormalities in experimental acute lung injury by increasing ventilation-to-perfusion ratio (VA/Q) heterogeneity and intrapulmonary shunt (8, 13, 18). Although frequently attributed to changes in the perfusion distribution (19), VA/Q heterogeneity is determined by changes in alveolar ventilation (VA) heterogeneity, perfusion heterogeneity, and the correlation between regional ventilation and perfusion (29). Because the distributions of ventilation and perfusion have not been independently measured during endotoxemia, the precise changes in ventilation and perfusion that lead to VA/Q heterogeneity are unknown.

The purpose of this study was to determine how endotoxin changes the distributions of regional ventilation and perfusion and the contribution of these changes to VA/Q heterogeneity. We independently measured regional ventilation and perfusion using aerosolized and injected microspheres in endotoxemic pigs and quantified the relative importance of changes in ventilation heterogeneity, perfusion heterogeneity, and correlation between regional ventilation and perfusion in determining VA/Q heterogeneity during endotoxemia.


    METHODS
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

Animal Preparation

The study was approved by the University of Washington Animal Care Committee. Seven pathogen-free pigs weighing 21-25 kg were chemically restrained with intramuscular ketamine (20 mg/kg) and xylazine (2 mg/kg). Anesthesia was induced with intravenous thiopental (~4-8 mg/kg) and maintained with a thiopental infusion sufficient to produce a surgical plane of anesthesia and suppress spontaneous ventilation (~10-17 mg · kg-1 · h-1). Pigs breathed air and were mechanically ventilated via tracheostomy without positive end-expiratory pressure. Tidal volume was set at 11-12 ml/kg, and respiratory rate was adjusted to keep arterial PCO2 between 30 and 35 Torr before endotoxin infusion (i.e., respiratory rate was not changed after endotoxin infusion began). Minute ventilation was measured with a drum spirometer (Collins, Boston, MA). Catheters were placed in one carotid and femoral artery and in both femoral veins. A flow-directed pulmonary artery catheter was introduced through the external jugular vein. Lungs were hyperinflated to twice the tidal volume every 15 min to prevent atelectasis. Exhaled CO2 and expiratory flow were digitally sampled with an infrared CO2 detector (model 1260, Novametrix Medical Systems, Wallingford, CT) and pneumotach, respectively, for later determination of anatomic dead space. Animals were placed in the prone posture, and a solution of six inert gases (sulfur hexafluoride, ethane, cyclopropane, halothane, diethyl ether, and acetone) was infused for at least 30 min before the study protocol was begun.

Study Protocol

Data were collected at three time points during the study with the end of data collection for one time point and the start of data collection for the subsequent time point always separated by 40 min. The first two time points occurred before endotoxemia (i.e., baseline 1 and baseline 2), and data collection for the third began after 30 min of endotoxin infusion. E. coli O55:B5 endotoxin (Sigma Chemical, St. Louis, MO) was infused at 2.5 µg · kg-1 · h-1 through a femoral venous catheter. Normal saline (500 ml) was given intravenously if systemic blood pressure fell to 80% of its preendotoxin level. The rate of endotoxin infusion was halved if systemic blood pressure did not respond to fluids.

Regional ventilation was measured at each time point by aerosolizing yellow, orange, or yellow-green 1-µm-diameter fluorescent microspheres (FluoSpheres, Molecular Probes, Eugene, OR) in the ventilator circuit (25), while regional perfusion was simultaneously measured by injection of crimson, blue-green, or green 15-µm fluorescent microspheres (FluoSpheres, Molecular Probes) through a femoral venous catheter. Microspheres were sonicated and vortexed immediately before administration. Fifteen-micrometer microspheres were suspended in normal saline to a total volume of 10 ml, manually injected in small intermittent boluses (in an attempt to achieve as constant an infusion as possible), and agitated frequently during injection to prevent settling. Microspheres were administered over a 10-min time period in the first five animals and, because of improvements in aerosol delivery, over 5 min in the last two animals. Different color microspheres were used to measure ventilation and perfusion at each time point, and color assignment varied across experiments. Arterial, mixed-venous, and exhaled gas samples were collected for determination of inert gas concentrations by use of a gas chromatograph (Varian 3300; Walnut Creek, CA) (15) immediately after each microsphere administration, and blood-gas measurements were made on arterial and venous samples (ABL 4, Radiometer, Copenhagen, Denmark).

Core body temperature, mean arterial pressure, pulmonary artery pressure, pulmonary artery occlusion pressure, peak and end-inspiratory pause airway pressures, cardiac output (in triplicate), respiratory exchange ratio, and arterial blood gases were measured immediately before and after each microsphere administration, and average values were used for comparisons between time points. Cardiac output was measured by thermodilution (Edward's COM 2, Baxter, Irvine, CA). Hematocrit was determined by centrifugation of duplicate samples drawn after each microsphere administration. The respiratory exchange ratio was calculated by using fractional O2 and CO2 contents in inspired and mixed expired gas that were measured with a mass spectrometer (MGA1100, Perkin-Elmer, Norwalk, CT).

Animals were given heparin (10,000 units) and papaverine (2 mg/kg) and then killed by exsanguination under deep anesthesia. Median sternotomy was performed, large-bore catheters were placed in the left atrium and main pulmonary artery, and the lungs were perfused with 2% dextran in normal saline until free of blood. The right kidney was removed from five animals and analyzed for fluorescence to determine whether right-to-left shunting was present.

Lungs were removed from the chest, inflated with 25 cmH2O airway pressure, and air dried. They were encased in foam while suspended vertically in a squared box and then cut into 1.2-cm3-thick transverse slices, and each slice was cut into ~1.7-cm3 cubes in a miter box, yielding 851-1,221 lung pieces per animal. Pieces were visually scored for airway content and weighed, with pieces less than 8 mg excluded from the data set to minimize error due to uncertainty in flow or weight.

Fluorescent intensities for each color were determined by extracting fluorescent dye from each lung piece with the organic solvent 2-ethoxyethyl acetate (Aldrich Chemical, Milwaukee, WI). Dye concentration was read in a fluorimeter (LS50B, Perkin-Elmer) and corrected for background signal and spillover from adjacent colors (11). Based on the mean fluorescent intensity for each color in each animal and standard values for fluorescent intensity per microsphere, the mean number of microspheres per piece was ~1,300 for crimson, 1,200 for blue-green, 1,000 for green, 39,000 for yellow, 37,000 for yellow-green, and 56,000 for orange. Kidney fluorescence was determined by dissolving tissue with 4 M KOH, filtering the suspension with a 10-µm pore filter, extracting fluorescent dye from the filter with 2-ethoxyethyl acetate, and determining dye concentration in a fluorimeter (11).

Data Processing

Fluorescence. Fluorescent intensities were converted to flows in milliliters per minute by dividing the fluorescent intensity within each piece by the sum of intensities for that color in all pieces and then multiplying by total ventilation (for ventilation) or cardiac output (for perfusion). Ventilation was calculated by estimating anatomic dead space in three consecutive breaths from plots of exhaled CO2 concentration vs. exhaled volume as described by Fowler (9).

Ventilation and perfusion (in units of ml/min) were used to predict gas exchange (2), to determine VA- and Q-weighted VA/Q distributions, and to determine redistribution of ventilation and perfusion. To compensate for differences in piece size, ventilation and perfusion were weight normalized (ml · min-1 · g-1) before coefficients of variation (standard deviation/mean) and variances for the ventilation and perfusion distributions were calculated. Correlation between regional ventilation and perfusion was also calculated by using weight-normalized data.

Correlation between ventilation and perfusion and measures of heterogeneity (coefficients of variation and standard deviations) were calculated after lung pieces that received no ventilation or perfusion were excluded. Specifically, pieces were excluded for a given time point if ventilation or perfusion signals were <0.05 times the mean signal for those colors. This resulted in exclusion of 5 ± 3, 5 ± 2, and 9 ± 7% (means ± SD) of pieces in baseline 1, baseline 2, and endotoxemia, respectively. In comparison, using VA/Q < 0.01 and VA/Q > 100 to define shunt and dead space would have resulted in exclusion of 3 ± 2, 2 ± 2, and 6 ± 6% of pieces in baseline 1, baseline 2, and endotoxemia. We excluded pieces with fluorescent signals <0.05 times mean signal because signals <0.05 times mean cannot be distinguished from zero when the mean signal has a raw fluorescent intensity less than ~20, as was the case for some colors in this study. Experimental error in pieces with low fluorescent signals was estimated by simultaneously aerosolizing 1-µm microspheres of four different colors and determining variability between colors within each piece using previously published data (1).

VA- and Q-weighted VA/Q distributions. Inert-gas data for an animal were excluded if the remaining sum of squares at any time point exceeded 10. Retentions and excretions of inert gases were used to compute 50-compartment VA- and Q-weighted VA/Q distributions as described by Wagner et al. (27). Standard deviations of VA- and Q-weighted VA/Q distributions (logSDV and logSDQ) were calculated by using all VA/Q bins except shunt and dead space and again after exclusion of secondary VA/Q peaks (i.e., those smaller than the main peak) in high VA/Q regions. VA- and Q-weighted VA/Q distributions were also calculated from microsphere data after pieces representing shunt and dead space were excluded.

Predicting gas exchange. Arterial PO2, PCO2, and alveolar-arterial O2 differences were predicted from VA/Q distributions measured with microspheres, mixed venous blood gases, Hb concentration, and body temperature as described by Altemeier et al. (2). Briefly, end-capillary O2 and CO2 contents and regional alveolar PO2 and PCO2 were calculated in each lung piece by using its VA/Q and solving mass balance equations for O2, CO2, and N2. End-capillary gas contents were perfusion weighted and summed to give arterial gas contents, and regional alveolar gas tensions were ventilation weighted and summed to give mixed alveolar gas tensions. Arterial O2 and CO2 contents were converted to gas tensions by using oxygen- and carbon dioxide-Hb dissociation curves for pigs.

Statistical Analysis

All data are reported as means ± SD. Differences between baseline 1 and baseline 2 reflect time and method error and were therefore used as within-animal controls for evaluating differences between baseline 2 and endotoxemia. Statistical significance was assumed if P < 0.05 unless otherwise stated.

Comparisons between baselines 1 and 2 and between baseline 2 and endotoxemia were made by using two-tailed paired t-tests for physiological, gas exchange, and inert gas data and for coefficients of variation and standard deviations of the VA, Q, and VA/Q distributions. Paired t-tests were also used to compare results of inert gas and microsphere techniques and predicted and measured gas exchange. Linear correlation coefficients were calculated for measurement of regional VA and Q within the same piece at the same time point, and differences were evaluated by using paired t-tests after Fisher's z transformation.

Determinants of ventilation-perfusion heterogeneity. We partitioned changes in VA/Q heterogeneity during endotoxemia into those attributable only to changes in VA heterogeneity, only to changes in Q heterogeneity, and only to changes in correlation between regional VA and Q (i.e., VA-Q correlation) by using the mathematical expression that relates these variables (29)
&sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> = F[&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, &rgr;] = &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB> + &sfgr;<SUP>2</SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB> − 2 ⋅ &sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB> ⋅ &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A></SUB> ⋅ &rgr; (1)
where F describes the variance of the VA/Q distribution in the natural log domain (&sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB>), rho  is the correlation between ln VA and ln Q within a piece, and &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB> and &sfgr;<SUP>2</SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB> are the variances of the VA and Q distributions in the natural log domain. Specifically, effects of &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUP>2</SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, and &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> were quantified in each animal by calculating the hypothetical change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> that would have resulted had endotoxin changed only one of the three variables. Each hypothetical change, H, was calculated by taking the difference between &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> during baseline 2 (calculated by inserting values for &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, and rho  from baseline 2 into Eq. 1), and &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> that would have resulted had endotoxin changed only one of the three variables (calculated by inserting appropriate values for &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, and rho  into Eq. 1)
H(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>) = F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>E</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>2</SUB>) − F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>2</SUB>)

H(&sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>) = F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>E</SUB></SUB>, &rgr;<SUB>2</SUB>) − F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>2</SUB>)

H(&rgr;) = F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>E</SUB>) − F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>2</SUB>)
where subscripts E and 2 denote distributions measured during endotoxemia and baseline 2. ANOVA using a randomized complete block design was used to assess differences between hypothetical changes in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> due to &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, and rho , and post hoc comparisons between individual changes were evaluated with Fisher's protected least significant difference test.

Because &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> is also affected by the interaction between simultaneous changes in &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, and rho , we calculated hypothetical changes, H, in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> attributable to the interaction between simultaneous changes in &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB> and &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB> (interaction [VA-Q]), and simultaneous changes in rho  and &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, and rho  and &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB> (interaction [rho -VA,Q]). H (interaction [VA-Q]) was calculated by taking the change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> due to simultaneous changes in &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB> and &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, and subtracting from it the change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> due to endotoxin-induced changes in &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, and the change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> due to endotoxin-induced changes in &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>. H (interaction [rho -VA ,Q]) was calculated in an analogous fashion. In their simplest form, expressions for the interaction terms are written as follows
H(interaction [<A><AC>V</AC><AC>˙</AC></A><SC>a</SC>-<A><AC>Q</AC><AC>˙</AC></A>]) = F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>E</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>E</SUB></SUB>, &rgr;<SUB>2</SUB>) 

− F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>E</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>2</SUB>) − F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>E</SUB></SUB>, &rgr;<SUB>2</SUB>) + F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>2</SUB>)

H(interaction [&rgr;-<A><AC>V</AC><AC>˙</AC></A><SC>a</SC>,<A><AC>Q</AC><AC>˙</AC></A>]) = F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>E</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>E</SUB></SUB>, &rgr;<SUB>E</SUB>) 

− F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>E</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>E</SUB></SUB>, &rgr;<SUB>2</SUB>) − F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A><SUB>2</SUB></SUB>, &rgr;<SUB>E</SUB>) + F(&sfgr;<SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC><SUB>2</SUB></SUB>, &sfgr;<SUB><A><AC>Q</AC><AC>˙</AC></A>2</SUB>, &rgr;<SUB>2</SUB>)
The sum of these five hypothetical changes in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> gives the total change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> between baseline 2 and endotoxemia. In all animals, this sum equaled the change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> between baseline 2 and endotoxemia calculated directly from the ln VA/Q distributions, empirically verifying Eq. 1.

Hypothetical changes in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> due to endotoxin's effects on &sfgr;<SUP> </SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC></SUB>, &sfgr;<SUP> </SUP><SUB><A><AC>Q</AC><AC>˙</AC></A></SUB>, rho , and interactions between variables were reported as percentages of the total change in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> within each animal. To calculate percentages, each hypothetical change was divided by the sum of the absolute values of all hypothetical changes and multiplied by 100. Absolute rather than raw values were used to calculate the denominator of this expression to avoid the statistically unstable situation in which the denominator is extremely small relative to the numerator (e.g., when individual hypothetical changes are large but have opposite signs so that their sum is small). Percent changes in &sfgr;<SUP>2</SUP><SUB><A><AC>V</AC><AC>˙</AC></A><SC>a</SC>/<A><AC>Q</AC><AC>˙</AC></A></SUB> due to each hypothetical change were evaluated for difference from zero with unpaired t-tests.

Redistribution of ventilation and perfusion. Redistribution was defined as the decrease in correlation between pre- and postendotoxin measurements (e.g., rho  [VAE, VA2]) compared with the correlation between measurements made during baselines 1 and 2 (e.g., rho  [VA1, VA2]). Redistribution was considered significant if the confidence interval for the difference in correlation coefficients did not include zero. The magnitudes of ventilation and perfusion redistribution were considered significantly different if confidence intervals describing ventilation and perfusion redistribution did not overlap.

Confidence intervals were generated using the bootstrap technique (3, 7) because this technique is free of assumptions about the distribution of data or independence of data points. Conventional methods of generating confidence intervals about a correlation coefficient assume that all measurements are independent, but this assumption is violated because regional pulmonary blood flow is spatially correlated (10). The bootstrap technique calculates confidence intervals by constructing hypothetical data sets from an experimental data set with n lung pieces by grouping each piece with its 29 closest neighbors and selecting n/30 groups with replacement. Linear correlation coefficients or their differences are calculated for each hypothetical data set, and 95% confidence intervals are defined by excluding the highest and lowest 2.5% of values.

Effects of airway deposition. To evaluate the effect of airway content on ventilation and perfusion distributions, we recalculated coefficients of variation and redistribution for ventilation and perfusion after excluding lung pieces judged to contain more than 25% airways by volume.

Mechanisms of redistribution. Linear regression analysis was used to determine whether changes in predicted alveolar PO2 (2) within a lung piece [(predicted alveolar PO2 during endotoxemia) - (predicted alveolar PO2 during baseline 2)] were predictive of changes in perfusion due to endotoxin in that piece [100 · (QE - Q2)/Q2]. Pieces with flows during baseline 2 that were less than 0.05 times mean flow were excluded from this analysis. Slopes of regression lines were evaluated for difference from zero with unpaired t-tests.

To determine whether changes in regional ventilation and perfusion during endotoxemia were matched, linear correlation coefficients were calculated for the percent change in regional ventilation (100 · [VAE - VA2]/VA2) and the percent change in regional perfusion (100 · [QE - Q2]/Q2) within a piece. Pieces with flows during baseline 2 that were <0.05 times mean flow were excluded from this analysis. Because the correlation was positive in every animal, the coefficient of determination (r2) was used to describe the strength of the association between changes in regional ventilation and perfusion.


    RESULTS
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

Physiological Data

On average, endotoxemia caused mean pulmonary artery and pulmonary artery occlusion pressures to triple and cardiac output to halve (Table 1). Mean arterial pressure was not changed significantly at 30 min, but five of seven animals developed hypotension before that time point and were given intravenous fluids. The rate of endotoxin infusion was halved in three animals because hypotension did not resolve promptly with intravenous fluids.

                              
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Table 1.   Effects of endotoxin on physiological data

Endotoxemia decreased arterial and mixed venous PO2 and increased mixed venous PCO2 and the alveolar-arterial O2 difference. Arterial PCO2 did not increase significantly (Table 1). Endotoxin also increased peak airway and end-inspiratory hold pressure and resulted in hemoconcentration and acidemia. Physiological data did not change significantly between baseline 1 and baseline 2.

Microsphere Data: Ventilation, Perfusion, and Ventilation-Perfusion Distributions

Before endotoxemia, ventilation and perfusion were heterogeneously distributed and highly correlated (Table 2). During endotoxemia, the correlation between regional ventilation and perfusion decreased (Fig. 1) and perfusion heterogeneity increased, but ventilation heterogeneity did not change significantly (Table 2). When lung regions judged to contain the more than 25% airways by volume were excluded from the analysis, ventilation and perfusion heterogeneity decreased to ~98% and ~97%, respectively, of previous values, and statistical comparisons between time points were unchanged. Endotoxin increased VA/Q heterogeneity (Table 2; see also Table 4) but did not significantly change intrapulmonary shunt. There were no significant differences between baselines 1 and 2.

                              
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Table 2.   Effects of endotoxin on VA-Q correlation and VA, Q, and VA/Q heterogeneity



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Fig. 1.   Regional alveolar ventilation (VA) vs. regional perfusion (Q) within same lung piece measured during baseline 2 (A) and endotoxemia (B). Subscripts 2 and E denote time points baseline 2 and endotoxemia, respectively. Each point represents a single 1.7-cm3 lung region (n = 1,221). Correlation between regional VA and Q is initially high but decreases during endotoxemia.

Inert-Gas Data: Ventilation-Perfusion Heterogeneity

Inert-gas data from two animals were excluded because the remaining sum of squares for these animals exceeded 10 (remaining sum of squares was 1.5 ± 2.0 for included data). Endotoxemia increased heterogeneity of the Q-weighted VA/Q distribution (P = 0.007) (logSDQ), but intrapulmonary shunt (P = 0.11) and heterogeneity of the VA-weighted VA/Q distribution (logSDV) (P = 0.12) did not change significantly (Table 4). There were no significant differences between baseline 1 and baseline 2.

Determinants of Ventilation-Perfusion Heterogeneity

Changes in ventilation heterogeneity, perfusion heterogeneity, and VA-Q correlation had significantly different effects on VA/Q heterogeneity (P = 0.025). The decrease in VA-Q correlation had a greater impact on VA/Q heterogeneity than did the increase in ventilation (P = 0.018) or perfusion heterogeneity (P = 0.016) (Fig. 2). Only the decrease in VA-Q correlation (48 ± 22%, P = 0.001) and interaction between changes in VA-Q correlation and VA and Q heterogeneity (20 ± 8%, P = 0.0006) significantly increased VA/Q heterogeneity. Although VA/Q heterogeneity tended to increase as a result of changes in perfusion heterogeneity (15 ± 17%, P = 0.06) and ventilation heterogeneity (5 ± 11%, P = 0.24) and to decrease as a result of the interaction between changes in VA and Q heterogeneity (-6 ± 9%, P = 0.12), these effects did not achieve statistical significance.


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Fig. 2.   Percent changes in ratio of VA to Q (VA/Q) heterogeneity attributable to change in VA-Q correlation (change in rho ), VA heterogeneity (change in VA), Q heterogeneity (change in Q), interaction between simultaneous changes in VA and Q heterogeneity [interaction (VA-Q)], and interaction between simultaneous changes in VA-Q correlation and VA and Q heterogeneity [interaction (rho -VA,Q)]. On average, decrease in VA-Q correlation had a greater impact on VA/Q heterogeneity than did changes in VA or Q heterogeneity. Interaction (rho -VA,Q) also significantly increased VA/Q heterogeneity because a decrease in VA-Q correlation magnifies the effect that increases in VA and Q heterogeneity have on VA/Q heterogeneity. Note that interaction (VA-Q) decreased VA/Q heterogeneity because VA/Q heterogeneity achieves a local minimum when VA and Q heterogeneity are similar, and VA and Q heterogeneities are more alike when changes due to endotoxin are considered together. See text and Fig. 5 for further discussion.

Redistribution of Ventilation and Perfusion

Endotoxemia caused significant redistribution of perfusion between lung regions in all animals and significant redistribution of ventilation in five of seven animals. In each animal, redistribution of perfusion was significantly greater than redistribution of ventilation (Table 3, Fig. 3). When lung regions judged to contain more than 25% airways by volume were excluded from the analysis, ventilation and perfusion redistribution increased by ~1 and ~5%, respectively, of previous values.

                              
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Table 3.   Effect of endotoxin on redistribution of VA and Q



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Fig. 3.   A: regional Q during baseline 1 (Q1) vs. regional Q2. B: regional Q during endotoxemia (QE) vs. regional Q2. C: regional V at baseline 1 (VA1) vs. regional VA2. D: regional VAE vs. regional VA2. Each point represents a single 1.7-cm3 lung region (n = 913). Note linear correlation coefficient (r) and 95% confidence intervals (given in parentheses). Endotoxemia causes significant redistribution of perfusion, but redistribution of ventilation is modest.

Regional perfusion did not preferentially decrease in regions predicted to have the largest decrease in alveolar PO2 (mean slope = -1.1 ± 0.4 Torr-1, P = 0.0005 for difference from zero) (Fig. 4A). Changes in regional ventilation and perfusion due to endotoxin were poorly correlated (mean r2 = 0.09, 95% confidence interval 0.06 - 0.25) (Fig. 4B) even when animals with no or minimal ventilation redistribution were excluded from the analysis.


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Fig. 4.   A: percent change in regional Q [100 · (QE - Q2)/Q2] vs. change in predicted alveolar PO2 (PAO2) in the same lung piece [(predicted PAO2 during endotoxemia) - (predicted PAO2 during baseline 2)]. Note regression line. Perfusion does not preferentially decrease in regions with the greatest decrease in PAO2, suggesting that hypoxic pulmonary vasoconstriction does not determine perfusion redistribution during endotoxemia. B: percent change in regional VA [100 · (QE - Q2)/Q2] vs. percent change in regional Q [100 · (QE - Q2)/Q2] in same lung piece. Note coefficient of determination R2. Changes in regional ventilation and perfusion are poorly correlated, suggesting that mechanisms that match ventilation and perfusion do not determine redistribution of ventilation or perfusion during endotoxemia. Each point represents a single 1.7-cm3 lung region (n = 913).

Comparison of Microsphere and Inert-Gas Data

VA- and Q-weighted VA /Q distributions derived from microsphere data underestimated VA/Q heterogeneity compared with the multiple inert-gas elimination technique (MIGET). When secondary VA/Q peaks in high VA/Q regions were excluded from MIGET data, the discrepancy between the two techniques decreased somewhat but remained statistically significant (Table 4). MIGET and microsphere techniques yielded estimates of intrapulmonary shunt that were not significantly different, although inert-gas estimates tended to be greater during endotoxemia (P = 0.11).

                              
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Table 4.   Heterogeneity and shunt in VA- and Q-weighted VA/Q distributions

Predicted vs. Measured Gas Exchange

VA/Q distributions derived from microsphere data accurately predicted arterial PO2, PCO2, and the alveolar-arterial O2 difference before endotoxemia (Table 5). However, microsphere data overestimated arterial PO2 and underestimated the alveolar-arterial O2 difference during endotoxemia. Analysis of kidney fluorescence demonstrated right-to-left shunting in two of five animals during endotoxemia but not during baselines 1 or 2. When data from these two animals were excluded, predicted and measured PO2 were no longer significantly different during endotoxemia (P = 0.13), although microsphere data continued to underestimate the alveolar-arterial O2 difference (P = 0.02).

                              
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Table 5.   Predicted vs. measured gas exchange


    DISCUSSION
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

The main findings of this study are the following: 1) Endotoxemia decreases the correlation between regional ventilation and perfusion and increases perfusion heterogeneity. 2) Decrease in correlation between regional ventilation and perfusion during endotoxemia substantially increases VA/Q heterogeneity, whereas increase in perfusion heterogeneity has less effect. 3) Endotoxemia has only modest effects on the ventilation distribution. Therefore, the decrease in correlation between regional ventilation and perfusion during endotoxemia results primarily from changes in perfusion.

Despite a significant increase in perfusion heterogeneity, the increase in VA/Q heterogeneity during endotoxemia was determined principally by the decrease in VA-Q correlation. The importance of the VA-Q correlation follows directly from the mathematical relationship describing VA/Q heterogeneity as a function of ventilation and perfusion heterogeneity and VA-Q correlation (Eq. 1) (29) that is illustrated graphically in Fig. 5.


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Fig. 5.   Contour plots showing VA/Q heterogeneity for 2 different VA-Q correlations: VA-Q correlation before endotoxemia (VA-Q correlation = 0.88; A), and VA-Q correlation during endotoxemia (VA-Q correlation = 0.56; B). Specifically, contour plots show VA/Q heterogeneity (variance VA-Q) as a function of VA heterogeneity (variance VA), Q heterogeneity (variance Q), and VA-Q correlation as described in Eq. 1 (see Statistical Analysis). When the VA-Q correlation is high (A), VA/Q heterogeneity achieves local minima in the region in which VA and Q heterogeneity are similar (i.e., in the "valley" of the contour plot). In this region, changes in VA and Q heterogeneity have little impact on VA/Q heterogeneity. When the VA-Q correlation decreases (B), VA/Q heterogeneity becomes more sensitive to changes in VA and Q heterogeneity, and VA/Q heterogeneity increases considerably even if VA and Q heterogeneity are unchanged.

When the VA-Q correlation is high (Fig. 5A), VA/Q heterogeneity is relatively low in the region in which ventilation and perfusion heterogeneity are similar (i.e., in the "valley" of the contour plot). In this region, even large increases in ventilation and perfusion heterogeneity have relatively little impact on VA/Q heterogeneity. In contrast, VA/Q heterogeneity increases dramatically when the VA-Q correlation decreases (Fig. 5B), even if ventilation and perfusion heterogeneity do not change. When the VA-Q correlation is low or ventilation and perfusion heterogeneity are very dissimilar, changes in ventilation and perfusion heterogeneity have a greater impact on VA/Q heterogeneity.

The importance of the VA-Q correlation to VA/Q heterogeneity has not been previously emphasized. Historically, VA/Q heterogeneity has been attributed primarily to heterogeneity in the distributions of ventilation and perfusion because the VA-Q correlation was thought to be weak (29). When regional ventilation and perfusion are directly and independently measured, however, the VA-Q correlation is strong (3, 21, 25). Melsom et al. (21) found that this strong correlation was associated with a narrow VA-Q distribution even though the individual distributions of ventilation and perfusion were broad. We extend their observations by showing that VA/Q heterogeneity increases during endotoxemia principally as a result of the decrease in the previously strong correlation between regional ventilation and perfusion. The importance of the VA-Q correlation is unlikely to be unique to endotoxemia. Because we and others (3, 21, 25) have demonstrated that normal lung (i.e., before injury) is characterized by a strong VA-Q correlation and has similar ventilation and perfusion heterogeneities, VA/Q heterogeneity should be relatively sensitive to changes in VA-Q correlation and insensitive to changes in ventilation and perfusion heterogeneity regardless of their cause.

To what extent are changes in the ventilation and perfusion distributions independently responsible for the decrease in VA-Q correlation during endotoxemia? The contribution of each to the decrease in VA-Q correlation is roughly reflected by the magnitude of ventilation and perfusion redistribution. Because perfusion redistribution was significantly greater than ventilation redistribution, changes in perfusion are primarily responsible for the decrease in the VA-Q correlation. Redistribution roughly reflects effects on the VA-Q correlation because the VA-Q correlation was strong before endotoxemia and changes in ventilation and perfusion within each piece during endotoxemia were weakly correlated. Therefore, redistribution of ventilation and perfusion is much more likely to decrease than to increase VA-Q correlation.

Although mechanisms determining redistribution of perfusion during endotoxemia are unclear, redistribution is unlikely to be explained by regional hypoxic pulmonary vasoconstriction. Perfusion did not decrease in regions predicted to have the greatest decrease in alveolar PO2 (Fig. 4A), and changes in regional ventilation and perfusion within each piece were not strongly correlated (Fig. 4B). This suggests that hypoxic pulmonary vasoconstriction or other mechanisms that preserve VA/Q matching do not determine redistribution of ventilation or perfusion during endotoxemia. Release of thromboxane A2 has been shown to mediate endotoxin-induced pulmonary vasoconstriction (17, 26) and could potentially mediate heterogeneous changes in perfusion via regional differences in thromboxane A2 release or responsiveness of the pulmonary vasculature. The presence of physiologically significant spatial heterogeneity in biochemical and cellular mediators of vasoregulation awaits direct confirmation.

Our conclusions rely on the ability of microspheres to accurately measure regional ventilation and perfusion. Fluorescent microspheres are a well-established method for measuring regional pulmonary blood flow. Microspheres of 15-µm diameter lodge in pulmonary capillaries in proportion to regional blood flow (4, 14, 20). In addition, fluorescent-labeled microspheres have been validated as markers of regional pulmonary blood flow by comparison with radiolabeled microspheres in injured (16) and uninjured (11) lungs. Although lung pieces with low relative blood flows may have contained fewer than 400 microspheres of a single color in this study, heterogeneity and correlation coefficients are well determined even when the "400-microsphere rule" is violated (24).

Aerosolized, 1-µm-diameter fluorescent microspheres have been validated as markers of regional ventilation in normal lung (25). They deposit nearly exclusively in gas-exchanging regions of the lung, provide reproducible measurements, and (combined with measurements of regional blood flow) can accurately predict respiratory and inert-gas exchange (2). Because deposition patterns of aerosolized microspheres have not been determined during lung injury, increased deposition in non-gas-exchanging regions (i.e., airways) during endotoxemia may have confounded estimates of regional ventilation. Although we cannot definitively exclude this possibility, changes in ventilation heterogeneity and redistribution were minimal when we excluded lung pieces with high airway content from our analysis.

VA/Q distributions generated from microsphere data most likely underestimate VA/Q heterogeneity during endotoxemia. Both overestimation of arterial PO2 and underestimation of VA/Q heterogeneity compared with inert-gas data support this belief. Underestimation of VA/Q heterogeneity is most likely explained by development of VA/Q heterogeneity on a scale that is beneath the spatial resolution of our methods (i.e., within 1.7-cm3 lung pieces). This interpretation is consistent with that of Altemeier et al. (3), who showed that microsphere data accurately predicted arterial PO2 in uninjured lungs but overestimated arterial PO2 after vascular bead embolism.

Discrepancy between inert-gas and microsphere estimates of VA/Q heterogeneity (i.e., logSDV and logSDQ) before endotoxemia is more difficult to explain. The limited spatial resolution of the microsphere method should result in lower estimates of VA/Q heterogeneity for microspheres than for MIGET. However, because microsphere data accurately predict gas exchange before endotoxemia, underestimation of VA/Q heterogeneity by the microsphere method before endotoxemia must be small. Although values for ventilation and perfusion heterogeneity and VA-Q correlation before endotoxemia (from microsphere data) are consistent with previously published work (3, 5, 12, 21, 25), estimates of VA/Q heterogeneity made with MIGET are higher than those in the literature (8, 18). Therefore, discrepancy between MIGET and microsphere data before endotoxemia may be due to systematic error in our inert-gas data in addition to the limited spatial resolution inherent in the microsphere method.

Change in cardiac output may have affected the perfusion distribution during endotoxemia. The effect of cardiac output on regional perfusion has never been measured directly, but studies using the inert-gas technique show that VA/Q heterogeneity increases when cardiac output decreases (6, 22). Because increases in VA/Q heterogeneity in these studies were small compared with those that we and others (8, 18) have observed during endotoxemia, the decrease in cardiac output during endotoxemia is unlikely to have had a major impact on redistribution of blood flow.

Abnormalities in VA-Q matching during porcine endotoxemia may resemble those in patients with acute respiratory distress syndrome and sepsis because endotoxin is frequently present in these conditions (23). However, the early time point that we chose to study, the degree of pulmonary hypertension that develops in pigs, and the presence of pulmonary intravascular macrophages in pigs but not humans (28) may limit the generalizability of our conclusions.

In conclusion, we have shown that decrease in correlation between regional ventilation and perfusion is the principal determinant of VA/Q heterogeneity during endotoxemia. This correlation decreases primarily as a result of changes in perfusion, because endotoxin's effects on the distribution of ventilation are modest. Although perfusion heterogeneity increases during endotoxemia, this increase has little effect on VA/Q heterogeneity.


    ACKNOWLEDGEMENTS

We thank Dowon An, Susan Bernard, Dave Frazer, and Carmel Schimmel for excellent technical assistance.


    FOOTNOTES

This study was supported by National Heart, Lung, and Blood Institute Grants HL-10284, HL-56239, and HL-30542.

The costs of publication of this article were defrayed in part by the payment of page charges. The article must therefore be hereby marked "advertisement" in accordance with 18 U.S.C. §1734 solely to indicate this fact.

Address for reprint requests and other correspondence: A. J. Gerbino, Div. of Pulmonary/Critical Care Medicine, BB-1253 Health Sciences Bldg., Box 359762, Univ. of Washington, Seattle, Washington 98195-6522 (E-mail: gerbino{at}u.washington.edu).

Received 5 November 1999; accepted in final form 10 December 1999.


    REFERENCES
TOP
ABSTRACT
INTRODUCTION
METHODS
RESULTS
DISCUSSION
REFERENCES

1.   Altemeier, WA, McKinney S, and Glenny RW. The fractal nature of regional ventilation distribution. J Appl Physiol 88: 1551-1557, 2000[Abstract/Free Full Text].

2.   Altemeier, WA, Robertson HT, and Glenny RW. Pulmonary gas-exchange analysis by using simultaneous deposition of aerosolized and injected microspheres. J Appl Physiol 85: 2344-2351, 1998[Abstract/Free Full Text].

3.   Altemeier, WA, Robertson HT, McKinney S, and Glenny RW. Pulmonary embolization causes hypoxemia by redistributing regional blood flow without changing ventilation. J Appl Physiol 85: 2337-2343, 1998[Abstract/Free Full Text].

4.   Beck, KC. Regional trapping of microspheres in the lung compares well with regional blood flow. J Appl Physiol 63: 883-889, 1987[Abstract/Free Full Text].

5.   Beck, KC, and Rehder K. Differences in regional vascular conductances in isolated dog lungs. J Appl Physiol 61: 530-538, 1986[Abstract/Free Full Text].

6.   Domino, KB, Eisenstein BL, Cheney FW, and Hlastala MP. Pulmonary blood flow and ventilation-perfusion heterogeneity. J Appl Physiol 71: 252-258, 1991[Abstract/Free Full Text].

7.   Efron, B, and Tibshirani RJ. An Introduction to the Bootstrap. New York: Chapman & Hall, 1993.

8.   Forsgren P, Jakobson S, and Modig J. True shunt in relation to venous admixture in an experimental porcine model of early ARDS. Acta Anaesthesiol Scand 33: 621-628, 1989[Medline].

9.   Fowler, WS. Lung function studies. II. The respiratory dead space. Am J Physiol 154: 405-416, 1948.

10.   Glenny, RW. Spatial correlation of regional pulmonary perfusion. J Appl Physiol 72: 2378-2386, 1992[Abstract/Free Full Text].

11.   Glenny, RW, Bernard S, and Brinkley M. Validation of fluorescent-labeled microspheres for measurement of regional organ perfusion. J Appl Physiol 74: 2585-2597, 1993[Abstract/Free Full Text].

12.   Glenny, RW, Bernard S, Robertson HT, and Hlastala MP. Gravity is an important but secondary determinant of regional pulmonary blood flow in upright primates. J Appl Physiol 86: 623-632, 1999[Abstract/Free Full Text].

13.   Gust, R, Kozlowski J, Stephenson AH, and Schuster DP. Synergistic hemodynamic effects of low-dose endotoxin and acute lung injury. Am J Respir Crit Care Med 157: 1919-1926, 1998[Abstract/Free Full Text].

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15.   Hlastala, MP, and Robertson HT. Inert gas elimination characteristics of the normal and abnormal lung. J Appl Physiol 44: 258-266, 1978[Free Full Text].

16.   Hubler, M, Souders JE, Shade DE, Hlastala MP, Polissar NL, and Glenny RW. Validation of fluorescent-labeled microspheres for measurement of relative blood flow in severely injured lungs. J Appl Physiol 87: 2381-2385, 1999[Abstract/Free Full Text].

17.   Huttemeier, P, Eliasen K, Mogensen T, Bell M, Sorensen JN, and Qvist J. Effects of a thromboxane antagonist (BM 13-177) during endotoxin-induced pulmonary vasoconstriction in sheep. Clin Physiol 6: 415-422, 1986[Medline].

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19.   Marshall, BE, Marshall C, Frasch F, and Hanson CW. Role of hypoxic pulmonary vasoconstriction in pulmonary gas exchange and blood flow distribution. Intensive Care Med 20: 291-297, 1994[Web of Science][Medline].

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21.   Melsom, MN, Kramer-Johansen J, Flatebo T, Muller C, and Nicolaysen G. Distribution of pulmonary ventilation and perfusion measured simultaneously in awake goats. Acta Physiol Scand 159: 199-208, 1997[Web of Science][Medline].

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23.   Parsons, PE, Worthen GS, Moore EE, Tate RR, and Henson PM. The association of circulating endotoxin with the development of the adult respiratory distress syndrome. Am Rev Respir Dis 140: 294-301, 1989[Web of Science][Medline].

24.   Polissar, NL, Stanford D, and Glenny RW. The 400 microsphere per piece "rule" does not apply to all blood flow studies. Am J Physiol Heart Circ Physiol 278: H16-H25, 2000[Abstract/Free Full Text].

25.   Robertson, HT, Glenny RW, Stanford D, McInnes LM, Luchtel DL, and Covert D. High-resolution maps of regional ventilation utilizing inhaled fluorescent microspheres. J Appl Physiol 82: 943-953, 1997[Abstract/Free Full Text].

26.   Snapper, JR, Hutchinson AA, Ogletree ML, and Brigham KL. Effects of cyclooxygenase inhibitors on the alterations in lung mechanics caused by endotoxemia in the unanesthetized sheep. J Clin Invest 72: 63-76, 1983.

27.   Wagner, PD, Saltzman HA, and West JB. Measurement of continuous distributions of ventilation-perfusion ratios: theory. J Appl Physiol 36: 588-599, 1974[Free Full Text].

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