|
|
||||||||
University of British Columbia Pulmonary Research Laboratory, St. Paul's Hospital, Vancouver, British Columbia, Canada V6Z 1Y6
| |
ABSTRACT |
|---|
|
|
|---|
Interdependence between airways and the
lung parenchyma is thought to be a major mechanism preventing excessive
airway narrowing during bronchoconstriction. Because the
elastance of the lung increases during bronchoconstriction, the lung's
tethering force could also increase, further attenuating
bronchoconstriction. We hypothesized that the bulk (
) and shear
moduli (µ) of the lung increase similarly during bronchoconstriction.
To test this hypothesis, we excised rabbit lungs and measured the lung
volume, pulmonary elastance,
, and µ at transpulmonary pressures
of 4, 6, 8, 12, and 16 cmH2O using
pressure-volume curves, slow oscillations of the lung, and an
indentation test. Bronchoconstriction was induced by nebulizing
carbachol by using small tidal-volume ventilation to prevent
hyperinflation. The measurement of
and µ was repeated after
carbachol treatment. After carbachol treatment, the increase in
was
significantly greater than that in µ. The estimated value for µ was
~0.5 × transpulmonary pressure
both before and after carbachol treatment. These data
suggest that the tethering effect of the lung parenchyma, which serves
to attenuate bronchoconstriction, is not significantly increased during
carbachol administration unless there is hyperinflation.
lung parenchymal interdependence; bulk modulus; shear modulus
| |
INTRODUCTION |
|---|
|
|
|---|
EXAGGERATED AIRWAY NARROWING in response to
pharmacological agonists is a characteristic feature of patients who
have asthma. The exact mechanism for the exaggerated airway narrowing
is unknown. Because peripheral airways are surrounded by the lung
parenchyma, the elastic load provided by lung elastic recoil can
modulate the smooth-muscle shortening (8, 15, 16). Ding et al. (4) examined the effect of lung volume on bronchoconstriction induced by
inhaled methacholine and suggested that an increase or decrease in lung
volume alters the interdependence between the airways and lung
parenchyma, attenuating or accentuating airway narrowing. Lai-Fook et
al. (11) used canine lung lobes to measure shear modulus (µ), which
is an expression of a material's ability to resist an isovolumic shape
distortion. They reported that µ increases linearly with
transpulmonary pressure (PL)
and that the change in peribronchial pressure, which creates the
airway-lung parenchymal interdependence, could be estimated. In
calculating the peribronchial pressure change during
bronchoconstriction, they used the value for µ of the lung parenchyma
that had not undergone bronchoconstriction. Because the stiffness of
the lung increases during bronchoconstriction (2, 14, 18), the elastic
properties expressed by µ and bulk modulus (
) could increase and
alter the airway-lung parenchymal interdependence. We hypothesized that
and µ increase similarly during bronchoconstriction because of
the stiffening of the lung parenchyma. To test this hypothesis, we
measured lung volume,
, and µ using pressure-volume curves, slow
oscillation of the lung, and an indentation test before and after
carbachol nebulization in excised rabbit lungs.
| |
MATERIALS AND METHODS |
|---|
|
|
|---|
Animal preparation.
Twenty-five New Zealand White rabbits were divided into five groups.
The excised lungs of each group were inflated to a
PL of either 4, 6, 8, 12, or 16 cmH2O
(n = 5 for each group).
After deep anesthesia with
-chloralose (100 mg/kg) and urethan
(1,000 mg/kg), the animals were intubated and the chest was opened. The rabbits were artificially ventilated by using 100%
O2 (tidal volume of 7 ml/kg and
respiratory rate of 40 breaths/min) for ~20 min. The tracheal tube
was then occluded at end expiration, and the lung was degassed by the
uptake of O2 into pulmonary
circulation. Then the animals were killed, and the lung and the heart
were carefully dissected en bloc from the thorax.
Pulmonary function. Airway pressure was measured through a side port of a tracheal tube by using a piezoresistive transducer (FPM-02PG, Fujikura, Tokyo, Japan) and was compared with atmospheric pressure to give PL. Airflow was measured by using a pneumotachometer (Fleisch no. 00) and a differential pressure transducer (±5 cmH2O; model MP45, Validyne), and volume was calculated by integrating the flow signal. All pressure and flow tracings were displayed continuously on a monitor and recorded by using a computer-supported data-acquisition system (Raytech, Vancouver, British Columbia). With the use of a device that allows inflation or deflation of the lung at a desired flow rate, the lungs were slowly inflated to total lung capacity (TLC), defined as the volume at a PL of 25 cmH2O. Two quasi-static pressure-volume curves were obtained at a PL between 25 and 0 cmH2O. The repeat curves were reproducible and not associated with an increase in gas trapping. The tracheal tube was then occluded at a PL of 0 cmH2O, and the weight of the heart and lung was measured. The tissue volume of the heart and lung was calculated by dividing tissue weight by specific tissue density (1.06 g/ml). Total heart and lung volume, including lung gas volume at a PL of 0 cmH2O, was measured by water displacement. The trapped gas volume at a PL of 0 cmH2O was obtained by subtracting tissue volume from water-displaced total volume. The lung gas volume at each PL was calculated by adding the trapped gas volume at a PL of 0 cmH2O and the volume at that particular PL obtained from the pressure-volume curves. After a slow TLC maneuver, the lung was deflated to one PL level (4, 6, 8, 12, or 16 cmH2O). Ten minutes were allowed for the lung volume to equilibrate, and then the lung was sinusoidally oscillated by using a small tidal volume (~0.3 ml) at a frequency of 6 Hz, keeping end-expiratory pressure constant at the selected PL to obtain lung resistance (RL) by using Mead and Whittenberger's method (17). Slow and small pressure-volume loops (0.7 Hz and ~0.3 ml, respectively) were obtained at that PL to measure lung elastance (EL) by using a recursive least squares method to fit the equation of motion (13). Different frequencies were used to measure RL and EL because at low frequencies tissue resistance contributes significantly to RL and we wanted to specifically examine the effects of carbachol on airway narrowing. At a frequency of 6 Hz, we can assume that RL is a reasonable estimate of airway resistance.
Indentation test. The lung was kept inflated at the selected PL and was supported by using gauze beneath the cardiac grove so that the flat surface of the right lung was horizontal. A plastic disk with a diameter of 9.5 mm and a thickness of 3 mm was attached to a force transducer (FT03, Grass Instruments) so that the surface of the disk was parallel to the lung surface. The force transducer was attached to a holding bar, which could be moved vertically along a metal rail by using a micrometer. After pulmonary function was measured at that PL, the disk was lowered until the whole surface was completely in contact with the pleural surface. The disk was then lowered by using 0.25-mm steps until a total indentation of 2.25 mm was reached. The plateau force was recorded 1 min after each step. The indentation test was performed by using the upper and lower lobe of the right lung. The order of measurements was randomized for upper and lower lobes. In 13 animals, the upper lobe was measured first and the lower lobe second and vice versa in the other 12 animals.
Carbachol nebulization. A high concentration of carbachol (100 mg/ml) was nebulized through the trachea by using a Devilbiss nebulizer (model 646, Devilbiss) for 3 min. During nebulization, positive end-expiratory pressure (PEEP) was kept at the selected PL by using a PEEP valve. Carbachol was administered by temporary occlusion of the exhalation port to give small tidal volumes, which resulted in PL fluctuations of 3-5 cmH2O above PEEP. After the nebulization, RL and EL were remeasured, the lung was kept inflated at that PL, and the indentation test was repeated by using the same protocol as at baseline.
The lung volume after carbachol nebulization was estimated as follows: Vcarb =
Vbase. For this
calculation, Vbase and
Vcarb are lung volumes before and
after carbachol nebulization, respectively, and
is the inflation
factor. To calculate
, we made an assumption that lung volume
changes uniformly by a factor equal to the change in the cube of the
change in the line length on the pleural surface. Two pairs of small
markers were arranged diagonally on the lung surface so that each pair
was 1.5-3 cm apart and the lines connecting the two pairs crossed
approximately at a right angle (1). The distance between two pairs of
markers was measured before and after carbachol treatment by using an
optical microscope. The coefficient
was calculated as
= (A/B)3/2, where
A and B are the "areas" formed by the markers
after and before carbachol treatment, respectively.
Calibration for displacement of the force transducer. The displacement of the metal sensor in the force transducer during an indentation test was measured by pressing the disk onto an incompressible surface. The slope of the relationship between displacement of the metal sensor and measured force was very small (0.03 mm/g) and was linear between 0 and 10 g. The movement of the disk in the indentation test was corrected by using this relationship.
Calculation of
and µ.
The
was calculated as
|
(1) |
|
(2) |
|
(3) |
is Poisson's ratio of the lung. The µ was calculated by
using Eqs. 2 and 3, and the data for
were obtained
from Eq. 1. The relationship between
applied force (F) and displacement (w) was linear, both at baseline and
after carbachol treatment
(R2 = 0.99 ± 0.01, P < 0.01 for both conditions).
Statistics.
ANOVA and a multiple-comparison procedure with Bonferroni correction
were used to compare baseline
EL,
RL,
, and µ at different PL. Analysis of covariance and a
multiple-comparison procedure were used to compare
EL,
RL,
, and µ after carbachol
treatment at different PL.
Linear regression analysis was used for the relationships between
PL and µ before and after
carbachol treatment. A paired t-test
was used to compare µ between the first and the second measurements.
Paired t-tests were used to compare
EL,
RL,
, and µ before and
after carbachol treatment. The changes in
and µ after carbachol
treatment were compared by using analysis of covariance. The Wilcoxon
signed rank test was used to examine the difference in the
relationships of µ and %TLC before and after carbachol treatment by
using values of %TLC >75%. Below 75% TLC, paired t-tests were used to compare µ between baseline and after carbachol treatments.
| |
RESULTS |
|---|
|
|
|---|
Figure 1 shows the average deflation lung
pressure-volume relationship. The mean lung volume varied from 60 to
93% TLC at PL between 4 and 16 cmH2O. Inflation factors at a
PL of 4, 6, 8, 12, and 16 cmH2O were 1.06 ± 0.04, 1.01 ± 0.02, 1.06 ± 0.02, 1.07 ± 0.05, and 1.01 ± 0.04, respectively. There was no significant association between
PL and inflation factor. These
results show that the largest increase in lung volume after carbachol
was 6.7 ± 4.7% at a PL of
12 cmH2O.
|
Baseline RL, which primarily
represents airway resistance, because the lung was oscillated by using
a small tidal volume and a frequency of 6 Hz, was not significantly
different at different PL,
although RL tended to be lower
at a PL
of 8 and 16 cmH2O than at the other
PL values (Fig.
2A).
RL was significantly
increased after carbachol
treatment at PL of 4, 6, 8, and
12 cmH2O but not at 16 cmH2O (Fig.
2B). The percent change in
RL after carbachol treatment was
greatest at a PL of 4 cmH2O and decreased at higher
PL values (Fig.
2B).
|
EL increased as
PL increased both before and
after carbachol treatment (Fig.
3A).
EL values at
PL of 8, 12, and 16 cmH2O were significantly greater
than those at PL of 4 and 6 cmH2O both before and after
carbachol treatment. There were no significant differences in
EL at
PL of 8, 12, and 16 cmH2O before and after carbachol treatment. EL significantly
increased at all PL after
carbachol treatment (Fig. 3B). The
change in EL was greatest at a
PL of 4 cmH2O and decreased at higher
PL values (Fig.
3B).
|
The
increased as PL
increased (Fig.
4A) both
before and after carbachol treatment. The
values at
PL of 6, 8, 12, and 16 cmH2O were significantly greater
than that at PL of 4 cmH2O both before and after
carbachol treatment. The
values at
PL of 8, 12, and 16 cmH2O were significantly greater
than those at PL of 4 and 6 cmH2O both before and after
carbachol treatment. There were no differences in
at
PL of 8, 12, and 16 cmH2O before and after carbachol
treatment. Increase in
after carbachol treatment averaged 75% at
PL of 4 cmH2O and significantly decreased
at higher PL (Fig.
4B). There was no significant
increase in
after carbachol treatment at
PL of 16 cmH2O.
|
There were no significant differences in µ between the first and
second measurements (Fig. 5). Therefore,
the data were pooled for further analysis. The µ increased as
PL increased at
PL of 8, 12, and 16 cmH2O both before and after
carbachol treatment (Fig. 5A). The µ at PL of 12 cmH2O was significantly greater
than at a PL of 4 cmH2O both before and after
carbachol treatment. The µ at
PL of 16 cmH2O was significantly greater
than at PL of 4, 6, 8, and 12 cmH2O both before and after
carbachol treatment. The regression lines for the
PL-µ relationships were
obtained at PL of 8, 12, and 16 cmH2O because µ at
PL of 4 and 6 cmH2O was greater than expected
both before and after carbachol treatment (Fig.
5A). The estimated regression lines
before and after carbachol treatment were µ = 0.53 × PL
1.22 (R2 = 0.69, P < 0.01) and µ = 0.50 × PL
0.47 (R2 = 0.65, P < 0.01), respectively. There were
no significant differences in slope or intercept before and after
carbachol treatment. There was a small but significant increase in µ after carbachol treatment at PL
of 4, 6, 8, and 12 cmH2O (Fig.
5B). The relationship between lung
volume and µ was linear above 75% TLC both before and after carbachol treatment (Fig. 5C). The
estimated slope and intercept of the regression line for the difference
in µ and %TLC between baseline and after carbachol treatment were
not significantly different from 0. The µ was significantly greater
after than before carbachol treatment below 75% TLC (Fig.
5C).
|
The percent increase in
was significantly greater than the percent
increase in µ after carbachol treatment (Fig.
6). There was no significant association
between the percent increase in
and µ.
|
| |
DISCUSSION |
|---|
|
|
|---|
Because peripheral airways are surrounded by lung parenchyma, the elastic load provided by lung elastic recoil could attenuate smooth-muscle shortening and prevent occlusion of peripheral airways during bronchoconstriction (4). In a previous study, we (20) calculated the elastic load on carbachol-stimulated canine airway smooth muscle (ASM) provided by lung parenchyma using the equations developed by Lambert and Wilson (12) and Lai-Fook and associates (11). In that study, we assumed that the µ values for control and carbachol-treated lobes were identical. We compared the calculated load and the observed ASM shortening to that which would be predicted from the in vitro canine ASM length-stress relationship (21). The results showed that smooth-muscle shortening of peripheral airways is neither isotonic nor isometric but is elastic loaded. However, we also found that the calculated load was not sufficient to explain the attenuation of smooth-muscle shortening in situ (20). Although it is possible that ASM activation was not maximal, another possible explanation for this result would be an underestimation of the load provided by lung elastic recoil because we assumed the same µ for control and carbachol-treated lobes. Bates and Peslin (2) have reported that intravenous histamine administration at a fixed lung volume in dogs induces a greater increase in EL than the 10-20% of baseline predicted by Smith et al. (23) from stiffening of the airway tree. They suggested that the increase in EL is attributable to the activation of the contractile elements in the lung that have been demonstrated by histological studies (5, 7). Although heterogeneity of bronchoconstriction and resultant nonuniformity of ventilation distribution contribute to the changes in EL, a significant portion of the increase is due to actual changes in tissue properties (25). These studies suggest that the increased stiffness of the lung parenchyma during bronchoconstriction could enhance the interdependence between lung parenchyma and airway caliber. Evidence in support of this view has been reported by Romero and Ludwig (22), who showed that maximal stimulation of the rabbit tracheobronchial tree by methacholine resulted in a negative relationship between tissue resistance and airway resistance. They reasoned that the stiffened lung parenchyma during bronchoconstriction, which was demonstrated by elevated EL and tissue resistance, increased the load on ASM contraction and limited further airway narrowing.
The mechanical properties of the lung parenchyma can be described by
three interrelated elastic moduli (Young's modulus,
, and µ).
Because bronchi are surrounded by alveoli, which must be deformed
during bronchoconstriction, µ is the most important modulus in
creating the change in peribronchial pressure, which mediates
parenchymal-airway interdependence (11). Therefore, to estimate the
parenchymal load impeding ASM contraction, it is necessary to measure µ during bronchoconstriction. In the present study, we measured
and µ during carbachol-induced bronchoconstriction. The
and µ significantly increased during bronchoconstriction (Figs. 4 and 5);
however, the increase in
was significantly greater than that in µ (Fig. 6). One of the possible reasons for the discrepancies in the
increase in
and µ could be the sequence of the measurements.
After carbachol nebulization, the measurement of
always preceded
the measurement of µ, and it is conceivable that the degree of
bronchoconstriction was diminishing with time. However, we used
carbachol, which is a long-acting contractile agonist, and we did not
see a difference in µ between the first and second measurements after
carbachol treatment. In a previous study, we (20) showed stable
increases in RL after
nebulization of carbachol in excised dog lungs. Therefore, the results
suggest that different mechanisms are contributing to the increases in
and µ. Because slow vital-capacity maneuvers and induced
bronchoconstriction can cause gas trapping and µ increases as the
lung volume increases (11, 24), we tried to minimize gas trapping by
oscillating the lung and nebulizing carbachol using a small tidal
volume. After slow vital-capacity maneuvers at baseline
PL, µ was not different at
PL of 4, 6, and 8 cmH2O (Fig.
5A). Lai-Fook et al. (11) reported
similar results; in fact they found an increase in µ at lower lung
volume. After several slow vital-capacity maneuvers, alveolar pressure
in the area of trapped gas could become higher than airway pressure
because the trapped alveoli cannot deflate. If we assume that the
trapped area is homogeneously distributed in the lung, µ could be
similar despite overall lung deflation, as was observed in our results
(Fig. 5, A and
C). Therefore, the regression line
for PL vs. µ was constructed
for values of µ at PL between
8 and 16 cmH2O, where the effect
of gas trapping would be negligible (Fig.
5A). Although µ significantly
increased after carbachol treatment at each
PL except 16 cmH2O, there were no significant
differences in the PL-µ
relationship over this range of
PL.
In the present study, EL,
,
and µ increased significantly (Figs. 3-5) during
bronchoconstriction, Although µ increased significantly after
carbachol treatment at each PL
except 16 cmH2O, the lung volume-µ relationship was not significantly different before and after carbachol treatment (Fig. 5C),
suggesting that the small increase in µ after carbachol treatment was
the result of the small amount of hyperinflation that occurred during
bronchoconstriction. There were no significant differences in the
slopes or intercepts of the regression lines for the
PL-µ relationship before and
after carbachol treatment, and the estimated µ both before and after carbachol treatment was ~0.5 × PL. These results indicate that less force is necessary to deform alveolar shape than to change volume
both before and after carbachol treatment. Therefore, the load on the
ASM contraction related to distortion of the alveoli during
bronchoconstriction does not increase beyond that associated with the
effect of hyperinflation.
Our results are consistent with previous studies. Using axially
symmetrical force loading, Hoppin et al. (9) showed that asymmetric
loading gave greater value for compliance than did symmetric loading,
suggesting that it was easier to change the shape of the lung
parenchyma than to change its volume. Our results suggest that their
analysis is also applicable to the constricted lung parenchyma. In a
theoretical analysis, Budiansky and Kimmel (3) and Kimmel et al. (10)
investigated the mechanical properties of the lung parenchyma using a
dodecahedron model composed of elastic line members connected by pin
joints, which have negligible bending moment. They compared elastic
moduli calculated by this model, measured values obtained from in situ
studies, and found that the model provided a good estimate of elastic
properties of the lung parenchyma. They pointed out that normalized
moduli [Young modulus-to-inflation pressure (P), µ-to-P, and
-to-P ratios] respond differently to the change in stress. If
the stiffness of the line members of the dodecahedron model increases
and the pin joints still have negligible bending moment, one would
predict a greater increase in
than in µ, as we observed.
We tried to avoid gas trapping during bronchoconstriction by nebulizing carbachol using a small tidal volume so that we could investigate the relationship between lung stiffening and µ. Because bronchoconstriction is usually associated with hyperinflation of the lung when a nebulized bronchoconstrictor is administered during tidal ventilation or a vital capacity maneuver, µ will increase (11). Nagase et al. (19) have reported that patchy hyperinflation of the lung parenchyma is usually observed when severe bronchoconstriction is induced. It is possible that the load on the smooth muscle in the airways, which are surrounded by these hyperinflated areas of lung parenchyma, would be larger than in the normally inflated region because µ would increase because of alveolar hyperinflation. However, because the change in µ due to hyperinflation does not occur homogeneously, the effect of stiffening of the lung during bronchoconstriction may not contribute significantly to attenuate bronchoconstriction.
In summary, because the changes in RL before and after bronchoconstriction were significantly less at higher lung volume (Fig. 2B), the load on smooth muscle provided by parenchymal tethering is still important; however, the results suggest that changes in the elastic moduli of the lung parenchyma caused by nebulized carbachol do not significantly increase the interdependence effect in constricted lungs.
| |
ACKNOWLEDGEMENTS |
|---|
This study was supported by the British Columbia Lung Association and the Medical Research Council of Canada. M. Okazawa was a recipient of a Canadian Lung Association Scholarship.
| |
FOOTNOTES |
|---|
Address for reprint requests: P. D. Paré, UBC Pulmonary Research Laboratory, St. Paul's Hospital, 1081 Burrard St., Vancouver, BC, Canada V6Z 1Y6 (E-mail: ppare{at}prl.pulmonary.ubc.ca).
Received 1 July 1997; accepted in final form 13 October 1998.
| |
REFERENCES |
|---|
|
|
|---|
1.
Ardila, R.,
T. Horie,
and
J. Hildebrant.
Macroscopic isotropy of lung expansion.
Rev. Physiol. Biochem. Pharmacol.
20:
105-115,
1974.
2.
Bates, J. H.,
and
R. Peslin.
Acute pulmonary response to intravenous histamine at fixed lung volume in dogs.
J. Appl. Physiol.
75:
405-411,
1993
3.
Budiansky, B.,
and
E. Kimmel.
Elastic moduli of lungs.
J. Appl. Biomech.
54:
351-358,
1987.
4.
Ding, D. J.,
J. G. Martin,
and
P. T. Macklem.
Effects of lung volume on maximal methacholine-induced bronchoconstriction in normal humans.
J. Appl. Physiol.
62:
1324-1330,
1987
5.
Evans, J. N.,
and
K. B. Adler.
The lung strip: evaluation of a method to study contractility of pulmonary parenchyma.
Exp. Lung Res.
2:
187-195,
1981[Medline].
6.
Fung, Y. C.
Biomechanics, Motion, Flow, Stress, and Growth. New York: Springer-Verlag, 1990, p. 426-427.
7.
Gil, J.,
H. Bachofen,
P. Gehr,
and
E. R. Weibel.
Alveolar volume-surface area relation in air- and saline-filled lungs fixed by vascular perfusion.
J. Appl. Physiol.
47:
990-1001,
1979
8.
Gunst, S. J.,
D. O. Warner,
T. A. Wilson,
and
R. E. Hyatt.
Parenchymal interdependence and airway response to methacholine in excised dog lobes.
J. Appl. Physiol.
65:
2490-2497,
1988
9.
Hoppin, F. G., Jr.,
G. C. Lee,
and
S. V. Dawson.
Properties of lung parenchyma in distortion.
J. Appl. Physiol.
39:
742-751,
1975
10.
Kimmel, E.,
R. D. Kamm,
and
A. H. Shapiro.
A cellular model of lung elasticity.
J. Biomech. Eng.
109:
126-131,
1987[Medline].
11.
Lai-Fook, S. J.,
R. E. Hyatt,
and
J. R. Rodarte.
Effect of parenchymal shear modulus and lung volume on bronchial pressure diameter behavior.
J. Appl. Physiol.
44:
859-868,
1978
12.
Lambert, R. K.,
and
T. A. Wilson.
A model of the elastic properties of the lung and their effect on expiratory flow.
J. Appl. Physiol.
34:
34-48,
1973
13.
Lauzon, A. M.,
and
J. H. Bates.
Estimation of time-varying respiratory mechanical parameters by recursive least square.
J. Appl. Physiol.
71:
1159-1165,
1991
14.
Ludwig, M. S.,
F. M. Robatto,
S. Simard,
D. Stamenovic,
and
J. J. Fredberg.
Lung tissue resistance during contractile stimulation: structural damping decomposition.
J. Appl. Physiol.
72:
1332-1337,
1992
15.
Macklem, P. T.
Bronchial hyporesponsiveness.
Chest
87:
158S-159S,
1985
16.
Mead, J.,
T. Takishima,
and
D. Leith.
Stress distribution in lungs: a model of pulmonary elasticity.
J. Appl. Physiol.
28:
596-608,
1970
17.
Mead, J.,
and
J. L. Whittenberger.
Physical properties of human lungs measured during spontaneous respiration.
J. Appl. Physiol.
5:
779-796,
1953.
18.
Mitzner, W.,
S. Blosser,
D. Yager,
and
E. Wagner.
Effect of bronchial smooth muscle contraction on lung compliance.
J. Appl. Physiol.
72:
158-167,
1992
19.
Nagase, T.,
A. Moretto,
M. J. Dallaire,
D. H. Eidelman,
J. G. Martin,
and
M. S. Ludwig.
Airway and tissue responses to antigen challenge in sensitized brown Norway rats.
Am. J. Respir. Crit. Care Med.
150:
218-226,
1994[Abstract].
20.
Okazawa, M.,
T. R. Bai,
B. R. Wiggs,
and
P. D. Paré.
Airway smooth muscle shortening in excised canine lung lobes.
J. Appl. Physiol.
74:
1613-1621,
1993
21.
Okazawa, M.,
K. Ishida,
J. Road,
R. R. Schellenberg,
and
P. D. Paré.
In vivo and in vitro correlation of trachealis muscle contraction in dogs.
J. Appl. Physiol.
73:
1486-1493,
1992
22.
Romero, P. V.,
and
M. S. Ludwig.
Maximal methacholine-induced constriction in rabbit lung: interactions between airways and tissue?
J. Appl. Physiol.
70:
1044-1050,
1991
23.
Smith, J. C.,
J. P. Butler,
and
F. G. Hoppin, Jr.
Contribution of tree structures in the lung to lung elastic recoil.
J. Appl. Physiol.
57:
1422-1429,
1984
24.
Stamenovic, D.,
and
D. Yager.
Elastic properties of air- and liquid-filled lung parenchyma.
J. Appl. Physiol.
65:
2565-2570,
1988
25.
Suki, B.,
H. Yuan,
Q. Zhang,
and
K. R. Lutchen.
Partitioning of lung tissue response and inhomogeneous airway constriction at the airway opening.
J. Appl. Physiol.
82:
1349-1359,
1997
This article has been cited by other articles:
![]() |
M. Carbonatto, P. Yu, M. Bertolino, E. Vigna, S. Steidler, L. Fava, C. Daghero, B. Roattino, M. Onidi, M. Ardizzone, et al. Nonclinical Safety, Pharmacokinetics, and Pharmacodynamics of Atacicept Toxicol. Sci., September 1, 2008; 105(1): 200 - 210. [Abstract] [Full Text] [PDF] |
||||
![]() |
M. J. Emery, R. L. Eveland, S. S. Kim, J. Hildebrandt, and E. R. Swenson CO2 relaxes parenchyma in the liquid-filled rat lung J Appl Physiol, August 1, 2007; 103(2): 710 - 716. [Abstract] [Full Text] [PDF] |
||||
![]() |
C. Y. Seow Are you pulling my airway? Eur. Respir. J., November 1, 2005; 26(5): 759 - 761. [Full Text] [PDF] |
||||
![]() |
A. DUGUET, C.-G. WANG, R. GOMES, H. GHEZZO, D. H. EIDELMAN, and R. S. TEPPER Greater Velocity and Magnitude of Airway Narrowing in Immature Than in Mature Rabbit Lung Explants Am. J. Respir. Crit. Care Med., November 1, 2001; 164(9): 1728 - 1733. [Abstract] [Full Text] [PDF] |
||||
![]() |
R. H. BROWN, N. SCICHILONE, B. MUDGE, F. B. DIEMER, S. PERMUTT, and A. TOGIAS High-Resolution Computed Tomographic Evaluation of Airway Distensibility and the Effects of Lung Inflation on Airway Caliber in Healthy Subjects and Individuals with Asthma Am. J. Respir. Crit. Care Med., March 15, 2001; 163(4): 994 - 1001. [Abstract] [Full Text] |
||||
![]() |
R. H. Brown and W. Mitzner Airway closure with high PEEP in vivo J Appl Physiol, September 1, 2000; 89(3): 956 - 960. [Abstract] [Full Text] [PDF] |
||||
![]() |
W. MITZNER and R. H. BROWN Potential Mechanism of Hyperresponsive Airways Am. J. Respir. Crit. Care Med., May 1, 2000; 161(5): 1619 - 1623. [Abstract] [Full Text] |
||||
![]() |
R. S. Tepper, B. Wiggs, S. J. Gunst, and P. D. Pare Comparison of the shear modulus of mature and immature rabbit lungs J Appl Physiol, August 1, 1999; 87(2): 711 - 714. [Abstract] [Full Text] [PDF] |
||||
| ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
| HOME | HELP | FEEDBACK | SUBSCRIPTIONS | ARCHIVE | SEARCH | TABLE OF CONTENTS |
| Visit Other APS Journals Online |