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Antimicrobial Agents and Chemotherapy, June 1998, p. 1463-1469, Vol. 42, No. 6
0066-4804/98/$04.00+0
Copyright © 1998, American Society for Microbiology. All rights reserved.
Analysis of the Pharmacokinetic Interaction between Cephalexin
and Quinapril by a Nonlinear Mixed-Effect Model
C.
Padoin,
M.
Tod,*
G.
Perret, and
O.
Petitjean
Departement de Pharmacotoxicologie,
Hôpital Avicenne, Bobigny 93009 cedex, France
Received 21 April 1997/Returned for modification 17 October
1997/Accepted 20 February 1998
 |
ABSTRACT |
Oligopeptidic drugs such as
-lactams and angiotensin-converting
enzyme inhibitors share the same carriers in humans and animals, which
results in possible pharmacokinetic interactions. To model such
interactions, the effects of quinapril on cephalexin
pharmacokinetics were investigated in rats. Blood cephalexin
concentrations were measured by liquid chromatography, and the data
were analyzed by a noncompartmental method and by fitting a
bicompartmental model by a nonlinear mixed-effect modeling approach.
Five groups of eight rats were examined. In the first three groups,
cephalexin elimination kinetics after intra-arterial
administration alone or in combination with quinapril given by the
parenteral or the oral route were studied, and the occurrence of a
pharmacokinetic interaction was not revealed. The absence of an effect
of quinapril on cephalexin elimination after parenteral administration
might be explained either by the higher affinity of cephalexin for the renal anionic transport system than that of quinapril or by the much
higher concentrations of cephalexin than those of quinapril. In the
last two groups, cephalexin was administered by the oral route alone or
in combination with quinapril. The mean area under the
concentration-time curve (AUC) for cephalexin was increased by ca. 30%
by coadministration of quinapril (40.1 versus 31.4 mg · h/liter;
P = 0.04). The mean elimination clearance of
cephalexin was significantly decreased by quinapril, from 0.81 to 0.64 liter/h/kg of body weight (P < 0.05), probably by
competitive inhibition of cephalexin secretion at the tubular level.
The mean absorption rate constant of cephalexin was significantly
lowered by quinapril (from 0.249 to 0.177 h
1;
P < 0.01), without modification of the extent of
absorption (89%). This pharmacokinetic interaction could be explained
by competitive inhibition of cephalexin active transport by quinapril at the intestinal level.
 |
INTRODUCTION |
Intestinal absorption of
-lactams
occurs at least in part by an active mechanism involving a dipeptide
carrier. This mechanism has been demonstrated in rats (12, 22,
23), rabbits (20), humans (20), and human
intestinal cell lines (5). The binding protein has been
partly characterized (13). In humans, this active transport
results in nonlinearity in the absorption kinetics of several
-lactams including, e.g., amoxicillin (15), bacampicillin (19), and cefatrizine (16). Active transport also
results in pharmacokinetic interactions with dipeptides or tripeptides (18, 21), which lower the rate of absorption of
-lactams. In particular, angiotensin-converting enzyme (ACE) inhibitors, which
have an oligopeptidic structure, have been shown to be absorbed by the
same carrier (6) and to interact with
-lactams in
isolated rat intestine (9). The first goal of our study was
to evaluate the effect of one ACE inhibitor, quinapril, on the rate and
extent of absorption of cephalexin in rats. However, there is a second putative site of interaction between ACE inhibitors and
-lactams. Indeed,
-lactams (2, 7) and ACE inhibitors
(14) have been shown to be excreted by the renal anionic
transport system, and concomitant administration of both drugs
sometimes results in a pronounced inhibition of
-lactam elimination
(10). The second goal of our study was therefore to
characterize cephalexin elimination kinetics when cephalexin was
associated with quinapril. Since a crossover study design could not be
used with rats and the absorption of cephalexin was slow, only
incomplete kinetic data were obtained for each animal. To allow the
estimation of all the kinetic parameters of interest, a nonlinear
mixed-effect modeling approach was used to analyze data from parallel
groups (11).
 |
MATERIALS AND METHODS |
Animals.
Male Wistar rats (weight, 250 to 280 g;
IFACREDO, L'Arbresle, France) were housed at three rats per cage and
were fed standard laboratory rat chow (AO4 entretien; UAR, Epinay sur
Orge, France). The rats were fasted for 18 h before the
experiment, with water given freely. The environment was maintained at
a temperature of 22 to 23°C with a 12-h light and a 12-h dark cycle.
Chemicals.
Cephalexin (lot no. 30HO307) was purchased from
Sigma Chemical Co. Quinapril (lot no. AO-50000) was kindly supplied by
Parke-Davis Laboratories. All other chemicals were of reagent grade and
were used without further purification. An aqueous stock solution of cephalexin (10 mg/ml) containing quinapril (0.16 mg/ml) or not containing quinapril was prepared fresh for experiment. For drug administration via a gastric tube (GT), the drug used for treatment was
suspended in 2% methylcellulose solution.
Experimental protocol.
Twenty-four hours prior to the
experiment, anesthesia was induced by intraperitoneal injection of
thiopental (50 mg/kg of body weight). A catheter was installed into the
carotid artery to allow the parenteral (intra-arterial [IA])
administration of the drugs and the collection of blood samples on the
day of the experiment. For oral administration, the drugs were
administered via a GT. In all cases, the administered dose was 50 mg/kg
for cephalexin (1) and 0.8 mg/kg for quinapril. Five groups
of eight rats were treated. Group 1 received cephalexin IA only; group
2 received cephalexin IA plus quinapril IA; group 3 received cephalexin
IA plus quinapril via a GT; group 4 received cephalexin via a GT; group
5 received cephalexin via a GT plus quinapril via a GT.
When quinapril was given per os and cephalexin was given IA, quinapril
was administered via a GT 15 min before cephalexin administration.
Arterial blood samples (0.15 ml) were taken at time zero and at 5, 15, 30, 45, 60, and 90 min and 2, 3, 4, 5, and 6 h after cephalexin
administration. After 30 min, the lost blood was compensated for with a
double volume of isotonic 0.9% sodium chloride solution.
All samples were collected in tubes containing EDTA (200 mM, 10 µl)
and were stored at

80°C until they were assayed.
Protein-binding studies.
Five rats were treated with
cephalexin (50 mg/kg) IA as described above. Sampling times were 5, 30, and 120 min after cephalexin injection. The level of protein binding of
cephalexin was determined by the ultrafiltration method (3)
with 3-kDa-cutoff Microsep Filtron microconcentrators (Polylabo,
Strasbourg, France). Aliquots (0.5 ml) of plasma containing the drug
were pipetted into the filter cup, and the cups were centrifuged at
4,000 × g for 1 h at 37°C, thus yielding 0.2 ml
of ultrafiltrate. The cephalexin concentrations in the ultrafiltrate
and retentate were determined by liquid chromatography. The coefficient
of variation for a control sample containing 25 mg/liter was 4%.
Nonspecific binding of cephalexin to the ultrafiltration device was
estimated by filtering a solution of the antibiotic into the plasma
ultrafiltrate, and it was found to be 3.2% ± 1.4% (n = 3).
The unbound cephalexin fraction in plasma (
fu)
was calculated as
Cu/
Cr,
where
Cu is the concentration in the
ultrafiltrate
and
Cr is that in the retentate.
Analytical methods.
Cephalexin was analyzed by liquid
chromatography as described by Tamai et al. (22), with
slight modifications. The analytical column was a Spherisorb
C18 (250 by 4.6 mm) column (SFCC). The mobile phase was
methanol-0.1 M ammonium acetate (25/75; vol/vol). The flow rate of the
mobile phase was 1 ml · min
1, and the absorbance
was monitored at 262 nm.
Prior to injection, the proteins contained in blood samples were
precipitated with 1 volume of acetonitrile. Lipids and acetonitrile
were extracted with 3.5 volumes of dichloromethane. The aqueous
phase
was injected into the chromatographic system (20 µl). The
calibration
was linear in the range of 2 to 100 mg/liter. The
limit of
quantification was 2.0 mg/liter. The interassay precision
ranged from
10% (coefficient of variation) at 5 mg/liter to 7%
at 100 mg/liter.
Quality controls were stored with blood samples
in order to ensure the
stability of cephalexin; no significant
decrease in the cephalexin
concentration was observed.
Data analysis.
Cephalexin concentration-versus time data
were analyzed by a noncompartmental method with SIPHAR software,
version 4.0 (Simed, Creteil, France). The area under the plasma
concentration-time curve (AUC) was determined by using the trapezoidal
rule and was extrapolated to infinity by adding
Ct/
, where Ct is the
last quantifiable concentration and
is the slope of the elimination phase. The maximum concentration in plasma
(Cmax) and the time to
Cmax (Tmax) were the
experimental values. The half-life (t1/2) was
calculated as (log2)/
, where
was estimated by using weighted least squares with inverse concentration weighting.
Cephalexin data were also analyzed by a nonlinear mixed-effect modeling
approach, i.e., the inter- and intra-individual variabilities
were
explicitly taken into account (
17). Cephalexin kinetics
were
described by a two-compartment model. The pharmacokinetic
parameters
were the volume of the central compartment (
Vc),
the
volume at steady state (
VSS), the
elimination clearance (CL),
the distribution clearance describing the
exchange of cephalexin
between the central and the peripheral
compartments (CL
D), the
absorption rate constant
(
Ka), and the fraction of the dose absorbed
(
F).
Two levels of variability were considered. Interindividual variability
was taken into account by assuming that individual
pharmacokinetic
parameters arise from a log-normal distribution.
The value of a given
parameter in subject
j,
Pj, is
related to
the typical value of that parameter in the population,

, by
the equation
Pj =

exp (
j), where
j is a
random effect normally distributed
with a mean of zero and variance
to be estimated in the analysis.
The second level of random variability implemented in the model was
residual variability. This variability is a normally distributed
random
effect (

) with a mean of zero and variance to be estimated,
which
accounts for the deviation of the observed cephalexin concentration
(
Cij) from the predicted concentration at time
ti (
ij) by the
equation
Cij =
ij +
i
ij, where
ij is
calculated given
Pj.
Model building.
The structural model was fitted to the data
to obtain the population parameters (mean and variance of each
parameter). Individual pharmacokinetic parameters were obtained as
Bayesian post hoc estimates. Fitting of the population model
was made by using the software NONMEM, version IV.2.0 (1).
The first-order conditional estimation method was used (keyword,
METHOD=COND).
Three categorical covariates were used to describe the mode of
administration of cephalexin (IA or per os), the association
with
quinapril (yes or no), and the mode of administration of
quinapril (IA
or per os) in order to assess a difference in cephalexin
pharmacokinetic parameters between the different groups.
Goodness-of-fit criteria.
The population model was validated
according to several criteria (1): (i) visual examination of
the goodness of fit of each individual concentration-versus-time curve
compared to that of the experimental data; (ii) visual comparison of
the distribution of the standardized residuals to the normal
distribution (N); (iii) visual examination of the weighted
residual-versus-time plot; and (iv) visual examination of the
scatterplot of the observed versus the predicted cephalexin
concentrations.
Statistical analysis.
The proposed test is the likelihood
ratio test which uses the difference in the log-likelihood statistics
for the full and reduced models (25). The null hypothesis is
that the goodnesses of fit of both models do not differ. The critical
region for this test is derived from the assumption that twice the
difference between the log-likelihood (objective function)
asymptotically follows a chi-square distribution.
The likelihood ratio test has been performed with a theoretical level
of significance of 0.05 by comparing the difference
in the objective
function values to the chi-square critical value,
3.84, for 1 degree of
freedom. The null hypothesis is rejected
if the difference is larger.
The post hoc estimates of individual parameters across the groups were
compared by the Mann-Whitney or the Kruskal-Wallis
test. Differences
were considered statistically significant at
a
P value of

0.05.
 |
RESULTS |
Noncompartmental analysis.
The values of the individual
parameters for cephalexin estimated by noncompartmental analysis are
given in Tables 1 and
2. The Kruskal-Wallis test indicated that
the mean AUC and t1/2 were not different between
groups 1, 2, and 3, i.e., in the groups to which cephalexin was given
IA (Table 1). The Mann-Whitney test revealed no significant difference
for Cmax and Tmax between group 4 and group 5, i.e., in the groups to which cephalexin was administered via a GT (Table 2). By contrast, the cephalexin AUC was
significantly greater when cephalexin was combined with quinapril (40.1 mg · h/liter for group 5 versus 31.4 mg · h/liter for
group 4). Data for the rate constants Ka and
were not included in Table 2 because in some cases there was a
flip-flop; i.e., the rate constant of the terminal phase after oral
administration (group 4) was lower than the rate constant of
elimination after IA administration (group 1). Elimination appeared to
be faster than absorption, at least in some rats, so that the slope of
the terminal phase could be either
or Ka.
Population analysis.
Population pharmacokinetic analysis was
performed with all data (groups 1 to 5) and confirmed that a
bicompartmental model was more adequate than a one-compartment model
(data not shown). The results obtained by fitting the "basic" model
with parameters CL, Vc, CLD,
VSS, Ka, and F
are presented in Table 3. Although the
standard errors of Var(
CLD) and
Var(
VSS) were quite large
and their confidence intervals included zero, fixing them to zero
resulted in a worse fit according to the likelihood ratio test; by
contrast, Var(
Ka) and
Var(
F) were not significantly different from
zero, and fixing them to zero resulted in a similar fit.
Then, the likelihood ratio test was performed to compare the mean
pharmacokinetic parameters for cephalexin in group 1 and
group 2 and in
group 1 and group 3 in order to assess the occurrence
of a
pharmacokinetic interaction of quinapril and/or its metabolites
on the
cephalexin distribution and/or elimination. No difference
was found
(the differences in the objective function values [OBJs]
were less
than 2 in all comparisons); i.e., no such interaction
was observed when
cephalexin was given IA, thus confirming the
noncompartmental analysis
(data no shown).
Next, data for all five groups were analyzed together to assess the
effects of the interaction on cephalexin absorption parameters.
The
likelihood ratio test demonstrated that allowing for two different
values of
Ka or
F according to the
value of the covariate "association
with quinapril" significantly
improved the fit only in the case
of the parameter
Ka. The mean
Ka for
cephalexin was lowered when
quinapril was coadministered with
cephalexin via a GT (0.249 versus
0.177 h
1; difference in
OBJ, 1,141.7

1,133.1 = 8.6;
P < 0.01)
without
modification of the extent of absorption (89%).
Allowing for two different values of CL in the case of oral
administration according to the value of the covariate "association
with quinapril" significantly improved the fit (difference in
OBJ,
1,133.1

1,129 = 4.1;
P < 0.05). The mean
CL of cephalexin
was significantly lower when quinapril and cephalexin
were administered
via a GT (0.810 versus 0.640 liter/h/kg).
Therefore, the final model describing cephalexin pharmacokinetics in
all five groups is
Pj =

exp (

j) for CL,
Vc,
CL
D, and
VSS; CL
j =

for groups 1 to 4;
CL
j =

for group
5;
Kaj =
if quinapril is not given;
Kaj =
if quinapril is
given via a GT; and
Fj =

.
With this model, the population parameters have been obtained with
reasonable precision, as shown by the standard errors of
the estimates
(Table
4).
A graph of the predicted concentrations (more precisely, the individual
predictions based on the posterior estimates of cephalexin
pharmacokinetic parameters according to the final model) versus
observed concentrations is presented in Fig.
1. In the plot in
Fig.
1, the residuals
are randomly distributed around the identity
line. The plot of weighted
residuals versus time (Fig.
2) does
not
invalidate the model. Therefore, the model has been considered
to fit
the data adequately. Figures
3 through
5 show the medians
and nonparametric 90%
confidence intervals for the cephalexin
concentration-versus-time
curves obtained by simulations based
on 200 fictitious individuals with
pharmacokinetic parameters
arising from the distribution described in
Table
4. Figure
3 illustrates cephalexin kinetics after IA
administration, while
Fig.
4 and
5 illustrate cephalexin kinetics after
oral administration
alone and combined with quinapril, respectively.

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FIG. 1.
Final model for cephalexin: scatterplot of predicted
versus observed cephalexin concentrations. Predictions are based on the
final population model in Table 4.
|
|

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FIG. 2.
Adequacy of cephalexin population model: weighted
residual-versus-time plot. Weighted residuals are based on the final
population model in Table 4.
|
|

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FIG. 3.
Median (solid line) and 5th and 95th percentiles (dashed
lines) of the distribution of cephalexin concentration versus time
after IA administration to rats obtained by simulation based on the
final population model in Table 4.
|
|

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FIG. 4.
Median (solid line) and 5th and 95th percentiles (dashed
lines) of the distribution of cephalexin concentration versus time
after administration of cephalexin alone via a GT to rats obtained by
simulation based on the final population model in Table 4.
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|

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FIG. 5.
Median (solid line) and 5th and 95th percentiles (dashed
lines) of the distribution of cephalexin concentration versus time
after administration of cephalexin and quinapril via a GT to rats
obtained by simulation based on the final population model in Table
4.
|
|
Analysis of post hoc estimates.
The means and standard
deviations of post hoc estimates of individual parameters are given in
Table 5. CL and
VSS were not different across groups 1 to 3, i.e., when cephalexin was given IA. When cephalexin was administered
via a GT, CL was significantly lowered with coadministration of
cephalexin and quinapril (0.93 liter/h/kg for group 4 versus 0.54 ± 0.15 liter/h/kg for group 5), confirming the results of the analysis
mentioned above. The new insight brought by this analysis was the
tendency for a lower cephalexin CL after IA administration compared to
that after oral administration (0.93 liter/h/kg for group 1 versus 0.69 liter/h/kg for group 4; P = 0.06).
Protein binding.
The fu of cephalexin determined ex
vivo was not different at 5, 30, and 120 min and amounted to 0.82 ± 0.08.
 |
DISCUSSION |
In this study, an effect of an ACE inhibitor, quinapril, on the
kinetics of a cephalosporin, cephalexin, was demonstrated in rats.
Noncompartmental analysis of the data revealed no significant interaction when cephalexin was administered by the parenteral route,
while an interaction was found when both compounds were given by the
oral route. The quinapril-induced increase in the oral cephalexin AUC
could have resulted from an increased bioavailability or a decreased
elimination clearance of cephalexin. However, the interpretation of the
noncompartmental analysis was complicated by (i) the occurrence of a
flip-flop phenomenon and (ii) the inability to perform successive
administrations of cephalexin by the parenteral and oral routes in the
same animals. The flip-flop phenomenon rendered difficult attribution
of the terminal slope of the kinetic curve to
or
Ka, while the inability to perform a crossover
study precluded the estimation of individual F values.
The population approach at least in part alleviated these problems. (i)
Combining data for rats receiving the drugs by the IA and oral routes
in the analysis was likely to constrain the estimation of the
pharmacokinetic parameters so that they were consistent across the
groups, because minimization of the objective function forces the
individual estimates of the parameters toward the mean value in the
population. Since the data for IA administration brought the
information about the "true" values of the distribution and
elimination parameters, these parameters could be estimated properly
from the oral data, even though the flip-flop phenomenon occurred in
some rats. (ii) Treating the data for all groups all together allowed
the estimation of the bioavailability of cephalexin, provided that the
differences in elimination clearance among individuals were adequately
accounted for. In this respect, the population analysis led to the
individualization of two cephalexin clearances, the first corresponding
to IA administration and oral administration of cephalexin alone
(groups 1 to 4) and the second corresponding to the combined oral
administration of both drugs. The analysis of mean post hoc estimates
for each group confirmed the decreased cephalexin clearance induced by
quinapril when both drugs were given by the oral route, but it also
showed that there was a tendency for the elimination clearance to be
lower after IA administration than after oral administration
(P = 0.06). The latter phenomenon could be explained by
a saturation of cephalexin elimination, probably at the renal site.
Indeed, comparison of the clearance of cephalexin from blood (0.81 liter/h/kg, i.e., 13.5 ml/min/kg) to cephalexin glomerular filtration
clearance (which is the product of fu and the
glomerular filtration rate, i.e., 0.82 × 10 = 8.2 ml/min/kg)
(9, 14) indicates that cephalexin is eliminated not only by
glomerular filtration but also by tubular secretion in rats as well as
humans (8). Therefore, we should in fact have introduced a
third clearance in the population analysis to characterize the
elimination in groups 1 to 3, group 4, and group 5 separately. However,
the resulting model would not have been identifiable, because the data
contained no information indicating whether the differences between the
groups was related to differences in CL or F. This situation
is similar to that for the estimation of F by traditional
pharmacokinetic methods as the ratio of AUCs, which is based on the
assumption that CL is the same after oral and parenteral
administration. Therefore, a population model with three clearances
could not be evaluated, so there might be a certain degree of
misspecification in the model. Nevertheless, all these analyses
indicated that quinapril reduces cephalexin elimination clearance when
both drugs are given orally. Since cephalexin, like many other
-lactams, and ACE inhibitors are expected to be secreted by a renal
anionic transport system (2, 7, 14, 24), inhibition of
tubular secretion of cephalexin at the carrier level is the most
probable mechanism for this pharmacokinetic interaction. The reason why
this interaction was not observed when cephalexin was given IA could be
that cephalexin concentrations were much higher than those of quinapril
and/or its metabolites. Since the interaction was expected to be
competitive, the high concentrations of cephalexin prevented the
binding of quinapril and/or its metabolites to the carrier.
Regarding the interaction at the absorption level, the choice of a
linear absorption model deserves to be addressed. If carrier-mediated transport was the only absorption process, a saturable Michaelis-Menten absorption model should be used (16). However, cephalexin is absorbed both by saturable active transport and by passive diffusion (5). The rate of absorption is therefore given by the
following equation:
where
Ca is the concentration of cephalexin
at the absorption site,
Vmax is the maximal
velocity of the active transport,
Km is the
Michaelis constant, and
Kd is the rate constant
of absorption
by the passive diffusion mechanism. The relative
contribution
of each absorption mechanism depends on the dose and the
respective
values of
Vmax,
Km, and
Kd. In case of a
competitive interaction
between cephalexin and an ACE inhibitor,
Km becomes
Km [1 + (
I/Ki)],
where
I is the
concentration of the inhibitor and
Ki has its
own
Km. Given that for cephalexin,
Km is 7.5 mM,
Vmax is
6.5, and
Kd is 0.18 (
4), approximate
calculations show that the active
component of cephalexin absorption is
zero order and represents
only 40% of the overall absorption rate just
after administration
of the dose and 80% at the end of the absorption
phase. At the
end of the absorption, however, the cephalexin
concentration is
lower than
Km, and therefore,
the rate of absorption becomes:
i.e., the absorption is first order. When cephalexin is
coadministered with an ACE inhibitor, a competitive interaction results
in a higher
Km, and therefore, the active
component represents
a lower contribution to the overall rate while it
becomes more
rapidly first order. Thus, describing cephalexin
absorption by
a first-order process was likely to produce only a little
bias
in the modeling. Conversely, the existence of passive absorption
of cephalexin, which is a priori not subject to kinetic interaction
with ACE inhibitors, hindered in part the demonstration of an
interaction at the carrier level, the contribution of which to
the
overall absorption might be moderate. This might explain the
only
modest decrease in
Ka when cephalexin was
associated with
quinapril. An alternative explanation is that the
Ki of the ACE
inhibitor was too high to promote
a significant interaction and/or
its concentration was too low. It
should be recalled that the
dose of the inhibitors was chosen on a
clinically relevant basis
and was 62.5 times lower than that of
cephalexin. The
Km of quinapril
is not known,
but the
Km of captopril is ca. 6 mM
(
9), i.e.,
the same order as that of cephalexin. Other ACE
inhibitors have
very low
Km values, such as
lisinopril (0.082 mM) and SQ29852
(0.08 mM) (
6), and
therefore, a strong interaction could eventually
have been observed
with quinapril.
The decreased rate of absorption of cephalexin when it was combined
with quinapril was not associated with a reduced bioavailability. Theoretically, a decreased bioavailability could have been observed if
the absorption took place in a limited portion of the intestine, as
suggested earlier (4). In our study, the reduction of
absorption rate (
28%) was too small and/or the length of the
absorption zone was too large to allow the observation of a reduction
in the amount of cephalexin absorbed.
Finally, it can be concluded that quinapril interacted with cephalexin
elimination and cephalexin absorption. The active mechanisms of
cephalexin transport in humans and rats are largely similar, and
therefore this pharmacokinetic interaction could also occur in humans.
Since the overall effect of the interaction is an increase in the
cephalexin AUC, no decrease in the efficacy of the antibiotic is
expected, while toxicity should not be increased because it is not
concentration dependent. Hence, this interaction should not be relevant
in clinical practice. Moreover, the effect on the absorption could
easily be avoided by simply displacing the doses of cephalexin and
quinapril. However, the present study should be regarded as an
experimental model for assessing such interactions. Depending on the
respective values of Km and doses of
-lactamines and ACE inhibitors, interactions between the members of
each class could be more or less relevant. The methods developed in the
investigation described here provide an example of a way that the
difficulties in the analysis of such interactions in small animals can
be overcome.
 |
ACKNOWLEDGMENTS |
We thank J. M. Childs and J. P. Roudière from
Parke-Davis Laboratories for support.
 |
FOOTNOTES |
*
Corresponding author. Mailing address: Departement de
Pharmacotoxicologie, Hôpital Avicenne, 125 route de Stalingrad,
Bobigny 93009 cedex, France. Phone: 33 01 48 95 56 61. Fax: 33 01 48 95 56 59. E-mail: michel.tod{at}avc.ap-hop-paris.fr.
 |
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Antimicrobial Agents and Chemotherapy, June 1998, p. 1463-1469, Vol. 42, No. 6
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Copyright © 1998, American Society for Microbiology. All rights reserved.
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