JPET Assistant Professor of Medicine (Clinician-Educator)

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Vol. 292, Issue 3, 1094-1103, March 2000


New Insights on Effect of Kidney Insufficiency on Disposition of Angiotensin-Converting Enzyme Inhibitors: Case of Enalapril and Benazepril in Dogs1

Pierre-Louis Toutain, Hervé P. Lefebvre and Valérie Laroute

Ecole Nationale Vétérinaire de Toulouse, et Institut National de la Recherche Agronomique; Unité Associée de Physiopathologie et Toxicologie Expérimentales, Toulouse, France

    Abstract
Top
Abstract
Introduction
Materials and Methods
Results
Discussion
References

The influence of a renal injury on the disposition of benazeprilat, the active moiety of benazepril, and of enalaprilat, the active moiety of enalapril, two angiotensin-converting enzyme (ACE) inhibitors (ACEI), having different routes of elimination in dog was investigated during a mild renal insufficiency obtained by a nephrectomy-electrocoagulation method reducing glomerular filtration rate by ~50%. Plasma concentrations of the active moieties were analyzed with a physiologically based model taking into account the binding to ACE (high affinity, low capacity). An influence of renal insufficiency on enalapril disposition was shown with an increase in its plasma concentration, which was correlated to the reduction of the glomerular filtration rate. No such effect was evidenced for benazepril. With the physiologically based model analysis, it was shown that renal impairment led to an increase of the apparent benazeprilat clearance (260%), whereas that of enalaprilat was reduced to 40 to 55%. Renal insufficiency had no significant effect either on the apparent volume of distribution of each drug or on the binding parameters [i.e., maximal binding capacity (Bmax) and affinity (Kd)]. Enalaprilat and benazeprilat inhibitory action on ACE also was evaluated ex vivo. Similar patterns of inhibition were observed for both drugs. Renal injury had no significant influence on the overall effect of benazeprilat, whereas the inhibition effect of enalaprilat was significantly increased. It was concluded that renal insufficiency may have effects on the ACEI disposition but that the measurable active moiety plasma concentration is not the most appropriate endpoint to describe and interpret the consequence of a renal injury on ACEI.

    Introduction
Top
Abstract
Introduction
Materials and Methods
Results
Discussion
References

In humans, most of the angiotensin-converting enzyme (ACE) inhibitors (ACEIs) are cleared by the kidney via glomerular filtration or a combination of glomerular filtration and tubular secretion. Renal impairment causes significant changes in ACEI disposition and increases the circulating levels of the active moiety. This has led to recommendations to reduce both the dosage and frequency of ACEI administration to avoid higher circulating drug levels than those required for appropriate ACE inhibition (Begg et al., 1989; Hoyer et al., 1993). However, some ACEIs (e.g., benazeprilat) have both renal and hepatic elimination and offer a potential advantage in terms of safety for the management of subjects with renal failure (Waldmeier and Schmid, 1989). The active metabolite of benazepril is still significantly eliminated in end-stage renal failure, suggesting that the nonrenal clearance can compensate for the absence of renal excretion (Kaiser et al., 1989). This contrasts with enalaprilat for which the levels detected at the steady state were largely increased compared with those in first dosing in patients with severely impaired renal function (Kelley et al., 1984; Kelly et al., 1985; Oguchi et al., 1993; Hersh et al., 1996).

In fact, the need or not for a dosage regimen adjustment of ACEI during kidney insufficiency should take into account not only the route of drug elimination but also the actual meaning of the measured plasma drug concentration both in terms of ACE inhibition and of nonspecific ACEI effects (other than ACE inhibition). The meaning of the plasma ACEI concentration is difficult to express due to the rather complicated disposition of ACEI. In humans, it is generally accepted that the plasma concentration time profiles for ACEIs such as enalaprilat and perindoprilat have two main phases: an initial elimination phase that reflects renal (or nonrenal) clearance of the free fraction of the active moiety (e.g., enalaprilat) and a protracted phase that reflects release of the active moiety from saturable binding to tissue and plasma ACE (Francis et al., 1987; Lees et al., 1989; MacFadyen et al., 1993). Thus, the terminal phase is not a classical elimination phase and, theoretically, is not involved in a possible bioaccumulation of ACEI, which is governed by the initial elimination phase.

The relationship between the initial phase of ACEI disposition and the drug elimination has been experimentally confirmed in humans for spiraprilat, the increase in area under the plasma concentration curve (AUC) with renal impairment being associated with a prolongation of the initial elimination phase rather than the terminal phase of the plasma concentration time profile (Meredith et al., 1994). This general aspect of ACEI disposition also has been demonstrated for benazeprilat in dogs, the elimination half-life of the free fraction being ~30 to 40 min, whereas the slope of the terminal phase, which represents the benazeprilat binding to ACE, is ~10 to 14 h (Toutain et al., 2000).

Another aspect of ACEI disposition that has not been adequately documented in renal impairment is the relationship between the actual overexposure of the drug (as evaluated from the measured plasma concentrations) and the ACE inhibition. Current analytical techniques measure the plasma-free drug (i.e., the fraction that is actually free and nonspecifically bound to plasma albumin) and the fraction of the drug that is specifically bound to the binding sites located in the plasma (i.e., ACE) (see below). Because this binding is saturable, there is no simple parallelism between the measurable plasma drug concentration and that of the target ACE (plasma or tissular) that is bound by the ACEI. This means that a higher AUC of the plasma-measurable drug is not necessarily associated with a proportionally higher or longer drug effect.

Finally, renal impairment can modify other relevant pharmacodynamic parameters such as the concentration of converting enzyme, its affinity to the ACEI, and its plasma versus tissue location. This can affect not only the pharmacological response but also drug disposition because ACE-binding affinity affects elimination and, hence, the duration of ACEI action.

The present experiment was designed to compare the influence of an experimental renal injury on the disposition of benazeprilat, the active moiety of benazepril, that in dog has two routes of elimination (Waldmeier and Schmid, 1989) and enalaprilat, the active moiety of enalapril, that is mainly eliminated by the kidney (Tocco et al., 1982). The relationship between drug (free- or fraction-measurable drug by the analytical technique) and ACE inhibition was explored both in control and renal-impaired conditions with a pharmacokinetic/pharmacodynamic approach with the framework developed in Toutain et al. (2000). Part of the results were presented succinctly elsewhere (Lefebvre et al., 1999).

    Materials and Methods
Top
Abstract
Introduction
Materials and Methods
Results
Discussion
References

Animals

Ten female beagle dogs, from 8 months to 4.5 years old, weighing 10.5 to 12.5 kg at the start of the experiment were used. The dogs were fed once daily with a commercial dog food. Tap water was given ad libitum and the daily consumption was recorded.

Experimental Design

The dogs were randomly assigned, according to body weight, to two groups of five animals. The dogs were subjected to an initial two-period crossover experiment under control conditions separated by a washout period of 10 days. During period 1, benazepril or enalapril was administered to a given set of five dogs, the treatment being changed for the second period 10 days later. Two weeks after completion of the first crossover, mild renal failure was experimentally induced in all dogs. Seven to 11 days after surgery, the dogs were subjected to a second two-period crossover experiment to assess drug disposition under conditions of renal insufficiency. The order of drug administration was identical with that of the first crossover.

Kidney Function Assessment

Kidney function was assessed by measuring glomerular filtration rate (GFR) with iotalamate plasma clearance as marker. Iotalamate clearances were measured 1 week before each crossover test drug administration. Plasma biochemical variables (sodium, potassium, proteins, urea, and creatinine) were obtained three times under control conditions and three times after the experimental renal injury.

Test Substances and Products

Benazepril hydrochloride (mol. wt. 461), a prodrug of benazeprilat (mol. wt. 396.4) was supplied as 5 mg film-coated tablets (Fortekor 5; Novartis Animal Health, Basel, Switzerland). Enalapril (mol. wt. 493), a prodrug of enalaprilat (mol. wt. 348) was supplied as 5-mg tablets (Cardiovet, Intervet, Cambridge, UK). Iotalamate meglumine (Contrix 28 Perfusion; Laboratoire Guerbet, Roissy-Charles de Gaulle, France) was supplied as a 600-mg/ml solution.

Drug Administration and Blood Sampling

The enalapril or benazepril dose given to all dogs was ~0.5 mg/kg (1437 nmol/kg for enalapril and 1261 nmol/kg for benazepril), i.e., one entire tablet of each drug was given by oral route. The exact doses (mean ± S.D.) of ACEI administered were 0.46 ± 0.02 and 0.45 ± 0.02 mg/kg enalapril and benazepril, respectively, before surgery and 0.48 ± 0.03 and 0.48 ± 0.02 mg/kg after surgery. Blood samples were obtained before (0) and 15, 30, 45, 60, and 90 min and 2, 3, 4, 6, 8, 10, 12, 24, 32, 48, and 72 h after ACEI administration. Blood was sampled from the jugular vein, placed in heparinized tubes, and centrifuged (1000g, 10 min) at 4°C. Aliquots of plasma were stored at -20°C until analysis. Iotalamate meglumine was administered by i.v. route at 60 mg/kg via an indwelling catheter placed in the cephalic vein. Blood samples were obtained before (0) and 2, 5, 10, 20, 30, 60, and 90 min and 2, 3, 5, and 6 h after iotalamate administration. Blood was sampled from the jugular vein, placed in a heparinized tube, and centrifuged (1000g, 10 min). Plasma was stored at -20°C until analysis. Blood samples for biochemical parameters were placed in tubes containing heparin lithium (Venoject; Terumo, Leuven, Belgium), and centrifuged (1000g, 10 min, 4°C). Plasma aliquots were stored at -20°C until analysis.

Analytical Techniques

Iotalamate concentrations were measured with the modified HPLC method described by Jayewardene et al. (1994). Specificity from endogenous compounds was verified on different blank plasma from control dogs. The linearity was demonstrated over a concentration interval of 5 to 1000 µg/ml. The within-day precision expressed by the relative standard deviation was <7%. The between-day precision was <15%. The accuracy range was between 87 and 112%. The limit of quantification was fixed at 5 µg/ml, the within-day precision was 6.35% and the accuracy was 89% for this value. The biochemical plasma parameters were determined with an analyzer (Ektachem 700 × R; Kodak, Johnson & Johnson Clinical Diagnostic Europe, Illkirch Graffenstaden, France).

The assays of enalapril and enalaprilat were performed by a commercial laboratory (Cephac Research Center, St. Benoît, France) with combined liquid chromatography (LC)/mass spectrometry (MS) operating in positive chemical ionization mode. Enalapril, enalaprilat, and their internal standards ([2H5]benazepril and 2[H5]benazeprilat) were extracted from plasma by solid-phase extraction on a C18 cartridge. The residue was derivatized with diazomethane and then injected into the LC/MS/MS device. To quantitate the analytes present in the plasma extracts, the mass spectrometer was operated in multiplied reaction monitoring. The eluent from the LC column was introduced into the mass spectrometer via the heated nebulizer interface generating the positively charged ions (m/z 391 for methylated enalapril and m/z 377 for methylated enalaprilat). MS/MS experiments were carried out with argon as the collision gas. The mass spectrometer was operated in such a way that the protonated parent ions (m/z 391 and m/z 377) were selected by the first quadrupole filter to be fragmented to daughter ions in the second quadrupole. The resulting fragment ions (m/z 317 for enalapril and enalaprilat) were analyzed with the third quadrupole.

The linearity of the method was verified over the 1 to 200 ng/ml range with a limit of quantification validated at 1 ng/ml with 0.5 ml of dog plasma. The intraday precision and accuracy of the LC/MS/MS procedure were determined at four concentration levels (1, 10, 20, and 200 ng/ml). The coefficient of variation ranged from 1.75 to 18.71% and the mean percentage of difference ranged from -6.85% to +11.29% for the two compounds. The interday precision and accuracy were verified after analysis of plasma samples spiked at the same four concentration levels in three batches. The coefficient of variation and the mean percentage of difference were <14% for both compounds.

The benazepril and benazeprilat assays were performed by Novartis Animal Health Inc. (Saint Aubin, Switzerland). Benazepril and benazeprilat were measured in plasma with a gas chromatography-MS method adapted from that described by Sioufi et al. (1988). The between-day coefficient of variation for precision was <10% and the limit of quantification was set at 1 ng/ml.

The ACE activity was determined in all the plasma samples obtained after benazepril and enalapril administrations with a commercial kit according to the manufacturer's instructions (ACE Radioassay System; Ventrex Labs, Portland, ME). This involved hippuryl-glycyl-glycine as substrate, one unit of activity corresponding to the amount of hippuric acid generated per minute per 1 ml of plasma. The coefficients of variation within and between days were 4.4 and 9.7%, respectively.

Experimental Renal Injury

Experimental renal failure was induced with a method adapted from Duffee et al. (1990) and described elsewhere (Lefebvre et al., 1999). Briefly, renal failure was induced by using a nephrectomy-electrocoagulation procedure. The right kidney was excised and portions of the left renal cortex were electrocoagulated by repeated 1-cm stabs with a stainless steel probe connected to an electrocautery unit. The number of stabs per kidney was 120 to induce moderate renal failure (i.e., 25-50% of normal glomerular filtration rate). All the animals recovered rapidly from surgery and regained normal activity within 24 h.

Clinical Observation and Necropsy

The animals were observed daily for general health according to a standardized clinical examination performed by a trained veterinarian. Dogs were weighed regularly. After completion of the second crossover, the animals were euthanized by i.v. administration of pentobarbital sodium. The remaining kidney was removed and placed in 10% formol until histopathological examination.

Data Analysis

Iotalamate plasma clearance (Cl) was obtained with a noncompartmental approach (eq. 1):
<UP>Cl</UP>=<UP>Dose/AUC</UP>(<UP>0 – tlast</UP>) (1)
with AUC, the area under the plasma iotalamate concentration curve obtained by trapezoidal rule without extrapolation to infinity. The decrease (D%) in glomerular filtration rate was determined by eq. 2:
<UP>D</UP>%=<FR><NU><UP>Cl<SUB>c</SUB></UP>−<UP>Cl<SUB>p</SUB></UP></NU><DE><UP>Cl<SUB>c</SUB></UP></DE></FR>×100 (2)
with Clc and Clp the plasma iotalamate clearance before and after surgery, respectively.

For benazepril and enalapril and their active moiety, the AUC without extrapolation to infinity was calculated by arithmetic trapezoidal rule (Gibaldi and Perrier, 1982). The observed maximal concentration and its corresponding time (i.e., Tmax) were directly obtained from the raw data. For enalapril and benazepril, the plasma concentrations were low and no other kinetic analysis was performed.

A conventional compartmental modeling approach leads to a systematic misfit (overprediction) of the first plasma concentration. In addition, the estimated lag time was consistently longer than the first time at which pharmacodynamic ex vivo activity was observed (data not shown). Thus, only the results obtained with the framework developed in Toutain et al. (2000), with a physiologically based model, are presented. Briefly, a monocompartmental model can be constructed assuming that unbound drug is the sole form eliminated with a rate constant K10 (h-1) from a central compartment with a volume Vc (liters per kilogram). Enalaprilat and benazeprilat bind specifically to ACE (high affinity, low capacity) and nonspecifically to albumin (low affinity, high capacity). ACE is an ectopeptidase that appears in a soluble form in blood (circulating form) but that is mainly bound to the plasma membrane of vascular endothelium (the so-called tissular form). Thus, the plasma enalaprilat and benazeprilat concentrations (hereafter termed measurable enalaprilat and benazeprilat) measured by analytical techniques correspond to the sum of free enalaprilat or benazeprilat, the enalaprilat or benazeprilat specifically bound to the circulating ACE, and the enalaprilat or benazeprilat bound nonspecifically to albumin.

The ACE (circulating and tissue) is immediately accessible to enalaprilat or benazeprilat and for modeling purposes, all the ACE is located in the central sampling compartment. However, the enalaprilat or benazeprilat bound to tissue ACE (i.e., at the luminal surface of vessels) is not measured by the analytical technique. Because the soluble form of ACE is assumed to originate from the membrane-bound forms by proteolytic action (Hooper, 1993), it was assumed that the circulating and noncirculating forms of ACE share the same binding parameters [Bmax (in nanomoles), the maximal binding capacity and Kd (in nanomoles), the dissociation constant, i.e., the free plasma enalaprilat or benazeprilat amount corresponding to half-saturation of the entire ACE pool]. The circulating fraction (fcirc) of ACE, from 0 to 1, was estimated as a parameter of the model given the sharing of binding capacity between circulating ACE (i.e., fcirc × Bmax) and tissue ACE (i.e., - fcirc × Bmax). Bmax and Kd were estimated in terms of amount (nanomoles) but expressed in terms of concentration (nanomoles per liter) by dividing the estimated amount by the volume of distribution (liters per kilogram) of the free fraction, i.e., Vc (Toutain et al., 2000). In our model, it must be noticed that the free enalaprilat or benazeprilat corresponds to the truly free active moiety and the fraction that was nonspecifically bound to albumin.

A fifth-order Runge-Kutta method with variable step size was used to solve the model numerically. The parameters were obtained with REVOL, a derivative free Monte Carlo minimizing algorithm (Koeppe and Hamann, 1980). The goodness of fit of the described model was assessed with least-square criteria. The data points were weighted by the inverse of the squared observed value (1/Ŷ2).

The apparent plasma clearance (Cl/F) (milliliters per kilogram per minute) of free enalaprilat or benazeprilat was calculated by
<UP>Cl/F</UP>=K<SUB>10</SUB>×<UP>Vc/F</UP> (3)
with K10 and Vc as defined above and directly estimated by modeling and F, the unknown bioavailability.

The half-life of free enalaprilat and benazeprilat was calculated as
<UP>Half-life</UP>=0.693/K<SUB>10</SUB> (4)
with K10 as defined above.

Concentration Effect Modeling. The individual data obtained after oral benazepril and enalapril administration were analyzed. Because a total inhibition of ACE was observed, the relationship between plasma benazeprilat concentrations (free or measured) and the ex vivo ACE activity (in arbitrary units) was described by the fractional Emax model according to the equation
<UP>E</UP>(t)=<UP>E</UP><SUB>0</SUB><FENCE>1−<FR><NU>C<SUP>n</SUP></NU><DE><UP>IC</UP><SUP>n</SUP><SUB>50</SUB>+C<SUP>n</SUP></DE></FR></FENCE> (5)
where E(t), is the measured plasma ACE activity at time t; E0 is the control ACE activity value, and C, is the free plasma benazeprilat concentration. The free plasma concentrations were obtained by solving the physiologically based model with individually fitted parameters up to the last observed effect, i.e., 72 h after the enalapril or benazepril administration. IC50 is the free plasma enalaprilat or benazeprilat concentration required to produce 50% of the total inhibition and n is a power term representing the steepness of the concentration effect curve. Individual data were fitted with a nonlinear least-square regression and the same algorithm as for kinetic data; uniform weighting factor was used.

Statistical Analysis. Statistical analyses were performed with STATGRAPHICS (5STSC, Rockville, MD). The values are reported as means ± S.D. or as median and range. Statistical analyses of the different parameters obtained after the oral administration of test drugs were carried out with a general linear model or one of its submodels (eq. 6).
Y<SUB>ijklm</SUB>=&mgr;+Drug<SUB>i</SUB>+Status<SUB>j</SUB>+Sequence<SUB>k</SUB>+Sequence(dog)<SUB>kl</SUB>+Status(period)<SUB>jm</SUB>+Drug×Status+Sequence×Status+&egr;<SUB>ijklm</SUB> (6)
With Yijklm, a value obtained with the ith drug for the jth status, during the kth sequence, on the lth dog during the mth period. Mu (µ) is the overall mean, Drugi is the fixed effect of the ith drug (i = 1 or 2, i.e., enalapril or benazepril), and Statusj is the fixed effect of the jth status (j = 1 or 2, i.e., before or after surgery). Sequencek, the sequence or group effect is the fixed effect of the kth sequence (k = 1 or 2). Sequence(dog)kl is the random effect of the lth dog during the kth sequence with l = 1 to 10 and k = 1 or 2. Status(period)jm is the fixed effect of the mth period for the jth status with m and j = 1 or 2. Drug × Status and Sequence × Status are interacting terms and epsilon ijklm is the random error in observing Yijklm.

This model was used to detect a possible differential carryover effect between two consecutive periods by inspecting the sequence effect, which is totally confounded with a differential carryover effect. The statistical test used to test this hypothesis of a sequence effect, was an F test equal to the ratio of the mean square of the sequence effect over the mean square of the random sequence (dog) effect. There was no evidence of a differential carryover effect, validating the crossover design for any of the pharmacokinetic or pharmacodynamic variables. There was no significant period effect. A submodel of the aforementioned general model was used for the subsequent data analysis. The drug effect was tested separately for each status with drug, period, sequence, and dog nested in sequence as factors. The status effect (before and after renal injury) was studied separately for each drug with a submodel that included status and drug as factors. The equality of variance of the groups to determine ANOVA applicability was tested with the Barlett test. In the case of unequal variance (P < .05), a nonparametric ANOVA appropriate for matched samples (Friedman two-way ANOVA by ranks) was performed with drug or status as main factor.

In a second step, the data were analyzed to detect the relationship between drug disposition and renal status (as measured by GFR or creatinine plasma concentrations) and prodrug exposure (i.e., enalapril and benazepril AUC). This was done by regression with a linear (i.e., y = ax + b) or a power (i.e., y = axb) function, by multiple regression, partial correlation analysis, and covariance analysis. It must be remembered that a partial correlation coefficient measures the relationship between two variables while controlling the possible effects of other variables (by removing any linear relationships with other variables before calculating the correlation coefficient between the two variables of interest). The drug effect at different time was analyzed with ANOVA for repeated measurements. P < .05 was considered significant and .05 < P < .1 also were reported as indicating the possible effect (see Discussion). The results were concluded to be nonsignificant when P > .1.

    Results
Top
Abstract
Introduction
Materials and Methods
Results
Discussion
References

Effects of Surgery and Renal Failure on Biological and Clinical Parameters

Some transient clinical signs were observed but disappeared within 5 days of surgery. No modification of appetite (meal refusal) was observed during the study, except in the few days after surgery. A statistically significant (P < .001), but biologically irrelevant decrease in body weight of the dogs was observed after surgery (10.4 ± 0.5 versus 11.0 ± 0.5 kg). A significant increase of mean daily water consumption was observed after surgery (444 ± 167 versus 268 ± 126 ml) (P < .001) with a sharp increase observed during the first week after surgery (627 ± 178 ml/day).

No significant variation (P > 0.05) after surgery was observed for sodium, potassium, and plasma protein concentrations. A highly significant (P < .001) increase in urea (from 4.4 ± 0.8 to 10.4 ± 2.7 mM) and creatinine (from 78.5 ± 9.3 to 146.3 ± 32.1 µM) plasma concentrations was observed after surgery.

A significant decrease (P < .001) in glomerular filtration rate (determined by the iotalamate plasma clearance) was induced by surgery (3.3 ± 0.7 ml/kg/min under the control conditions versus 1.7 ± 0.3 ml/kg/min in the renal-impaired dog). The decrease in glomerular filtration rate ranged from 32 to 59%, with a mean value of 48%.

Pathological examination of the remaining kidney revealed that the lesions were quantitatively and qualitatively similar in all dogs. They generally consisted of a locally induced infarction.

The linear correlation coefficient between urea and creatinine plasma concentrations was very high (r = 0.974, P < .001) and creatinine was selected as primary index of the actual renal insufficiency. The relationship between GFR and plasma creatinine was not linear but curvilinear. A multiplicative model provided an appropriate fit with a correlation coefficient of r = -0.93 (P < .001).

Effect of Renal Failure on ACEI Disposition

Statistical analysis did not reveal any sequence or period effect for either crossover (i.e., before and after surgery), for any of the investigated parameters

Enalapril and Benazepril. After a single oral drug administration, concentrations increased rapidly, Tmax being observed within ~45 and 30 min for enalapril and benazepril, respectively (Fig. 1). The plasma concentrations of enalapril and benazepril were below the level of quantification ~6 and 2 h after the drug administration regardless of the renal status of the animals. The AUC for both enalapril and benazepril was increased but not significantly for benazepril (P > .1). For enalapril, P was .067, indicating a possible effect in the renal-impaired dog; mean ± S.D. values are given in Table 1 for AUC, Tmax, and Cmax of the two prodrugs.


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Fig. 1.   Mean value of plasma concentration of enalapril and benazepril in 10 dogs before () and after (open circle ) a surgically induced renal failure, after a single oral administration of enalapril or benazepril at a nominal dose of 0.5 mg/kg.

                              
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TABLE 1
Pharmacokinetic parameters for benazepril and enalapril after a single oral administration of enalapril or benazepril at a nominal dose of 0.5 mg/kg before and after an experimental renal injury in 10 dogs (noncompartmental analysis) (mean ± S.D.)

There was no significant correlation between the benazepril AUC and GFR or creatinine plasma concentration (r = 0.16, P > .1). In contrast, the enalapril AUC was significantly correlated to the GFR (r = -0.43, P = .057) (multiplicative model) and plasma creatinine concentration (r = 0.52, P = .019) supporting the conclusion that renal insufficiency had an effect on enalapril disposition (Fig. 2).


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Fig. 2.   Relationship between GFR or plasma creatinine concentrations and enalapril or benazepril area under the plasma concentration versus time curve profile.

Enalaprilat and Benazeprilat: Descriptive Analysis. Mean values of the plasma benazeprilat and enalaprilat concentrations versus time before and after renal injury are shown in Fig. 3. Both active moieties could begin to be quantified in plasma on average 30 to 45 min after drug administration. In control conditions, the measured Cmax values were 43.9 ± 32.9 and 55.0 ± 26.4 ng/ml for enalaprilat and benazeprilat, respectively (P > .1).


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Fig. 3.   Mean plasma concentration of enalaprilat and benazeprilat in 10 dogs before () and after (open circle ) a surgically induced renal failure, after a single oral administration of enalapril or benazepril at a nominal dose of 0.5 mg/kg.

A significant variation in AUC but not in Cmax was observed for enalaprilat in the renal-impaired dog. The AUC for the measurable plasma enalaprilat concentrations increased from 23 589 ± 14 722 to 42 436 ± 20 853 ng·min/ml (P < .01). All but one dog showed an increase from 34 to 405% over control value, with a mean increase value of 149% (n = 9). It is noteworthy that the AUCs displayed large intersubject variations. Mean Cmax was increased in the renal-impaired dog (43.9 ± 32.9 versus 59.1 ± 23.3 ng/ml), but this variation was not statistically significant (P > .1). Renal failure had no significant effect on AUC for measurable plasma benazeprilat concentrations (13 790 ± 9 829 versus 14 879 ± 4 977 ng·min/mL, P > .1), but Cmax decreased significantly after surgery (from 55.0 ± 26.4 to 31.9 ± 17.7 ng/ml, P < .05) (Table 2).

                              
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TABLE 2
Pharmacokinetic parameters of enalaprilat and benazeprilat after a single oral administration of enalapril or benazepril at a nominal dose of 0.5 mg/kg before and after an experimental renal injury in 10 dogs (noncompartmental analysis) (mean ± S.D.)

The data were analyzed by parametric or nonparametric ANOVA. P values were calculated to test the renal status effect (control versus renal failure) and the drug effect (enalaprilat versus benazeprilat).

Enalaprilat and Benazeprilat: Physiologically Based Model Analysis. Benazeprilat and enalaprilat plasma concentrations were analyzed with the physiologically based model, before and after renal injury. Figure 4 shows the observed plasma concentrations and the fitted curve for enalaprilat and benazeprilat before and after surgery for a representative dog. Visual inspection of the curves indicates that the data were well fitted with the equation corresponding to a physiologically based model. After surgery, the scatter of plasma concentrations was greater for most of the dogs, which often made fitting more difficult. The parameters derived from this model before and after renal injury are given in Table 3.


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Fig. 4.   Semilogarithmic plot of the observed and fitted plasma enalaprilat and benazeprilat concentration (nanomoles per liter) versus time (hours) before () and after (open circle ) a surgically induced renal failure, after a single oral administration of enalapril or benazepril at a nominal dose of 0.5 mg/kg in a representative dog. Data were analyzed with the physiologically based model.

                              
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TABLE 3
Pharmacokinetic parameters of enalaprilat and benazeprilat after a single oral administration of enalapril or benazepril at a nominal dose of 0.5 mg/kg before and after an experimental renal injury in 10 dogs (parameters obtained by a physiologically based model) (mean ± S.D. or median [range])

The data were analyzed by parametric or nonparametric [i.e., Friedman (F)] ANOVA. P values were calculated to test the renal status effect (control versus renal failure) and the drug effect (enalaprilat versus benazeprilat). Bmax being a species, not a drug property, the influence of renal status also was tested by pooling the data obtained with both enalaprilat and benazeprilat. In these conditions, the influence of the renal status was significant (P < .05).

Renal impairment led to opposite effects on apparent clearance: that of benazeprilat was increased by 260% (P = .019), whereas that of enalaprilat was reduced to 40 to 45% (P = .058). Renal impairment had no significant effect on the apparent volume of distribution of either drug (P > .1).

The large increase in the plasma clearance of benazeprilat explained the reduction of the elimination half-life from 34 ± 19 to 18 ± 9 min (P = .096). The reduction of the apparent plasma clearance of enalaprilat was associated with an equivalent reduction of the apparent volume of distribution, thus explaining that the plasma elimination half-life was not modified by renal impairment (61 ± 48 versus 70 ± 33 min) (P > .1).

Under control conditions, Bmax did not differ significantly between the two drugs (P > .1) with an overall mean value of 150 ± 62 nM. After the renal injury, Bmax increased for both drugs but the difference was only significant for benazeprilat (P = .007) (Table 3). As under control conditions, there was no significant difference between the two drugs after the renal injury (P > .1).

Under control conditions, most of the binding capacity was located in tissue, the circulating fraction being similar for enalaprilat (7.1 ± 4.3%) and benazeprilat (9.3 ± 5.6%) (P > .1). The renal injury had no influence on this parameter for enalaprilat, but for benazeprilat there was an increase in the circulating fraction. However, estimation of this parameter raised some difficulties for several data sets and should be considered with caution.

Under control conditions, Kd (the plasma concentration of free drug at 50% binding saturation and a measure of drug affinity for ACE) was higher for enalaprilat (7.39 ± 5.37 nM or 21.2 ± 15.4 ng/ml) than for benazeprilat (4.21 ± 2.56 nM or 10.6 ± 6.5 ng/ml) but the difference was not significant (P > .1). The renal injury had no significant effect on this parameter (P > .1) but in these conditions, the difference between the two drugs became significant (P = .041) (Table 3).

The apparent half-life of drug invasion under control conditions (prodrug absorption and bioconversion of the prodrug into its active moiety) was significantly shorter for benazeprilat (33 ± 26 min) than for enalaprilat (151 ± 57 min) (P < .01). The renal injury had no effect on this kinetic parameter (P > .1).

The lag time was longer for benazeprilat than for enalaprilat, but the difference was not significant (P > .1). The renal injury did not modify this parameter (P > .1), but the difference between the two drugs was significant under this condition (P = .052).

Enalaprilat and Benazeprilat Kinetics Versus Renal Status and Prodrug Exposure (Covariance, Regression, and Correlation Analysis)

The influence of renal status on disposition of the active drug moiety may be direct (i.e., by interfering with a physiological process controlling enalaprilat or benazeprilat disposition) or indirect (i.e., acting throughout prodrug disposition). To elucidate any genuine relationship between enalaprilat and benazeprilat disposition and renal status (as measured by GFR or creatinine plasma concentration) and prodrug exposure (i.e., enalapril and benazepril AUC), the kinetic parameters were analyzed with covariance analysis, simple linear correlation, and partial correlation analysis.

Covariance analysis with the prodrug AUC as a covariable showed that renal injury had no direct significant effect on enalaprilat Cl/F (1.63 versus 1.10 l/kg/h for control and renal impaired conditions, respectively), whereas the benazeprilat Cl/F was significantly increased from 3.33 to 10.08 l/kg/h (P = .015).

The direct influence of renal insufficiency (as measured by creatinine plasma concentration) on the actual drug disposition was only evidenced for the benazeprilat Cl/F, which was positively and significantly correlated to plasma creatinine concentrations (r = 0.53, P = .020) or negatively correlated to GFR (r = -0.57, P = .029) (partial correlation analysis) (Fig. 5). Neither Bmax nor Kd were correlated to plasma GFR or plasma creatinine, and it was concluded from the covariance analysis with prodrug AUC as a covariable that renal injury had no influence on the binding parameters for either enalaprilat or benazeprilat (P > .1). GFR, creatinine, and the prodrug exposure had no significant effect on the half-time of absorption (bioconversion), and there was no evidence of an effect of renal injury on these parameters (correlation analysis, covariance analysis, P > .1).


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Fig. 5.   Relationship between plasma creatinine concentration (micromoles per liter) and the apparent plasma clearance (Cl/F) of enalaprilat and benazeprilat. This relationship has been established after removing the contribution of the prodrug exposure as obtained from the multiple regression analysis with creatinine and AUC prodrug as independent factors.

The measured plasma enalaprilat or benazeprilat AUC (the so-called total AUC) is the parameter most often reported to describe the influence of renal injury on ACEI disposition. Covariance analysis with prodrug AUC as covariable showed that the renal injury had a significant effect on the AUC of enalaprilat (28,601 versus 37,422 ng · min/ml, P = .02) but not of benazeprilat (13,663 versus 15,005 ng · min/ml, P > .1). This was confirmed by the correlation analysis with benazeprilat AUC being neither related to plasma creatinine nor to the AUC of benazepril. In contrast, the AUC of enalaprilat was strongly correlated to these two variables (r = 0.74 and 0.92, respectively).

Enalaprilat and Benazeprilat Inhibitory Action on ACE

Figure 6 illustrates the mean time course of ACE inhibition after administration of benazepril and enalapril before and after renal injury. The mean baseline plasma ACE activity before prodrug administration was similar for both drugs and there was no significant effect of renal injury (P > .1).


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Fig. 6.   Observed effects (ex vivo inhibition of ACE activity) after enalapril or benazepril administration under control conditions () or after a surgically induced renal failure (open circle ) (mean ± S.D.).

The overall inhibition of enalaprilat and benazeprilat was measured by the area under the effect versus time curve (the lower the value, the higher the overall effect). Renal injury had no significant influence on the overall effect of benazeprilat. In contrast, the inhibitory effect of enalaprilat was significantly increased by the renal injury over the first 24 h (2656 versus 1615 activity unit × h, P = .074). The influence of renal status persisted beyond 24 h but became statistically nonsignificant.

The absence of influence of renal injury on the overall effect of benazeprilat was confirmed by the absence of significant correlation between creatinine plasma concentration and the different AUC effects calculated from 0 to 72 h. In contrast, a significant negative correlation between creatinine plasma concentration and the overall effect persisted for enalaprilat from 0 to 24 h (r -0.42, P = .067), indicating that the overall inhibition of the ACE increased with severity of the renal injury. The partial correlation coefficient analysis showed that the correlation with creatinine vanished when the prodrug AUC was taken into account. Figure 7 shows, for a representative dog, the fitted and observed effect of enalaprilat and benazeprilat free concentration before and after renal injury.


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Fig. 7.   Observed () and fitted (-) enalaprilat and benazeprilat effect versus free drug concentrations obtained in a representative dog before and after renal injury. Visual inspection of the curves indicates that free drug plasma concentrations provide a suitable prediction of drug effect. For benazeprilat, renal injury largely decreased free plasma concentrations (note: the different scale for drug concentrations), whereas the converse was true for enalaprilat.

The IC50 of enalaprilat and benazeprilat, based on the predicted free plasma enalaprilat and benazeprilat concentrations obtained from the physiologically based model as independent variables for eq. 3, were under control conditions 1.09 ± 1.44 nM (3.13 ± 1.44 ng/ml) and 0.28 ± 0.23 nM (0.71 ± 0.58 ng/ml), respectively. The difference was not significant (P > .1, Friedman test). These IC50 values were ~7 and 15 times lower than the corresponding Kd for enalaprilat and benazeprilat. The IC50 values were increased after surgery for both enalaprilat (2.88 ± 1.86 nM) (P < .05) and benazeprilat (0.39 ± 0.53 nM) but, for the latter, the difference was not significant (P > .1). The Hill coefficients were similar for both drugs and both conditions (from 0.60 to 1.09).

    Discussion
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There are many reports that describe the influence of renal failure in humans on ACEI disposition and include enalapril (Kelley et al. 1984, 1985; Oguchi et al., 1993) and benazepril (Kaiser et al., 1989, Sioufi et al., 1992). Despite the fact that most of the authors acknowledged that ACEI disposition was not classical (MacFadyen et al. 1993), they consistently used a conventional framework to analyze their data. For the first time, the present article offers an alternative description and interpretation of the effect of moderate renal impairment on ACEI disposition with a physiologically based model.

In the conventional approach, AUC is the pivotal index used to assess the influence of renal failure on ACEI disposition. The AUC obtained after an oral drug administration has only two determinants, namely, Cl and systemic bioavailability. It is generally assumed that the bioavailability of the ACEI is unaltered by renal failure (Begg et al., 1989) and the increase in AUC is interpreted as a reduction in plasma drug clearance. In addition, it has often been shown that the variation in AUC is proportional to the alteration in creatinine clearance (Clcr) and this relationship led to some standard recommendations for dosage adjustment of ACEI eliminated by the kidney such as the necessity to reduce the dose by 50% for moderate renal failure and by 75% in case of severe renal failure (Hoyer et al., 1993).

In the physiologically based model, the AUC is no longer a direct index of apparent plasma (or renal) clearance but a hybrid parameter that also reflects specific drug binding. Accordingly, an absence of variation of the measurable AUC does not necessarily mean an absence of effect of renal failure on ACEI disposition and an alteration of AUC cannot systematically be attributed to a modification of apparent clearance. This is illustrated in the present experiment with an absence of variation in AUC for benazeprilat, whereas there was an actual 2.6-fold increase in its apparent clearance. The lack of repercussion of renal failure on the benazeprilat AUC was due to the concomitant increase in specific binding of the benazeprilat to ACE.

In experiments reporting the influence of renal failure on ACEI disposition in humans, the variation of the observed Cmax is generally reported to be correlated to Clcr. In the perspective of the physiologically based model, the Cmax parameter provides information about the disposition of the free drug fraction. For high concentrations (with respect to Bmax), ACE is saturated and above Bmax, the drug kinetics become linear. In contrast to the total AUC, the value of Cmax is roughly dose-proportional and an alteration in Cl could be reflected by a proportional variation in Cmax. In the present experiment this was obvious for benazeprilat with the AUC not modified, but the observed Cmax being significantly decreased due to an increase in the apparent Cl.

After an oral administration, the initial decay has been considered as the "true clearance phase" of the free fraction (MacFadyen et al., 1993), a view supported by the fact that renal impairment is often associated with a prolongation of the initial decay phase rather than the terminal phase of the plasma concentration profile (Meredith et al., 1994). The present experiment suggests another possible interpretation of the initial decay because there was evidence of a flip-flop situation (data not shown). The prolongation of the initial decay during renal impairment, which has been reported for several ACEI and in our experiment, could be due to alteration of the process of prodrug absorption and/or bioconversion rather than to a reduction of drug clearance.

Conventional modeling does not address the problem of the effect of renal failure on specific ACEI binding to ACE. In the present experiment, we have shown that the maximal specific-binding capacity (Bmax) for both enalaprilat and benazeprilat was increased during renal failure (~26%). Bmax is not a drug property but a subject characteristic and its increase has to be taken into account whatever the ACEI selected. Our physiological model predicts that for any ACEI (with or without dual excretion) the measurable AUC should be increased in renal failure (versus normal renal function) provided that the other factors contributing to the AUC are unaltered. The physiological model also predicts that the influence of the Bmax increase should be more evident when the plasma concentrations are low (e.g., drug tested at a rather low dosage regimen or with a slow rate constant of absorption/bioconversion) because the influence of nonlinearity is greater at low plasma concentrations.

In contrast to Bmax, Kd is a drug property and expresses the drug's affinity for ACE. In the present experiment, Kd remained unaltered by the renal insufficiency. This suggests that the increase in IC50 that was observed during renal insufficiency was not due to decreased drug binding to ACE but to some event at the stimuli response level.

In the present experiment, renal failure induced a significant increase of both the enalapril and enalaprilat AUC. In addition, the enalaprilat AUC was strongly correlated to the enalapril AUC, suggesting that enalapril was less eliminated by the renal route and more available for a biotransformation into enalaprilat by the liver. In contrast, benazepril is either directly eliminated by the liver or transformed (also by the liver) into benazeprilat (Waldmeier and Schmid, 1989), hence the renal failure has less impact on the disposition of this prodrug.

The measurable enalaprilat AUC was increased 2-fold, whereas the benazeprilat AUC remained unchanged, suggesting an absence of effect of renal failure on benazeprilat. The enalaprilat AUC increase can be explained by a reduction of the apparent enalaprilat clearance (-120%); an increase of the prodrug exposure, i.e., enalapril AUC (+30%); and an increase of the specific binding capacity (+27%).

The AUC of benazeprilat was not modified despite a clear-cut increase in apparent clearance that was positively correlated to creatinine. The origin of the clearance increase remains unclear.

The change in ACEI disposition in renal-impaired subjects can modify the relationship between drug dose and effect not only throughout drug exposure but also through a change in drug affinity and/or potency. In the present experiment, an ex vivo ACE inhibition assay was selected as the pharmacodynamic endpoint. The renal failure had no effect on the overall benazeprilat activity as judged by the area under the effect-time curve calculated from the time of administration to different times postadministration. In contrast, the enalaprilat overall effect was significantly increased, the influence of the renal failure being more evident when the first 24 h postadministration were considered. The increase of the enalaprilat overall effect is consistent with the increased overall enalaprilat exposure and the effects of both drugs were very similar under conditions of renal insufficiency. The same results were obtained in humans (Oguchi et al. 1993).

Using a pharmacokinetic/pharmacodynamic approach, the free plasma concentrations were directly and adequately correlated to the ACE inhibition without requiring a hysteresis parameter. For benazeprilat, in control conditions, the mean IC50 (0.27 nM or 0.89 ng/ml) was nearly equal to that reported in Toutain et al. (2000) and was lower than the enalaprilat IC50 (1.09 nM or 3.1 ng/ml), confirming that benazeprilat is a more potent in vivo inhibitor than enalaprilat.

After renal impairment, the value of the IC50 was increased for both drugs but only significantly for enalaprilat. The origin of this increase was not an alteration of the drug affinity for ACE because the Kd remained unchanged. Whatever the origin of the IC50 increase, it damped the consequence of the overexposure associated with renal failure.

The altered pharmacokinetics of ACEI in chronic renal failure are considered a potential hazard and, in most instances, dosage adjustment is recommended, such as the necessity to reduce the dose to 50 or 25% of its usual value (for review, see Hoyer et al., 1993). However, due to the nonlinearity of ACEI disposition, the shape of the plasma concentration curve is important and a given total measurable AUC may correspond to very different situations in terms of the plasma concentrations versus effect relationship.

In conclusion, the present experiment demonstrates that renal insufficiency may have many direct and indirect effects on the ACEI disposition, and the measurable active moiety AUC is probably not the most appropriate endpoint to describe and interpret the consequence of the renal injury. Instead, the use of a physiologically based modeling allows a more realistic description and interpretation of plasma concentration profiles, but due to the complexity of the underlying mechanism, dosage adjustment could be more easily done with pharmacodynamic endpoints rather than by interpreting the total measurable plasma drug concentrations.

    Footnotes

Accepted for publication December 3, 1999.

Received for publication May 20, 1999.

1 This work was supported by Novartis Santé Animale, Case Postale, CH-4002 Bâle, Switzerland.

Send reprint requests to: P.-L. Toutain, Ecole Nationale Vétérinaire de Toulouse, Laboratoire de Physiologie, 23, Chemin des Capelles, 31076 Toulouse Cedex, France. E-mail: pl.toutain{at}envt.fr

    Abbreviations

ACE, angiotensin-converting enzyme; ACEI, ACE inhibitor; AUC, area under the plasma concentration curve; GFR, glomerular filtration rate; LC, liquid chromatography; MS, mass spectrometry; fcirc, circulating fraction of ACE.

    References
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Abstract
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Materials and Methods
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