| Literature DB >> 31215774 |
Yuan Chen1, Tamara D Cabalu2, Ernesto Callegari3, Heidi Einolf4, Lichuan Liu5, Neil Parrott6, Sheila Annie Peters7, Edgar Schuck8, Pradeep Sharma9, Helen Tracey10, Vijay V Upreti11, Ming Zheng12, Andy Z X Zhu13, Stephen D Hall14.
Abstract
Regulatory agencies currently recommend itraconazole (ITZ) as a strong cytochrome P450 3A (CYP3A) inhibitor for clinical drug-drug interaction (DDI) studies. This work by an International Consortium for Innovation and Quality in Pharmaceutical Development working group (WG) is to develop and verify a mechanistic ITZ physiologically-based pharmacokinetic model and provide recommendations for optimal DDI study design based on model simulations. To support model development and verification, in vitro and clinical PK data for ITZ and its metabolites were collected from WG member companies. The model predictions of ITZ DDIs with seven different CYP3A substrates were within the guest criteria for 92% of area under the concentration-time curve ratios and 95% of maximum plasma concentration ratios, thus verifying the model for DDI predictions. The verified model was used to simulate various clinical DDI study scenarios considering formulation, duration of dosing, dose regimen, and food status to recommend the optimal design for maximal inhibitory effect by ITZ.Entities:
Year: 2019 PMID: 31215774 PMCID: PMC6765698 DOI: 10.1002/psp4.12449
Source DB: PubMed Journal: CPT Pharmacometrics Syst Pharmacol ISSN: 2163-8306
Figure 1Itraconazole (ITZ) and hydroxyitraconazole (OH‐ITZ) physiologically‐based pharmacokinetic (PBPK) model development and verification process. ADAM, advanced dissolution, absorption, and metabolism; CL, clearance; CYP3A, cytochrome P450 3A; DDI, drug–drug interaction; f u,p, free fraction in plasma; k in, rate constant from systemic compartment to single adjusting compartment; logP, octanol‐water partitiona coefficient; PK, pharmacokinetics; pKa, acid dissociation constant; V max, maximum rate of reaction; V ss, volume of distribution at steady state; WG, working group.
PBPK Model Input Parameters for ITZ and OH‐ITZ
| Parameter | Itraconazole (ITZ) | OH‐Itraconazole (OH‐ITZ) | ||
|---|---|---|---|---|
| Value | References/comments | Value | References/comments | |
| MW (g/mol) | 705.6 | 721.7 | ||
| logPo:w | 4.9 | WG | 4.1 | WG |
| Compound type | Monoprotic base | Mono‐base | ||
| pKa1 | 3.64 | WG | 4.0 | WG |
| B/P | 0.6 | WG | 0.55 | WG |
| fu,p | 0.0015 | Di | 0.012 | Extrapolated, see Discussion section for details |
| First‐order absorption model | ||||
| Fa | 0.7/0.5/0.6 | Solution fasted/capsule fasted/capsule fed | ||
| ka (hour−1) | 0.45/0.2/0.25 | |||
|
| 1 | Assumed | 1 | Assumed |
|
| 13.7 | Simcyp predicted | ||
| Caco‐2 | 2.5 | WG | ||
| Peff (10−4 cm/second) | 3.75 | Predicted with scalar of 14.1 | ||
| ADAM absorption model (for capsule fasted/fed) | IR | |||
| Intrinsic solubility (mg/mL) | 0.15 | pH 1.1, Taupitz 2013 | ||
| FaSSIF/FeSSIF | 0.007/0.005 | WG | ||
| Caco‐2 Papp (10−6 cm/second) | 2.5 | WG | ||
| Peff (10−4 cm/second) | 1.3 | Predicted with scalar of 4.57 | ||
| Dissolution | Predicted | Diffusion layer model | ||
| Particle size (μm) | 3 | |||
| Density (g/mL) | 1.2 | |||
| Minimal + SAC PBPK distribution model | ||||
|
| 4.75 | Simcyp predicted, method 1 | 4.72 | Simcyp predicted, method 1 |
|
| 3 | Best fit | 2.5 | Best fit |
|
| 0.2/0.1 | Best fit | 0.005/0 | Best fit |
| Elimination | ||||
|
| 44.5 | WG | 23 | WG |
|
| 0.0233 | WG | 0.0399 | WG |
| CLR (L/hour) | 0 | 0 | ||
| Active uptake into hepatocyte | 3.5 | Estimated to best describe ITZ IV CL | – | |
| CYP inhibition | ||||
|
| 0.0010 | WG, microsomes | 0.0082 | WG, microsomes |
ADAM, advanced dissolution, absorption, and metabolism; B/P ratio, blood/plasma partition ratio; Caco‐2, heterogeneous human epithelial colorectal adenocarcinoma cells; CL, clearance; CLR, renal clearance; CYP, cytochrome P450; CYP3A, cytochrome P450 3A; fa, fraction absorbed (three different values correspond to three different formulation/food states, for a given formulation/food state, the same fa is used in the model simulation regardless of the dose levels); FaSSIF, Fasted State Simulated Intestinal Fluid; FeSSIF, Fed State Simulated Intestinal Fluid; f u,p, free fraction in plasma; f u,gut, free fraction in gut enterocyte; IR, immediate release; ITZ, itraconazole; IV, intravenous; ka, absorption rate constant; K i,u, unbound concentration of IC50/2; k in, rate constant from systemic compartment to SAC; K m,u, unbound concentration of substrate to achieve half V max; k out, rate constant from SAC compartment to the systemic compartment; logP(o:w), calculated octanol‐water partition coefficient; MW, molecular weight; OH‐ITZ, hydroxyitraconazole; P app, apparent permeability; PBPK, physiologically‐based pharmacokinetic; Peff, effective permeability; pKa, acid dissociation constant; Q gut, nominal flow through the gut; SAC, single adjusting compartment; V max, maximum rate of reaction; V sac, volume of the single adjusted compartment; V ss, volume of distribution at steady state; WG, working group, these parameters are from in vitro measurements by working group companies.
These parameters were adjusted or estimated to best fit to the observed data.
Figure 2Study design for clinical scenarios simulated using itraconazole (ITZ) and hydroxyitraconazole (OH‐ITZ) physiologically‐based pharmacokinetic (PBPK) models. CPLG, Clinical Pharmacology Leadership Group; b.i.d., twice a day; MDZ, midazolam; q.d., once a day.
Figure 3Physiologically‐based pharmacokinetic (PBPK) model simulated vs. observed itraconazole (ITZ) and hydroxyitraconazole (OH‐ITZ) plasma concentration–time profiles. (a, b) Simulated (by first‐order absorption model) and observed ITZ and OH‐ITZ PK profiles after multiple doses of 200 mg once daily ITZ solution under fasted conditions. Observed data are from seven different studies. (c, d) Simulated (by first‐order absorption model) and observed ITZ and OH‐ITZ PK profiles after 200 mg twice a day on day 1 followed by 200 mg once‐daily (q.d.) dosing of ITZ solution under fasted conditions. Observed data are from three different studies. (e, f) Simulated (by ADAM absorption model) and observed ITZ and OH‐ITZ PK profiles after 200 mg q.d. dosing of ITZ capsules under fasted and fed conditions. Observed data are from four different studies, two of which had OH‐ITZ concentration measurements. (h, i) Simulated (by first‐order absorption model) and observed ITZ and OH‐ITZ PK profiles after 200 mg q.d. dosing of ITZ capsules under fed conditions. Observed data are from four different studies, two of which reported OH‐ITZ concentrations. For all panels, black lines represent the simulated mean concentration and the dotted lines represent standard derivation of 100 individuals (10 trials of 10 subjects per trial) simulated. The clinical study numbers correspond to the study descriptions in . ADAM, advanced dissolution, absorption, and metabolism.
Figure 4Observed vs. predicted AUC ratio (a) and Cmax ratio (b) of CYP3A substrates in the presence and absence of ITZ. AUC, area under the concentration‐time curve; Cmax, maximum plasma concentration; CYP3A, cytochrome P450 3A; i.v., intravenous.
Figure 5Effect of length of itraconazole (ITZ) dosing and administration of a loading dose on the predicted AUC ratio of midazolam (MDZ). (a) Plot for ITZ dosed as a solution in the fasted state. (b) Plot for ITZ dosed as capsule in the fed state. The effect of length of ITZ dosing post–MDZ dose corresponds to Figure 2, part 1. The effect of length of ITZ dosing pre–MDZ dose and effect of a loading dose correspond to Figure 2, part 2a–2c. b.i.d., twice a day; CPLG, Clinical Pharmacology Leadership Group; DDI, drug–drug interaction; q.d., once a day.
Figure 6Effect of timing of midazolam (MDZ) dose with respect to itraconazole (ITZ) on predicted area under the concentration‐time curve (AUC) ratio of MDZ (corresponding to study design in Figure 2, part 3).