Building and evaluation of a PBPK model for Rifampicin in healthy adults¶
| Version | 2.0-OSP12.3 |
|---|---|
| based on Model Snapshot and Evaluation Plan | https://github.com/Open-Systems-Pharmacology/Rifampicin-Model/releases/tag/v2.0 |
| OSP Version | 12.3 |
| Qualification Framework Version | 3.6 |
This evaluation report and the corresponding PK-Sim project file are filed at:
https://github.com/Open-Systems-Pharmacology/OSP-PBPK-Model-Library/
Table of Contents¶
- 1 Introduction
- 2 Methods
- 2.1 Modeling Strategy
- 2.2 Data
- 2.3 Model Parameters and Assumptions
- 3 Results and Discussion
- 3.1 Final input parameters
- 3.2 Diagnostics Plots
- 3.3 Concentration-Time Profiles
- 4 Conclusion
- 5 References
1 Introduction¶
Rifampicin is an antibiotic used for the treatment of mycobacterium infections, including tuberculosis and leprosy. For the investigation of drug-drug interactions (DDIs), rifampicin is an established potent inducer of multiple drug metabolizing enzymes (CYP3A4, CYP2B6, CYP2C8, CYP2C9, CYP2C19) and transporters (P-gp, MRP2, MRP3, MRP4, OATP1A2). In addition to its inducing capabilities, rifampicin also competitively inhibits enzymes and transporters like CYP3A4, P-gp, OATP1B1 and OATP1B3.
The herein presented model represents the rifampicin model originally published by Hanke et al. (Hanke 2018), and extended in later publications (Britz 2019, Türk 2019, Hanke 2021). The model was originally established using various clinical studies, covering a dosing range of 300 to 600 mg after intravenous and oral administration of rifampicin. The original model focused specifically on the integration of effects on CYP3A4 and P-gp by rifampicin. Britz et al. (Britz 2019) integrated rifampicin-mediated induction of CYP1A2 (and CYP2E1), Türk et al. (Türk 2019) extended the model with regard to effects on CYP2C8 and OATP1B1. Later, Hanke 2021 updated P-gp, OATP1B1 and OATP1B3 interaction and added CYP2C9, BCRP and OATP2B1 interaction.
It is known that for both CYP3A4 and P-gp, rifampicin shows inductive and inhibitory effects. While induction by rifampicin involves gene expression and therefore takes several days to fully develop, competitive inhibition has an instantaneous effect and is strongest at the time of highest exposure to the inhibitor. As a consequence, the effects of rifampicin caused via competitive inhibition are most prominent 1-2 h after its oral administration and of relatively short duration. These opposing effects of rifampicin can be reasonably considered in PBPK models.
Integrating and testing processes that were described as vital to the pharmacokinetics of rifampicin itself resulted in a final model that applies transport by OATP1B1, metabolism by arylacetamide deacetylase (AADAC), transport by P-gp and glomerular filtration. Furthermore, auto-induction of OATP1B1, AADAC and P-gp expression has been incorporated.
2 Methods¶
2.1 Modeling Strategy¶
The general concept of building a PBPK model has previously been described by Kuepfer et al. (Kuepfer 2016). Relevant information on anthropometric (height, weight) and physiological parameters (e.g. blood flows, organ volumes, binding protein concentrations, hematocrit, cardiac output) in adults was gathered from the literature and has been previously published (Willmann 2007). The information was incorporated into PK-Sim® and was used as default values for the simulations in adults.
The applied activity and variability of plasma proteins and active processes that are integrated into PK-Sim® are described in the publicly available PK-Sim® Ontogeny Database Version 7.3 (PK-Sim Ontogeny Database Version 7.3) or otherwise referenced for the specific process.
The model was built combining bottom-up and top-down techniques. An extensive literature search yielded (1) physicochemical parameter values (2) information on active ADME and DDI-related (i.e. induction and inhibition) processes and (3) clinical studies of intravenous and oral administration in single and multiple dosing regimens, covering a broad dosing range with observed concentrations.
A mean PBPK model was developed using a typical European individual. Enterohepatic recycling for transport processes into the bile was enabled in a continuous fashion (continuous flow from the liver to the lumen of duodenum). One study was performed in female patients after cholecystectomy (Acocella 1972a). The bile of these patients was collected via a T tube. In the simulations of these patients, enterohepatic recycling was switched off and a virtual gallbladder collected the excreted rifampicin over time. Relevant ADME processes reported to influence the PK of rifampicin were implemented into the model and tested. For parameters that could not be (reliably) informed from literature, parameter identification was performed using a representative set of available clinical studies (see below). Model evaluation was based on the ability of the model to describe observed plasma concentration-time profiles and fraction excreted of unchanged drug to urine and bile.
Details about input data (physicochemical, in vitro and clinical) can be found in Section 2.2.
Details about the structural model and its parameters can be found in Section 2.3.
2.2 Data¶
2.2.1 In vitro and physicochemical data¶
A literature search was performed to collect available information on physicochemical properties of rifampicin. The obtained information from literature is summarized in the table below, and is used for model building.
| Parameter | Unit | Value | Source | Description |
|---|---|---|---|---|
| MW | g/mol | 822.940 | DrugBank DB01045 | Molecular weight |
| pKa,base | 7.9 | Maggi 1966 | Basic dissociation constant | |
| pKa,acid | 1.7 | Maggi 1966 | Acid dissociation constant | |
| Solubility (pH) | mg/L | 1100 (6.5) |
Baneyx 2014 | Solubility |
| 1400 (6.8) |
Panchagnula 2006 | Solubility | ||
| 990 (4) |
Agrawal 2005 | Solubility | ||
| 1650 (6) |
Agrawal 2005 | Solubility | ||
| 2540 (6.8) |
Agrawal 2005 | Solubility | ||
| 3350 (7.4) |
Agrawal 2005 | Solubility | ||
| 2800 (7.5) |
Boman 1974 | Aqueous solubility | ||
| logP | 1.3 | Baneyx 2014 | Partition coefficient between octanol and water @ pH 7.4 | |
| 2.7 | DrugBank DB01045 | Partition coefficient between octanol and water | ||
| fu | % | 11.1 | Boman 1974 | Fraction unbound in plasma |
| % | 16.0 | Baneyx 2014 | Fraction unbound in plasma in tuberculosis patients | |
| % | 17 | Templeton 2011 | Fraction unbound in plasma | |
| % | 17.5 | Shou 2008 | Fraction unbound in plasma | |
| B/P ratio | 0.9 | Loos 1985 | Blood to plasma concentration ratio | |
| Vmax, Km OATP1B1 | pmol/min/mg, µmol/L |
9.3 1.5 |
Tirona 2003 | OATP1B1 uptake in transfected HeLa cells |
| Vmax, Km P-gp |
nmol/h/cm2, µmol/L |
4.3 55 |
Collett 2004 | P-gp net secretion across Caco-2 monolayers |
| Vmax, Km AADAC | pmol/min/mg, µmol/L |
162.6 195.1 |
Nakajima 2011 | Kinetic parameters of the deacetylase activity in HLM |
| Emax, EC50 CYP3A4 | dimensionless µmol/L |
9 0.34 |
Templeton 2011 | CYP3A4 induction parameters in primary human hepatocytes, EC50 corrected for fraction unbound in human hepatocytes of 0.419 as reported by Shou 2008 |
| Ki CYP3A4 | µmol/L | 18.5 | Kajosaari 2005 | CYP3A4 inhibition constant |
| Emax P-gp | dimensionless | 2.5 | Greiner 1999 | P-gp induction parameter based on an increased intestinal P-gp content in duodenal biopsies of 3.5 after rifampicin treatment |
| Ki P-gp | µmol/L | 9.1 (169.0) | Hanke 2021 (Reitman 2011) | P-gp inhibition constant |
| Ki BCRP | µmol/L | 14 | Hanke 2021, Prueksaritanont 2014 | BCRP inhibition constant |
| Ki OATP1B1 | µmol/L | 0.29 (0.477) | Hanke 2021 (Hirano 2006) | OATP1B1 inhibition constant (based on OATP1B1-mediated pitavastatin uptake) |
| Ki OATP1B3 | µmol/L | 0.5 (0.9) | Hanke 2021 (Annaert 2010) | OATP1B3 inhibition constant |
| Ki OATP2B1 | µmol/L | 78.2 | Hanke 2021, Zhang 2019 | OATP2B1 inhibition constant |
| Emax CYP2C8 | dimensionless | 3.2 | Buckley 2014 | CYP2C8 Emax in primary human hepatocytes (based on activity) |
| Ki CYP2C8 | µmol/L | 30.2 | Kajosaari 2005 | CYP2C8 inhibition constant |
| Ki CYP2C9 | µmol/L | 150 | Hanke 2021, Yoshida 2012 | CYP2C9 inhibition constant |
| Emax CYP1A2 | dimensionless | 0.65 | Chen 2010 | CYP1A2 Emax in cultured human hepatocytes (based on activity) |
| Emax CYP2E1 | dimensionless | 0.8 | Rae 2001 | CYP2E1 fold induction of 1.8 calculated as the normalized ratio of expression in rifampin-treated versus vehicle control-treated cells |
AADAC arylacetamide deacetylase
2.2.2 Clinical data¶
A literature search was performed to collect available clinical data (plasma concentrations, fraction excreted into urine, fraction excreted into bile) on rifampicin in adults. The rifampicin model was built and verified using various clinical studies, covering a dosing range of 300 to 600 mg, administered intravenously or orally.
The following dosing scenarios were simulated and compared to respective data:
| Route | Dose [mg] |
Dosing | PK Data | Used for Optimization | Reference |
|---|---|---|---|---|---|
| iv | 300 | SD, 30 min infusion | Plasma | x | Sanofi-Aventis U.S. LLC. 2013 |
| SD, 3 h infusion | Plasma, excretion into urine | x | Nitti 1977 | ||
| 450 | SD, 3 h infusion | Plasma, excretion into urine | x | Nitti 1977 | |
| 600 | SD, 30 min infusion | Plasma | x | Sanofi-Aventis U.S. LLC. 2013 | |
| SD, 3 h infusion | Plasma, excretion into urine | x | Nitti 1977 | ||
| SD, 3 h infusion | Plasma, excretion into urine | x | Acocella 1977 | ||
| OD (7 days), 3 h infusion | Plasma | x | Acocella 1977 | ||
| po | 300 | SD | Plasma | x | Chouchane 1995 |
| SD | Plasma | Furesz 1970 | |||
| 450 | SD | Plasma | x | Blume 1989 | |
| Plasma | Furesz 1970 | ||||
| MD | Plasma, excretion into urine and bile | x | Acocella 1972a | ||
| 600 | SD | Plasma | x | Peloquin 1997 | |
| Plasma | Blume 1989 | ||||
| Plasma | Acocella 1972b | ||||
| Plasma | Furesz 1970 | ||||
| Plasma, excretion into urine | x | Eon Labs Manufacturing, Inc. 1997 | |||
| OD (7 days) | Plasma | x | Baneyx 2014 |
2.3 Model Parameters and Assumptions¶
2.3.1 Absorption¶
Herein, the model parameter Specific intestinal permeability was optimized to best match clinical data (see Section 2.3.5). The results of the optimization can be found in Section 2.3.5.
Measured aqueous solubility (Boman 1974, see Section 2.2.1) was set as default solubility.
As observed data do not show substantial differences between different formulations for oral rifampicin administration, all oral administrations were modelled as an oral solution.
2.3.2 Distribution¶
Recent measurements of fraction unbound in plasma yielded values of approximately 17% (Templeton 2011, Shou 2008, see Section 2.2.1). This value was implemented in this model.
Lipophilicity was optimized within the range of measured values to find a best match of simulated to observed rifampicin PK profile data.
After testing the available organ-plasma partition coefficient and cell permeability calculation methods built in PK-Sim®, observed clinical data was best described by choosing the partition coefficient calculation by Rodgers and Rowland and cellular permeability calculation by PK-Sim Standard for rifampicin. The PK-Sim® calculated Blood/plasma concentration ratio is well in line with the observed value of 0.9 (Loos 1985).
2.3.3 Metabolism and Elimination¶
Integrating and testing active processes that were considered vital to the PK of rifampicin after literature review resulted in a final model that applies transport by OATP1B1 (Tirona 2003), metabolism by arylacetamide deacetylase (AADAC) (Nakajima 2011), transport by P-gp (Collett 2004) and glomerular filtration. No study clearly demonstrated that rifampicin is substrate of CYP3A4; hence, in this PBPK model rifampicin only acts as a perpetrator on CYP3A4 without being metabolized by it.
The implemented expression profile of AADAC, P-gp and OATP1B1 were based on high-sensitive real-time RT-PCR (Nishimura 2003) of the PK-Sim® expression database. The relative expression in the mucosa of the gut wall was modified based on an optimized value as reported by Hanke et al. (Hanke 2018). Herein, this value was increased by a factor of 3.57 based on digoxin PK data in combination with PBPK modeling.
It was assumed that the mRNA concentration is proportional to the respective protein concentration. Thus, the expression of a protein in a specific organ relates to the expression in the organ with the highest expression which is termed reference concentration of the protein (Meyer 2012). OATP1B1 was configured as influx transporter and P-gp as efflux transporter. Reference concentrations of the implemented active processes (enzymes and transporters) are summarized below:
| Protein | Reference concentration [µmol/L] |
Reference Organ |
|---|---|---|
| AADAC | 1.0 (assumed) | Liver |
| P-gp | 1.41 (Hanke 2018) | Mucosa Small Intestine |
| OATP1B1 | 1.0 (assumed) | Liver |
The kinetic parameters describing the rifampicin metabolism by AADAC and transport by P-gp and OATP1B1 were imputed in the model as follows: while Michaelis-Menten constants (Km values) of AADAC-catalyzed metabolism and the two transport processes were taken from reported in vitro experiments, enzymatic and transport turnover values (kcat) were optimized based on in vivo PK data (see Section 2.3.5).
Multiple dose studies that measured PK profiles of rifampicin at different days of a 600 mg po once daily regimen indicate that rifampicin exposure decreases over time due to auto-induction processes (Baneyx 2014, Smythe 2012). In-vitro studies in human hepatocytes suggest that rifampicin induces P-gp (Collett 2004, Dixit 2007, Williamson 2013) and OATP1B1 (Dixit 2007, Williamson 2013). It has further been shown in DDI studies with prototypical substrates of these transporters (pravastatin and digoxin, respectively) that the induction of these transporters can also be observed in vivo (Kyrklund 2000, Greiner 1999). As in the case of CYP3A4 induction, both induction processes are mediated via pregnane X receptor (PXR) (Geick 2001). Furthermore, it has been demonstrated that B-esterases are inducible by rifampicin via PXR (Smythe 2012, Staudinger 2010) and that AADAC, the enzyme catalyzing the main metabolic pathway of rifampicin, is regulated by PXR (Zhang 2012). Therefore, (auto-)induction of P-gp, OATP1B1 and AADAC expression was assumed and implemented in the rifampicin model. Modelling induction of an endogenously expressed protein requires three parameters, in particular EC50 (concentration at which induction is half maximum), Emax (maximum induction effect on endogenous synthesis rate) and the endogenous protein turnover (half-life). Little is known about these values in vivo for AADAC, P-gp and OATP1B1 induction.
(Auto-) Induction Processes: AADAC, P-gp and OATP1B1¶
EC50¶
As all induction processes are mediated by PXR, the same unbound EC50 of 0.34 µmol/L (originally measured in primary human hepatocytes for CYP3A4 induction after correcting for the fraction unbound (Baneyx 2014, Shou 2008, Templeton 2011)) was applied for all induction processes. This assumption is supported by the fact that Moore et al. Moore 2000 found a general EC50 value for PXR-mediated rifampicin induction of 0.71 µmol/L (resulting in an unbound EC50 of 0.30 µmol/L after correcting for the fraction unbound reported by Shou 2008).
Emax¶
Emax values for AADAC and OATP1B1 are unknown and fitted based on observed clinical PK data of rifampicin (see Section 2.3.5).
A study by Greiner et al. (Greiner 1999) found 3.5-fold elevated P-gp levels in human duodenal biopsies after multiple doses of rifampicin. This value was assumed to represent an in vivo maximum effect corresponding to an Emax value of 2.5. This Emax was included in the model for P-gp induction (see also Section 2.2.1).
Protein turnover (half-lives)¶
Endogenous half-lives of these proteins are not known. Therefore, the same values applicable for CYP3A4 turnover (as implemented in PK-Sim (PK-Sim Ontogeny Database Version 7.3) were assumed, i.e. 36 hours in the liver (Obach 2007) and 23 hours in the intestine (Greenblatt 2003).
2.3.4 DDI Parameters¶
The following sub-section describe the model input for DDI-related parameters, i.e. induction and inhibition of certain enzymes and transporters, for which rifampicin may act as a perpetrator. Verification of these model parameters and linked processes is not evaluated in this report. Applications are assessed in specific use cases and reported elsewhere.
CYP3A4 induction and inhibition¶
Induction of CYP3A4 was incorporated using the weighted mean EC50 of 0.8 µmol/L and Emax estimate of 9 based on CYP3A4 activity induction in primary human hepatocytes (Templeton 2011, see also Section 2.2.1). Similar values for EC50 (0.77, 0.80 µmol/L) and Emax (7, 9, 10) have been reported by other groups (Kolars 1992, Mills 2004, Sahi 2000). The in vitro value of EC50 of 0.8 µmol/L was corrected by the unbound fraction of rifampicin in hepatocytes of 0.419 to obtain an unbound EC50 value of 0.34 µmol/L (Baneyx 2014, Shou 2008, Templeton 2011) which was used in the PBPK model.
Competitive inhibition of CYP3A4 by rifampicin was included using a dissociation (inhibition) constant (Ki) of 18.5 µmol/L determined in human liver microsomes via inhibition of midazolam 1-hydroxylation (Kajosaari 2005). No correction of this in vitro value was applied to account for potential binding in the assay, as only 0.1 mg/mL human liver microsomal protein was used and a negligible unbound fraction of 0.90 – 0.98 was predicted (Austin 2002).
Time to reach newly induced CYP3A4 levels and time for de-induction depends on the half-lives of the perpetrator drug but also of the endogenous natural turnover of the induced protein. CYP3A4 turnover featured zero-order synthesis rate and first-order degradation rate. A distinct degradation rate constant (kdeg) was considered for the intestinal mucosa which rather reflects enterocytic turnover than protein turnover, while in all other CYP3A4 expressing organs CYP3A4 turnover was assumed to follow that of the liver. CYP3A4 half-life (= ln(2)/kdeg) of 23 and 36 h in intestine and liver, respectively, were incorporated (Obach 2007, Greenblatt 2003, PK-Sim Ontogeny Database Version 7.3).
CYP2C8 induction and inhibition¶
For PXR-mediated induction, the same unbound EC50 of 0.34 µmol/L (originally measured in primary human hepatocytes for CYP3A4 induction after correcting for the fraction unbound (Baneyx 2014, Shou 2008, Templeton 2011)) was applied (see above).
An Emax value reported by Buckley et al. (Buckley 2014) served as model input (see Section 2.2.1).
CYP2C8 half-life of 23 h in the liver (Renwick 2000, PK-Sim Ontogeny Database Version 7.3) and of 23 h in the intestine (assuming that the turnover here rather reflects enterocytic turnover than protein turnover) (Greenblatt 2003, PK-Sim Ontogeny Database Version 7.3) were incorporated.
An in vitro determined Ki value for rifampicin (Kajosaari 2005) served directly as model input.
CYP2C9 inhibition¶
Competitive inhibition of CYP2C9 by rifampicin was included using a dissociation (inhibition) constant (Ki) of 150 µmol/L (Yoshida 2012, Hanke 2021).
CYP1A2 induction¶
For PXR-mediated induction, the same unbound EC50 of 0.34 µmol/L (originally measured in primary human hepatocytes for CYP3A4 induction after correcting for the fraction unbound (Baneyx 2014, Shou 2008, Templeton 2011)) was applied (see above).
An Emax value reported by Chen et al. (Chen 2010) served as model input (see Section 2.2.1).
CYP1A2 half-life of 39 h in the liver (Obach 2007, PK-Sim Ontogeny Database Version 7.3) and of 23 h in the intestine (assuming that the turnover here rather reflects enterocytic turnover than protein turnover) (Greenblatt 2003, PK-Sim Ontogeny Database Version 7.3) were incorporated.
CYP2E1 induction¶
For PXR-mediated induction, the same unbound EC50 of 0.34 µmol/L (originally measured in primary human hepatocytes for CYP3A4 induction after correcting for the fraction unbound (Baneyx 2014, Shou 2008, Templeton 2011)) was applied (see above).
An Emax value reported by Rae et al. (Rae 2001) served as model input (see Section 2.2.1).
CYP2E1 half-life of 50 h in the liver (Emery 1999, PK-Sim Ontogeny Database Version 7.3) and of 23 h in the intestine (assuming that the turnover here rather reflects enterocytic turnover than protein turnover) (Greenblatt 2003, PK-Sim Ontogeny Database Version 7.3) were incorporated.
P-gp induction and inhibition¶
P-gp induction is described above.
An in vitro determined Ki value for rifampicin (Reitman 2011) was updated by Hanke 2021 and served as model input (see Section 2.2.1).
BCRP inhibition¶
Competitive inhibition of CYP2C9 by rifampicin was included using a dissociation (inhibition) constant (Ki) of 14 µmol/L (Prueksaritanont 2014, Hanke 2021).
OATP1B1 induction and inhibition¶
OATP1B1 induction is described above.
An in vitro determined Ki value for rifampicin (Hirano 2006) was updated by Hanke 2021 and served as model input (see Section 2.2.1).
OATP1B3 induction and inhibition¶
The same parameters as for OATP1B1 induction were assumed.
An in vitro determined Ki value for rifampicin (Annaert 2010) was updated by Hanke 2021 and served as model input (see Section 2.2.1).
OATP2B1 inhibition¶
Competitive inhibition of CYP2C9 by rifampicin was included using a dissociation (inhibition) constant (Ki) of 78.2 µmol/L (Zhang 2019, Hanke 2021).
Summary DDI Parameters¶
| Protein | Ki [µmol/L] |
Emax |
EC50,u [µmol/L] |
Half-life liver [h] |
Half-life intestine [h] |
|---|---|---|---|---|---|
| CYP1A2 | - | 0.65 | 0.34 | 39 | 23 (assumed) |
| CYP2C8 | 30.2 | 3.2 | 0.34 | 23 | 23 (assumed) |
| CYP2C9 | 150 | - | - | - | - |
| CYP2E1 | - | 0.8 | 0.34 | 50 | 23 (assumed) |
| CYP3A4 | 18.5 | 9 | 0.34 | 36 | 23 |
| AADAC | - | optimized | 0.34 | 36 (assumed) | 23 (assumed) |
| P-gp | 9.1 | optimized | 0.34 | 36 (assumed) | 23 (assumed) |
| BCRP | 14 | - | - | - | - |
| OATP1B1 | 0.477 | optimized | 0.34 | 36 (assumed) | 23 (assumed) |
| OATP1B3 | 0.9 | assumed to be equal to OATP1B1 | 0.34 | 36 (assumed) | 23 (assumed) |
| OATP2B1 | 78.2 | - | - | - | - |
2.3.5 Automated Parameter Identification¶
This is the result of the final parameter identification:
| Model Parameter | Optimized Value | Unit |
|---|---|---|
Lipophilicity |
2.5 | Log Units |
Specific intestinal permeability |
1.24E-05 | cm/min |
Fraction unbound (plasma, reference value) |
17 FIXED (see Section 2.2.1) | % |
Solubility at reference pH |
2800 FIXED (see Section 2.2.1) | mg/L |
kcat AADAC (with a reference concentration of 1 µmol/L) |
9.865 | 1/min |
kcat P-gp (with a reference concentration of 1.41 µmol/L) |
0.6088 | 1/min |
kcat OATP1B1 (with a reference concentration of 1 µmol/L) |
7.796* | 1/min |
Emax AADAC |
0.985 | |
Emax P-gp |
2.5 FIXED (see Section 2.2.1) | |
Emax OATP1B1 |
0.383 |
* The value in the model was updated to 5.210 with the release of PK-Sim 10 to account for the updated calculation method of interstitial concentrations (please refer to the respective release notes of version 10).
3 Results and Discussion¶
The rifampicin model was built and verified using various clinical studies. Overall, the model shows good performance to describe plasma concentration-time profiles over a dose range of 300 to 600 mg after intravenous and oral administration.
The next sections show:
- the final model input parameters for the building blocks: Section 3.1.
- the overall goodness of fit: Section 3.2.
- simulated vs. observed concentration-time profiles for the clinical studies used for model building and for model verification: Section 3.3.
3.1 Final input parameters¶
The parameter values of the final PBPK model are illustrated below.
Compound: Rifampicin¶
Parameters¶
| Name | Value | Value Origin | Alternative | Default |
|---|---|---|---|---|
| Solubility at reference pH | 2800 mg/l | Publication-Boman 1974 | Aqueous solubility | True |
| Reference pH | 7.5 | Publication-Boman 1974 | Aqueous solubility | True |
| Lipophilicity | 2.5 Log Units | Publication-Parameter Identification-Hanke et al. 2018 | Optimized | True |
| Fraction unbound (plasma, reference value) | 17 % | Publication-In Vitro-Templeton 2011 (equilibrium dialysis) | Templeton 2011 | True |
| Specific intestinal permeability (transcellular) | 1.24E-05 cm/min | Publication-Parameter Identification-Hanke et al. 2018 | Optimized | True |
| Is small molecule | Yes | |||
| Molecular weight | 822.94 g/mol | |||
| Plasma protein binding partner | Albumin |
Calculation methods¶
| Name | Value |
|---|---|
| Partition coefficients | Rodgers and Rowland |
| Cellular permeabilities | PK-Sim Standard |
Processes¶
Metabolizing Enzyme: AADAC-Nakajima 2011¶
Molecule: AADAC
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Enzyme concentration | 1 µmol/l | |
| Vmax | 6.5 µmol/l/min | |
| Km | 195.1 µmol/l | |
| kcat | 9.865 1/min | Publication-Parameter Identification-Hanke et al. 2018 |
Transport Protein: P-gp-Collett 2004¶
Molecule: P-gp
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Transporter concentration | 60 nmol/l | |
| Vmax | 2.87 µmol/l/min | |
| Km | 55 µmol/l | |
| kcat | 0.6088 1/min | Publication-Parameter Identification-Hanke et al. 2018 |
Transport Protein: OATP1B1-Tirona 2003¶
Molecule: OATP1B1
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Transporter concentration | 109.6 µmol/l | |
| Vmax | 0.372 µmol/l/min | |
| Km | 1.5 µmol/l | |
| kcat | 5.21004653 1/min | Publication-Parameter Identification-Hanke et al. 2018 |
Systemic Process: Glomerular Filtration-GFR¶
Species: Human
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| GFR fraction | 1 | Publication-Assumption-Hanke et al. 2018 |
Inhibition: CYP2C8-Kajosaari 2005¶
Molecule: CYP2C8
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 30.2 µmol/l | Publication-Kajosaari et al. 2005 |
Inhibition: CYP2C9-Hanke 2021¶
Molecule: CYP2C9
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 150 µmol/l | Publication-Yoshida 2012 |
Inhibition: CYP3A4-Kajosaari 2005¶
Molecule: CYP3A4
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 18.5 µmol/l | Publication-Kajosaari et al. 2005 |
Inhibition: BCRP-Hanke 2021¶
Molecule: BCRP
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 14 µmol/l | Publication-Prueksaritanont 2014 |
Inhibition: OATP1B1-Hanke 2021¶
Molecule: OATP1B1
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 0.29 µmol/l | Publication-In Vitro-Bi 2019 |
Inhibition: OATP1B3-Hanke 2021¶
Molecule: OATP1B3
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 0.5 µmol/l | Publication-In Vitro-Bi 2019 |
Inhibition: OATP2B1-Hanke 2021¶
Molecule: OATP2B1
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 78.2 µmol/l | Publication-In Vitro-Zhang 2019 |
Inhibition: P-gp-Hanke 2021¶
Molecule: P-gp
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| Ki | 9.1 µmol/l | Other-In Vitro-NBI |
Induction: CYP1A2-Chen 2010¶
Molecule: CYP1A2
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | |
| Emax | 0.65 |
Induction: CYP2C8-Buckley 2014¶
Molecule: CYP2C8
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | Publication-Templeton IE, Houston JB, Galetin A. Predictive utility of in vitro rifampin induction data generated in fresh and cryopreserved human hepatocytes, Fa2N-4, and HepaRG cells. Drug Metab Dispos. 2011;39:1921–9; Shou M, Hayashi M, Pan Y, Xu Y, Morrissey K, Xu L, et al. Modeling, prediction, and in vitro in vivo correlation of CYP3A4 induction. Drug Metab Dispos. 2008;36:2355–70. |
| Emax | 3.2 | Publication-Buckley DB, Wiegand CM, Prentiss PL, Fahmi OA. Time-course of cytochrome P450 (CYP450) induction in cultured human hepatocytes: Evaluation of activity and mRNA expression profiles for six inducible CYP450 enzymes. ISSX. 2013 |
Induction: CYP2E1-Rae 2001¶
Molecule: CYP2E1
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | |
| Emax | 0.8 |
Induction: CYP3A4-Templeton 2011¶
Molecule: CYP3A4
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | Publication-Templeton 2011 (weighted mean for FHH) |
| Emax | 9 | Publication-Templeton 2011 (weighted mean for FHH) |
Induction: AADAC-Assumed¶
Molecule: AADAC
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | Publication-Assumption-Hanke et al. 2018 |
| Emax | 0.985 | Publication-Parameter Identification-Hanke et al. 2018 |
Induction: OATP1B1-Dixit 2007¶
Molecule: OATP1B1
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | Publication-Assumption-Hanke et al. 2018 |
| Emax | 0.383 | Publication-Parameter Identification-Hanke et al. 2018 |
Induction: P-gp-Greiner 1999¶
Molecule: P-gp
Parameters¶
| Name | Value | Value Origin |
|---|---|---|
| EC50 | 0.34 µmol/l | Publication-Assumption-Hanke et al. 2018 |
| Emax | 2.5 | Publication-Assumption-Greiner et al. 1999 |
3.2 Diagnostics Plots¶
Below you find the goodness-of-fit visual diagnostic plots for the PBPK model performance of all data used presented in Section 2.2.2.
The first plot shows observed versus simulated plasma concentration and the second weighted residuals versus time for itraconazole, hydroxy-itraconazole, keto-itraconazole and N-desalkyl-itraconazole.
Table 3-1: GMFE for Rifampicin concentration in plasma/serum
| Group | GMFE |
|---|---|
| Rifampicin iv | 1.47 |
| Rifampicin po | 1.32 |
| All | 1.37 |

Figure 3-1: Rifampicin concentration in plasma/serum

Figure 3-2: Rifampicin concentration in plasma/serum
3.3 Concentration-Time Profiles¶
Simulated versus observed concentration-time profiles of all data listed in Section 2.2.2 are presented below.

Figure 3-3: Rifampicin iv 300 mg (0.5 h)

Figure 3-4: Rifampicin iv 300 mg (3 h)

Figure 3-5: Rifampicin iv 300 mg (3 h) - Urine

Figure 3-6: Rifampicin iv 450 mg (3 h)

Figure 3-7: Rifampicin iv 450 mg (3 h) - Urine

Figure 3-8: Rifampicin iv 600 mg (0.5 h)

Figure 3-9: Rifampicin iv 600 mg (3 h)

Figure 3-10: Rifampicin iv 600 mg (3 h) - Urine

Figure 3-11: Rifampicin iv 600 mg (3 h) MD OD (7 days)

Figure 3-12: Rifampicin po 300 mg

Figure 3-13: Rifampicin po 450 mg

Figure 3-14: Rifampicin po 450 mg MD OD (7 days)

Figure 3-15: Rifampicin po 450 mg MD OD (7 days) - Urine

Figure 3-16: Rifampicin po 450 mg MD OD (7 days) - Bile

Figure 3-17: Rifampicin po 600 mg

Figure 3-18: Rifampicin po 600 mg

Figure 3-19: Rifampicin po 600 mg MD OD (7 days)
4 Conclusion¶
The herein presented PBPK model adequately describes the pharmacokinetics of rifampicin in adults. Little is known on the exact mass balance and the full metabolic profile of rifampicin. In this PBPK model, the implemented processes are those that were considered most vital to describe the pharmacokinetics of rifampicin and that could be informed either via in vitro data or via parameter optimization based on clinical PK data.
The herein presented quantification of induction processes of OATP1B1 and AADAC are purely based on parameter optimization to describe auto-induction phenomena of rifampicin. The herein presented induction process of P-gp is based on in vivo observed P-gp induction measured in duodenal biopsies (Greiner 1999). The derived Emax value was assumed to be applicable for P-gp induction in all tissues expressing P-gp. This needs to be considered when coupling the herein presented rifampicin model to PBPK models of potential victim drugs that are also subject to P-gp-mediated transport.
Endogenous protein half-lives of OATP1B1, AADAC, and P-gp are not known. Thus, values reported for CYP3A4 were assumed in this PBPK model. These values were needed to implement induction of the three proteins. However, sensitivity of these parameters on simulated rifampicin plasma concentration is very low.
The model features in particular induction of CYP3A4 based on aggregated in vitro CYP3A4 activity data in primary human hepatocytes (Templeton 2011). The model also accounts for competitive inhibition of CYP3A4.
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