| Literature DB >> 31127958 |
Edward J Perkins1, Roman Ashauer2,3, Lyle Burgoon1, Rory Conolly4, Brigitte Landesmann5, Cameron Mackay6, Cheryl A Murphy7, Nathan Pollesch8, James R Wheeler9, Anze Zupanic10, Stefan Scholz11.
Abstract
An important goal in toxicology is the development of new ways to increase the speed, accuracy, and applicability of chemical hazard and risk assessment approaches. A promising route is the integration of in vitro assays with biological pathway information. We examined how the adverse outcome pathway (AOP) framework can be used to develop pathway-based quantitative models useful for regulatory chemical safety assessment. By using AOPs as initial conceptual models and the AOP knowledge base as a source of data on key event relationships, different methods can be applied to develop computational quantitative AOP models (qAOPs) relevant for decision making. A qAOP model may not necessarily have the same structure as the AOP it is based on. Useful AOP modeling methods range from statistical, Bayesian networks, regression, and ordinary differential equations to individual-based models and should be chosen according to the questions being asked and the data available. We discuss the need for toxicokinetic models to provide linkages between exposure and qAOPs, to extrapolate from in vitro to in vivo, and to extrapolate across species. Finally, we identify best practices for modeling and model building and the necessity for transparent and comprehensive documentation to gain confidence in the use of qAOP models and ultimately their use in regulatory applications. Environ Toxicol Chem 2019;38:1850-1865.Entities:
Keywords: Alternatives to animal testing; Predictive toxicology; Prioritization of chemicals; Quantitative adverse outcome pathways; Species extrapolation; Toxicokinetic/toxicodynamic modeling
Mesh:
Substances:
Year: 2019 PMID: 31127958 PMCID: PMC6771761 DOI: 10.1002/etc.4505
Source DB: PubMed Journal: Environ Toxicol Chem ISSN: 0730-7268 Impact factor: 3.742
Figure 1Use of quantitative adverse outcome pathways (AOPs) models in hazard and risk assessment. Quantitative AOPs (qAOPs) are developed from qualitative AOPs but have quantitative descriptors (f(x)) for key event (KE) relationships (KERs). Both AOPs and qAOPs can be used in hazard identification and assessment, but qAOP models are needed for dose–response assessments. Risk assessment applications combine qAOPs with chemical‐specific information and/or models that characterize the external and the corresponding internal concentration of chemical that is available to activate the molecular initiating event (MIE). (Note: f(x) may represent a mathematical or statistical function. AO = adverse outcome.)
Figure 2Building a quantitative model based on an adverse outcome pathway (AOP). The modeling cycle (modified from Schmolke et al. 2010) illustrates how the AOP knowledge base (AOP k.b.) can feed into the model development process. The final fit for purpose assessment of the model can be facilitated by the transparent and comprehensive ecological model documentation (TRACE) framework (Schmolke et al. 2010; European Food Safety Authority 2014).
Transparent and comprehensive ecological modeling documentation (TRACE) adopted for quantitative adverse outcome pathway (AOP) modeling
| Level | Step | Description |
|---|---|---|
| Development | Problem formation | Predict an endpoint of regulatory relevance in chemical hazard and risk assessment; estimate which combination of molecular initiating events/key events is required to trigger an adverse effect. |
| Model design and formulation (≠ programming) | Decide whether physiologically based pharmacokinetic, toxicokinetic, statistical, or dynamical system models may best describe the quantitative relations required in the anticipated decision‐making context. | |
| Implementation | Implement the model. A combination of different models targeting the need to describe different key event relationships by different approaches may be considered. | |
| Parametrization and calibration | Obtain parameters for the different AOP levels from literature or the AOP knowledge base, or by conducting additional experiments. Thresholds that trigger key events or instantiation of differential equations describing relationships represent examples of parametrization. | |
| Analysis | Verification and sensitivity analysis | Test whether the quantitative model adequately describes the relation of molecular initiating event, key event, and adverse outcome and identify parameters that would have the strongest impact on the adverse outcome prediction. |
| Validation | Validate the model using different chemicals or other independent data. | |
| Application | Quantification of uncertainties | Compare with experimental data and estimate the deviation, identify data gaps, and propagate parametric and structural uncertainty to predictions. |
| Results | Decide whether the confidence is sufficient, and the problem can be addressed. | |
| Repeat | Rerun the steps to optimize the model or adopt the problem formulation (increase feasibility) | Revise and repeat the modeling chain if performance deviates from the expected results. |
Modeling approaches for quantitative adverse outcome pathways (qAOPs)
| Description of key event relationship | Relevant models and analyses | Typical data needs | Relevant case studies and applications | |
|---|---|---|---|---|
| AOP | Directed: | Causal theory, network/graph analyses techniques | Graph structure providing the connectivity between key events | Steatosis AOP network (Burgoon et al. |
| Directed and signed relationship: | Experimental data on supporting key event relationship | Frequently present in AOP knowledge base to support the key event relationship | ||
| Direction and scalar‐weighted relationship: | Weight of evidence models, multicriteria decision analysis, Bayesian analysis | Expert judged weights | Semiquantitative weight of evidence analysis (Becker et al. | |
| qAOP | Directional and functional relationship: | |||
| Probabilistic (e.g., probability of key event activation) | Bayesian networks | Expert or empirically determined probabilities; experimental data on key events | Predicting mode of action (Carriger et al. | |
| Linear or nonlinear (e.g., saturable response) | Regression modeling | Experimental data on 2 or more key events under different levels of perturbation | Prediction of adverse outcome relationship between a key event (plasma vitellogenin levels) and a downstream key event (fecundity; Miller et al. | |
| Time‐resolved | ODE, IBM, LPM | Independent parameter measurement; temporal response data | Predicting temporal response on hypothalamus–pituitary–gonadal axis (Conolly et al. | |
For detailed model descriptions, see the Supplemental Data.
KE = key event; ODE = ordinary differential equations; IBM = individual base models; LPM = Leslie projection matrix.
Figure 3Inference of an external in vivo dosing from an in vitro effect concentration using reverse toxicokinetics (rTK) and quantitative adverse outcome pathways (qAOPs). 1) Concentrations are determined that perturb activities of a molecular initiating event (MIE) or key event (KE) enough to cause significant changes in the final adverse outcome, using modeling or experiments. 2) and 3) The concentrations causing effects in vitro at the molecular initiating event and the adverse outcome are assumed to be the same needed at the in vivo site of action. 4) The predicted in vivo concentration used in combination with reverse toxicokinetics describing metabolism, binding, and clearance functions to determine the external dose required to achieve the internal dose at the molecular initiating event. The boxes represent the different steps involved in toxicokinetics (blue) and AOPs (green). Green arrows represent KERs. Blue arrows represent the time‐sequential links between exposure toxicokinetics. Dashed lines represent different elements of modeling external exposure levels, internal doses, and reverse toxicokinetic modeling. f(x) = quantitative descriptors.
Figure 4Scheme of a hypothetical binary adverse outcome pathway (AOP) Bayesian network. Tables associated with nodes describe the probability that a node (molecular initiating event [MIE], key event [KE], or adverse outcome [AO]) is active or inactive given the state of the upstream nodes. The final output of the model is the probability that an adverse outcome is active or inactive.
Figure 5Example of quantitative modeling of chemical impacts on liver steatosis adverse outcome pathway (AOP) networks using a Bayesian network approach. (A) Effect of benzo[k]fluoranthene (BkF) inhibition of HSD17b4 on the liver steatosis AOP network. (B) Interaction of perfluorooctanoic acid (PFOA) at concentrations found in the environment with rosiglitazone (R) at therapeutic levels on the liver steatosis AOP network. (C) Mixture interactions on the liver steatosis AOP network when PFOA is at high concentrations relative to rosiglitazone‐contaminated water. Ovals represent chemicals, molecular initiating events, and key events. Arrows represent causal relationships through which an upstream event activates a downstream event. T bars represent causal relationships through which an upstream event inhibits a downstream event. The diamond node represents the adverse outcome of steatosis. Yellow nodes equal a 0% probability of being active, gray nodes equal a 50% probability of being active, and a blue nodes equal a 100% probability of being active. aPKC = atypical protein kinase C; AKT = serine/threonine‐protein kinase; FXR = farnesoid X receptor; L‐FABP = liver‐type fatty acid binding protein; LRH‐1 = liver receptor homolog 1; LXR = liver X receptor; mTORC = mammalian target of rapamycin complex; NFE2/Nrf2 = nuclear factor erythroid 2/NFE2‐related factor 2; PI3K = phosphoinositide 3‐kinase; PPAR = peroxisome proliferator‐activated receptor; SCD1 = stearoyl CoA desaturase 1; SHP = small heterodimer partner; SREBP = sterol regulatory element binding protein.