An automated pipeline to generate initial estimates for population Pharmacokinetic base models

Nonlinear mixed-effects models rely on adequate initial parameter estimates for efficient parameter optimization. Poor initial estimates can result in failed model convergence or termination with incorrect parameter estimates. Non-compartmental analysis (NCA) and other manual methods have typically been used to derive initial estimates for pharmacokinetic (PK) parameters. However, NCA struggles with sparse data and recent advances in automated modeling increasingly emphasize the need for initial estimates that require no user input. This study aimed to develop an integrated pipeline for the computation of initial estimates applicable to various data types and model structures. The designed pipeline incorporated a custom-designed algorithm that leveraged data-driven methods to generate initial estimates for both structural and statistical parameters in population pharmacokinetic (PopPK) base models. The pipeline's performance was evaluated across twenty-one simulated datasets and thirteen real-life datasets. The results suggested that this pipeline performed well in all test cases. Initial estimates recommended by the pipeline resulted in final parameter estimates closely aligned with pre-set true values in simulated datasets or with literature references in the case of real-life data. This study provides an efficient and reliable tool for delivering PK initial estimates for population pharmacokinetic modeling in both rich and sparse data scenarios. An open-source R package has been created.

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Publication Details

Journal
Journal of Pharmacokinetics and Pharmacodynamics
Published
2025-11-06
DOI
https://doi.org/10.1007/s10928-025-10000-z
Primary Topic
Statistical Methods and Bayesian Inference
Type
article
Field-Weighted Citation Impact
2.63

Funders

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article

An automated pipeline to generate initial estimates for population Pharmacokinetic base models

Frank Kloprogge, Matthew Fidler, Ming‐Ying Lan, Joseph Frank Standing et al.
Journal of Pharmacokinetics and Pharmacodynamics
Statistical Methods and Bayesian Inference
2.63
article

An automated pipeline to generate initial estimates for population Pharmacokinetic base models

Frank Kloprogge, Matthew Fidler, Ming‐Ying Lan, Joseph Frank Standing, Zhonghui Huang, Lei Cheng
article en

Abstract

Nonlinear mixed-effects models rely on adequate initial parameter estimates for efficient parameter optimization. Poor initial estimates can result in failed model convergence or termination with incorrect parameter estimates. Non-compartmental analysis (NCA) and other manual methods have typically been used to derive initial estimates for pharmacokinetic (PK) parameters. However, NCA struggles with sparse data and recent advances in automated modeling increasingly emphasize the need for initial estimates that require no user input. This study aimed to develop an integrated pipeline for the computation of initial estimates applicable to various data types and model structures. The designed pipeline incorporated a custom-designed algorithm that leveraged data-driven methods to generate initial estimates for both structural and statistical parameters in population pharmacokinetic (PopPK) base models. The pipeline's performance was evaluated across twenty-one simulated datasets and thirteen real-life datasets. The results suggested that this pipeline performed well in all test cases. Initial estimates recommended by the pipeline resulted in final parameter estimates closely aligned with pre-set true values in simulated datasets or with literature references in the case of real-life data. This study provides an efficient and reliable tool for delivering PK initial estimates for population pharmacokinetic modeling in both rich and sparse data scenarios. An open-source R package has been created.

Journal of Pharmacokinetics and PharmacodynamicsVol. 52(6)
Great Ormond Street Hospital (GB), Novartis (United States) (US), University College London (GB)
Wellcome Trust
Openalex Percentile: Top 8%
Statistical Methods and Bayesian Inference
2.63
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