Fast-tracking complex formulation development with multi-objective Bayesian optimisation.
Hongyu Liu1, Antonia Gucic1, Hongdian Liu2
1UCL School of Pharmacy, UCL, London, United Kingdom.
This study introduces a machine learning approach, multi-objective Bayesian optimisation (MOBO), to efficiently develop complex pharmaceutical formulations. MOBO accelerates the process by finding optimal trade-offs between formulation properties in fewer experiments.
Area of Science:
- Pharmaceutical Science
- Computational Chemistry
- Materials Science
Background:
- Pharmaceutical formulation development involves optimizing multiple interdependent properties, which is challenging with traditional methods like trial-and-error or design-of-experiment (DoE).
- Increasing numbers of parameters and competing objectives make empirical approaches inefficient and time-consuming.
Purpose of the Study:
- To present a machine learning-driven strategy for efficient pharmaceutical formulation development.
- To demonstrate the application of multi-objective Bayesian optimisation (MOBO) for optimizing complex formulations.
Main Methods:
- Utilized multi-objective Bayesian optimisation (MOBO), a machine learning strategy.
- Applied MOBO to develop an in-situ thermoresponsive sertraline hydrochloride nasal gel.
- Focused on optimizing interdependent formulation attributes like solubility, gelation temperature, and particle size.
Main Results:
- Achieved optimal trade-offs between key formulation attributes using MOBO.
- Required characterization of only 22 samples, demonstrating significant resource efficiency compared to traditional DoE.
- MOBO adapted dynamically to noisy, nonlinear response surfaces, mimicking expert decision-making.
Conclusions:
- The noise-aware, constraint-enabled MOBO framework advances data-driven formulation pipelines in pharmaceutical R&D.
- MOBO accelerates the search for feasible solutions, potentially transforming pharmaceutical R&D into a more agile and efficient process.
- This machine learning approach enables near-optimal solutions in significantly fewer experiments.
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