The application of Gaussian processes in the prediction of percutaneous absorption.
OBJECTIVE
The aim was to assess mathematically the nature of a skin permeability dataset and to determine the utility of Gaussian processes in developing a predictive model for skin permeability, comparing it with existing methods for deriving predictive models.


METHODS
Principal component analysis was carried out in order to determine the nature of the dataset. MatLab software was used to assess the performance of Gaussian process, single linear networks (SLN) and quantitative structure-permeability relationships (QSPRs) using a range of statistical measures.


RESULTS
Principal component analysis showed that the dataset is inherently non-linear. The Gaussian process model yielded a predictive model that provides a significantly more accurate estimate of skin absorption than previous models, particularly QSPRs (which were consistently worse than Gaussian process or SLN models), and does so across a wider range of molecular properties. Gaussian process models appear particularly capable of providing excellent predictions where previous studies have shown QSPRs to fail, such as where penetrants have high log P and high molecular weight.


CONCLUSIONS
A non-linear approach was more appropriate than QSPRs or SLNs for the analysis of the dataset employed herein, as the prediction and confidence values in the prediction given by the Gaussian process are better than with other methods examined. Gaussian process provides a novel way of analysing skin absorption data that is substantially more accurate, statistically robust and reflective of our empirical understanding of skin absorption than the QSPR methods so far applied to skin absorption.
Moss
Gary P
GP
The School of Pharmacy, University of Hertfordshire, College Lane, Hatfield Al10 9AB, UK. g.p.j.moss@herts.ac.uk
Sun
Yi
Y
Prapopoulou
Maria
M
Davey
Neil
N
Adams
Rod
R
Pugh
W John
WJ
Brown
Marc B
MB
D019992:Databases as Topic; D005544:Forecasting / Q000379:methods*; D006801:Humans; D016014:Linear Models; D017711:Nonlinear Dynamics; D016011:Normal Distribution; D025341:Principal Component Analysis; D021281:Quantitative Structure-Activity Relationship; D012867:Skin / Q000187:drug effects; D012869:Skin Absorption