2007
DOI: 10.1021/ci7000633
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Gaussian Processes:  A Method for Automatic QSAR Modeling of ADME Properties

Abstract: In this article, we discuss the application of the Gaussian Process method for the prediction of absorption, distribution, metabolism, and excretion (ADME) properties. On the basis of a Bayesian probabilistic approach, the method is widely used in the field of machine learning but has rarely been applied in quantitative structure-activity relationship and ADME modeling. The method is suitable for modeling nonlinear relationships, does not require subjective determination of the model parameters, works for a la… Show more

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Cited by 204 publications
(163 citation statements)
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“…In the limit of an infinite number of hidden units, for specific transfer functions it is possible to reformulate equation (3) in the form of equation (1) with well-defined covariance functions [37][38][39] . For example, for h(q, u) = tanh(u 0 + u j q j ) the corresponding kernel is…”
Section: Potential Energy Surface Fittingmentioning
confidence: 99%
“…In the limit of an infinite number of hidden units, for specific transfer functions it is possible to reformulate equation (3) in the form of equation (1) with well-defined covariance functions [37][38][39] . For example, for h(q, u) = tanh(u 0 + u j q j ) the corresponding kernel is…”
Section: Potential Energy Surface Fittingmentioning
confidence: 99%
“…[17][18][19][20] The models were built on the training sets and validated on the test sets. The best model for each data set was selected based on the performance on the test sets.…”
Section: Model Construction and Validationmentioning
confidence: 99%
“…In this procedure, the natural logarithms of g and s 2 were tuned simultaneously in a grid ranging from 0 to 10 with step size of 1 and the combination of g and s 2 that give rise to the RMSCV minimum was ultimately determined. [46] (iii) For the GP regression, we used a method proposed by Obrezanova et al [47] to assign the initial values for its hyperparameter set V consisting of 4 overall scales and m length scales (m = the number of variables used in the modeling), and these parameters were further optimized using the Polak-Ribiere conjugate gradient method to maximize its logarithmic marginal likelihood. A detailed description of this procedure can be found in our previous publications.…”
Section: Statistical Modelingmentioning
confidence: 99%