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Heuristic modeling of macromolecule release from PLGA microspheres

机译:PLGA微球释放大分子的启发式建模

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摘要

Dissolution of protein macromolecules from poly(lactic-co-glycolic acid) (PLGA) particles is a complex process and still not fully understood. As such, there are difficulties in obtaining a predictive model that could be of fundamental significance in design, development, and optimization for medical applications and toxicity evaluation of PLGA-based multiparticulate dosage form. In the present study, two models with comparable goodness of fit were proposed for the prediction of the macromolecule dissolution profile from PLGA micro- and nanoparticles. In both cases, heuristic techniques, such as artificial neural networks (ANNs), feature selection, and genetic programming were employed. Feature selection provided by fscaret package and sensitivity analysis performed by ANNs reduced the original input vector from a total of 300 input variables to 21, 17, 16, and eleven; to achieve a better insight into generalization error, two cut-off points for every method was proposed. The best ANNs model results were obtained by monotone multi-layer perceptron neural network (MON-MLP) networks with a root-mean-square error (RMSE) of 15.4, and the input vector consisted of eleven inputs. The complicated classical equation derived from a database consisting of 17 inputs was able to yield a better generalization error (RMSE) of 14.3. The equation was characterized by four parameters, thus feasible (applicable) to standard nonlinear regression techniques. Heuristic modeling led to the ANN model describing macromolecules release profiles from PLGA microspheres with good predictive efficiency. Moreover genetic programming technique resulted in classical equation with comparable predictability to the ANN model.
机译:从聚乳酸-乙醇酸共聚物(PLGA)颗粒中溶解蛋白质大分子是一个复杂的过程,至今仍不完全清楚。因此,难以获得可能对医学应用的设计,开发和优化以及基于PLGA的多颗粒剂型的毒性评估具有重要意义的预测模型。在本研究中,提出了两个具有相似拟合优度的模型,用于预测PLGA微粒和纳米颗粒的大分子溶出曲线。在这两种情况下,都采用了启发式技术,例如人工神经网络(ANN),特征选择和遗传编程。 fscaret软件包提供的功能选择和ANN进行的灵敏度分析将原始输入向量从总共300个输入变量减少到21、17、16和11个;为了更好地了解泛化误差,针对每种方法提出了两个临界点。最好的ANNs模型结果是通过单均层多层感知器神经网络(MON-MLP)网络获得的,均方根误差(RMSE)为15.4,输入向量由11个输入组成。从包含17个输入的数据库得出的复杂经典方程式能够产生更好的14.3泛化误差(RMSE)。该方程由四个参数表征,因此对于标准非线性回归技术是可行的(适用)。启发式建模导致ANN模型以良好的预测效率描述了PLGA微球的大分子释放曲线。此外,遗传编程技术产生了可与ANN模型相媲美的可预测性的经典方程式。

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