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Appraisal of adaptive neuro-fuzzy computing technique for estimating anti-obesity properties of a medicinal plant

机译:评估药用植物抗肥胖特性的自适应神经模糊计算技术的评估

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摘要

This research examines the precision of an adaptive neuro-fuzzy computing technique in estimating the anti-obesity property of a potent medicinal plant in a clinical dietary intervention. Even though a number of mathematical functions such as SPSS analysis have been proposed for modeling the anti-obesity properties estimation in terms of reduction in body mass index (BMI), body fat percentage, and body weight loss, there are still disadvantages of the models like very demanding in terms of calculation time. Since it is a very crucial problem, in this paper a process was constructed which simulates the anti-obesity activities of caraway (Carum caroi) a traditional medicine on obese women with adaptive neuro-fuzzy inference (ANFIS) method. The ANFIS results are compared with the support vector regression (SVR) results using root-mean-square error (RMSE) and coefficient of determination (R-2). The experimental results show that an improvement in predictive accuracy and capability of generalization can be achieved by the ANFIS approach. The following statistical characteristics are obtained for BMI loss estimation: RMSE = 0.032118 and R-2 = 0.9964 in ANFIS testing and RMSE = 0.47287 and R-2 = 0.361 in SVR testing. For fat loss estimation: RMSE = 0.23787 and R-2 = 0.8599 in ANFIS testing and RMSE = 0.32822 and R-2 = 0.7814 in SVR testing. For weight loss estimation: RMSE = 0.00000035601 and R-2 = 1 in ANFIS testing and RMSE = 0.17192 and R-2 = 0.6607 in SVR testing. Because of that, it can be applied for practical purposes. (C) 2014 Elsevier Ireland Ltd. All rights reserved.
机译:这项研究检查了自适应神经模糊计算技术在估计临床饮食干预中强效药用植物的抗肥胖特性方面的精度。尽管已经提出了许多数学功能(例如SPSS分析)来根据体重指数(BMI)的降低,体脂百分比和体重减轻来建模抗肥胖特性估计,但是该模型仍然存在缺点就像对计算时间的要求很高由于这是一个非常关键的问题,因此本文采用自适应神经模糊推理(ANFIS)方法,构建了一种模拟香芹籽(Carum caroi)对肥胖女性的传统减肥方法。使用均方根误差(RMSE)和确定系数(R-2)将ANFIS结果与支持向量回归(SVR)结果进行比较。实验结果表明,通过ANFIS方法可以提高预测准确性和泛化能力。对于BMI损失估算,可获得以下统计特征:在ANFIS测试中,RMSE = 0.032118和R-2 = 0.9964,在SVR测试中,RMSE = 0.47287和R-2 = 0.361。对于脂肪损失估算:在ANFIS测试中,RMSE = 0.23787和R-2 = 0.8599,在SVR测试中,RMSE = 0.32822和R-2 = 0.7814。对于减肥估计:在ANFIS测试中,RMSE = 0.00000035601和R-2 = 1,在SVR测试中,RMSE = 0.17192和R-2 = 0.6607。因此,它可以用于实际目的。 (C)2014 Elsevier Ireland Ltd.保留所有权利。

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