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Application of modified partial least squares in data analysis of Traditional Chinese Medicine

机译:改进的偏最小二乘在中药数据分析中的应用

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Because of the complexities of traditional Chinese medicine's prescriptions, the dose-effect relationship between prescriptions has a significant difference from the common “S” - type curve of the pharmaceutical chemicals, which is nonlinear. Therefore, the study of the dose-effect relationship between prescriptions can not copy the research methods of dose-effect relationship of pharmaceutical chemicals, but need to consider a variety of influencing factors and compatibility of medicines. Based on the collection, collation and analysis of experimental data in a large number of literature of Traditional Chinese Medicine (TCM) prescriptions, this paper first planned to construct algorithm which fused Q-type clustering and R-type clustering to eliminate abnormal data; obtain high-efficiency modeling samples through the correction method of orthogonal signal; build a complete path graph by making the respective variables and dependent variables as nodes and using direct and indirect path coefficient as weights, and analyze the directional and authoritative graph through the complex network model to filter the important variables out; The partial least squares (PLS) nonlinear model towards the dose-effect relationship of TCM was established based on the maximum entropy principle to determine the partial least squares, which has great significance to scientifically illustrate the dose-effect relationship between prescriptions and its effects, systematically study, summarize and draw theories of prescriptions' doses, rationally improve the clinical effects of TCM and guide the choices of clinical doses.
机译:由于中药处方的复杂性,处方之间的剂量效应关系与非线性的常用“ S”型药物曲线存在显着差异。因此,处方间剂量效应关系的研究不能复制药物化学物质的剂量效应关系的研究方法,而是需要考虑多种影响因素和药物的相容性。基于大量中医处方药的实验数据的收集,整理和分析,本文首先计划构建融合Q型聚类和R型聚类以消除异常数据的算法。通过正交信号的校正方法获得高效的建模样本;以各个变量和因变量为节点,以直接和间接路径系数为权重,构建完整的路径图,并通过复杂网络模型对方向图和权威图进行分析,以滤除重要变量。基于最大熵原理建立偏最小二乘非线性对中药剂量效应关系模型,确定偏最小二乘法,对于科学地说明处方与药效之间的剂量效应关系具有重要意义,系统研究,总结和画出处方剂量的理论,合理提高中医的临床疗效,指导临床剂量的选择。

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