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Lasso降维策略下SIS与MDS在乳腺癌转录组数据机器学习建模中的比较

马瑄 张华麟 梁佳琪 杨开鑫 刘龙

马瑄, 张华麟, 梁佳琪, 杨开鑫, 刘龙. Lasso降维策略下SIS与MDS在乳腺癌转录组数据机器学习建模中的比较[J]. 中华疾病控制杂志, 2023, 27(11): 1360-1364. doi: 10.16462/j.cnki.zhjbkz.2023.11.019
引用本文: 马瑄, 张华麟, 梁佳琪, 杨开鑫, 刘龙. Lasso降维策略下SIS与MDS在乳腺癌转录组数据机器学习建模中的比较[J]. 中华疾病控制杂志, 2023, 27(11): 1360-1364. doi: 10.16462/j.cnki.zhjbkz.2023.11.019
MA Xuan, ZHANG Hualin, LIANG Jiaqi, YANG Kaixin, LIU Long. Application of a dimensionality reduction strategy based on SIS and MDS and machine learning statistical modeling methods to breast cancer transcriptome data[J]. CHINESE JOURNAL OF DISEASE CONTROL & PREVENTION, 2023, 27(11): 1360-1364. doi: 10.16462/j.cnki.zhjbkz.2023.11.019
Citation: MA Xuan, ZHANG Hualin, LIANG Jiaqi, YANG Kaixin, LIU Long. Application of a dimensionality reduction strategy based on SIS and MDS and machine learning statistical modeling methods to breast cancer transcriptome data[J]. CHINESE JOURNAL OF DISEASE CONTROL & PREVENTION, 2023, 27(11): 1360-1364. doi: 10.16462/j.cnki.zhjbkz.2023.11.019

Lasso降维策略下SIS与MDS在乳腺癌转录组数据机器学习建模中的比较

doi: 10.16462/j.cnki.zhjbkz.2023.11.019
基金项目: 

国家自然科学基金 81903418

国家自然科学基金 82173632

详细信息
    通讯作者:

    刘龙,E-mail:biostat-ll@sxmu.edu.cn

  • 中图分类号: R737.9;TP181

Application of a dimensionality reduction strategy based on SIS and MDS and machine learning statistical modeling methods to breast cancer transcriptome data

Funds: 

National Natural Science Foundation of China 81903418

National Natural Science Foundation of China 82173632

More Information
  • 摘要:   目的  探索以确定独立筛选(sure independence screening,SIS)与多维尺度变换(multi-dimensional scaling,MDS)为基础的2步降维策略,及以支持向量机(support vector machine,SVM)、随机森林(random forest,RF)和梯度推进机(gradient boosting machine,GBM)构建乳腺癌淋巴结转移风险预测的统计模型,为高危人群识别及早期干预提供科学依据。  方法  采用SIS和MDS作为初步降维方法,并以套索算法(least absolute shrinkage and selection operator,LASSO)为第2步降维方法,通过SIS+LASSO和MDS+LASSO的2步降维策略,将筛选的变量分别纳入SVM、RF和GBM 3种机器学习模型。使用受试者工作特征(receiver operating characteristic, ROC)曲线下面积(area under the curve,AUC)作为衡量模型预测性能的评价指标。  结果  所有预测模型中,SIS+LASSO和MDS+LASSO 2步降维策略相对SIS和MDS单步策略在SVM、RF和GBM 3种预测模型下预测稳定性提升,运行时间和运行内存减少。MDS+LASSO 2步降维策略相对于MDS单步降维策略的预测精度提升。所有策略中,GBM的预测精度均高于SVM和RF。  结论  在SIS与MDS基础上加入LASSO的2步降维策略,从运算速度、内存消耗、建模方法选择、预测精度等方面弥补了SIS和MDS单步降维的不足。对于不同的降维策略,GBM的预测性能均比SVM和RF好。
  • 图  1  研究流程图

    注:SIS, 确定独立性筛选;MDS, 多维缩放;LASSO, 最小绝对收缩和选择算法;SVM, 支持向量机;RF, 随机森林;GBM, 梯度推进机。

    Figure  1.  Research workflow

    Note: SIS, sure independent screening; MDS, multidimensional scaling; LASSO, least absolute shrinkage and selection operator; SVM, support vector machine; RF, random forest; GBM: gradient propulsion machine.

    图  2  SIS与SIS+LASSO在不同统计建模方法下的预测性能

    AUC:曲线下面积;SVM:支持向量机;RF:随机森林;GBM:梯度推进机;SIS:确定独立性筛选策略;LASSO: 套索算法; SIS+LASSO:确定独立性筛选和LASSO结合的策略。

    Figure  2.  Prediction performance of SIS and SIS+LASSO under different statistical modelling approaches

    AUC: area under the curve; SVM: support vector machine; RF: random forest; GBM: gradient propulsion machine; SIS: sure independent screening strategies; LASSO: least absolute shrinkage and selection operator; SIS+LASSO: the strategy of combining Sure Independent Screening and LASSO.

    图  3  MDS与MDS+LASSO在不同统计建模方法下的预测性能

    AUC:曲线下面积;SVM:支持向量机;RF:随机森林;GBM:梯度推进机;MDS:多维缩放;LASSO: 套索算法; MDS+LASSO:多维缩放和LASSO结合的策略。

    Figure  3.  Prediction performance of MDS and MDS+LASSO under different statistical modelling approaches

    AUC: area under the curve; SVM: support vector machine; RF: random forest; GBM: gradient propulsion machine; MDS: multidimensional scaling; LASSO: least absolute shrinkage and selection operator; MDS+LASSO: the strategy of combining multidimensional scaling and LASSO.

    表  1  不同降维策略下的AUC以及时间和内存消耗

    Table  1.   AUC, time and memory consumption under different dimension reduction strategies

    策略
    Strategy
    AUC 内存/KB
    Memory/KB
    时间/s
    Time/s
    SIS(88)+
      SVM 0.879(0.822, 0.933) 0.020 189.233
      RF 0.910(0.875, 0.952) 0.102 484.055
      GBM 0.917(0.880, 0.967) 4.020 380.851
    SIS+LASSO
      SVM 0.875(0.828, 0.928) 0.007 50.761
      RF 0.888(0.855, 0.929) 0.057 402.752
      GBM 0.895(0.861, 0.949) 3.833 97.875
    MDS(88)+
      SVM 0.735(0.684, 0.778) 0.018 210.714
      RF 0.879(0.846, 0.928) 0.145 641.008
      GBM 0.903(0.871, 0.947) 4.739 380.852
    MDS+LASSO
      SVM 0.873(0.821, 0.919) 0.006 56.422
      RF 0.885(0.860, 0.922) 0.108 608.742
      GBM 0.900(0.858, 0.943) 4.160 105.042
    注:1.AUC:曲线下面积;SIS: 确定独立筛选;LASSO: 套索算法; MDS:多维尺度变换;SVM:持向量机;RF:随机森林;GBM:梯度推进机。
    2.SIS(88)、MDS(88)表示该方法筛选出的变量数为88;SIS+LASSO:确定独立性筛选和LASSO结合的策略;MDS+LASSO:多维缩放和LASSO结合的策略。
    ①以[M (P25, P75)]表示。
    Note: 1. AUC: area under the curve; SIS:sure independence screening;LASSO: least absolute shrinkage and selection operator; MDS:multi-dimensional scaling;SVM:support vector machine;RF:random forest;GBM:gradient boosting machine.
    2.SIS (88) and MDS (88) indicate that the number of variables screened by this method is 88; SIS+LASSO: The strategy of combining Sure Independent Screening and LASSO; MDS+LASSO: The strategy of combining multidimensional scaling and LASSO.
    ① [M (P25, P75)].
    下载: 导出CSV
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出版历程
  • 收稿日期:  2022-09-09
  • 修回日期:  2022-12-07
  • 网络出版日期:  2023-11-20
  • 刊出日期:  2023-11-10

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