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面向不平衡图像数据的对抗自编码器过采样算法

职为梅 常智 卢俊华 耿正乾

职为梅, 常智, 卢俊华, 耿正乾. 面向不平衡图像数据的对抗自编码器过采样算法[J]. 电子与信息学报, 2024, 46(11): 4208-4218. doi: 10.11999/JEIT240330
引用本文: 职为梅, 常智, 卢俊华, 耿正乾. 面向不平衡图像数据的对抗自编码器过采样算法[J]. 电子与信息学报, 2024, 46(11): 4208-4218. doi: 10.11999/JEIT240330
ZHI Weimei, CHANG Zhi, LU Junhua, GENG Zhengqian. Adversarial Autoencoders Oversampling Algorithm for Imbalanced Image Data[J]. Journal of Electronics & Information Technology, 2024, 46(11): 4208-4218. doi: 10.11999/JEIT240330
Citation: ZHI Weimei, CHANG Zhi, LU Junhua, GENG Zhengqian. Adversarial Autoencoders Oversampling Algorithm for Imbalanced Image Data[J]. Journal of Electronics & Information Technology, 2024, 46(11): 4208-4218. doi: 10.11999/JEIT240330

面向不平衡图像数据的对抗自编码器过采样算法

doi: 10.11999/JEIT240330
基金项目: 国家重点研发计划 (2023YFC2206404)
详细信息
    作者简介:

    职为梅:女,副教授,研究方向为数据挖掘、机器学习

    常智:男,硕士生,研究方向为数据挖掘、生成对抗网络

    卢俊华:女,硕士生,研究方向为数据挖掘、深度学习

    耿正乾:男,硕士生,研究方向为数据挖掘、机器学习

    通讯作者:

    常智 cszchang@163.com

  • 中图分类号: TN911.73; TP181

Adversarial Autoencoders Oversampling Algorithm for Imbalanced Image Data

Funds: The National Key Research and Development Project (2023YFC2206404)
  • 摘要: 许多适用于低维数据的传统不平衡学习算法在图像数据上的效果并不理想。基于生成对抗网络(GAN)的过采样算法虽然可以生成高质量图像,但在类不平衡情况下容易产生模式崩溃问题。基于自编码器(AE)的过采样算法容易训练,但生成的图像质量较低。为进一步提高过采样算法在不平衡图像中生成样本的质量和训练的稳定性,该文基于生成对抗网络和自编码器的思想提出一种融合自编码器和生成对抗网络的过采样算法(BAEGAN)。首先在自编码器中引入一个条件嵌入层,使用预训练的条件自编码器初始化GAN以稳定模型训练;然后改进判别器的输出结构,引入一种融合焦点损失和梯度惩罚的损失函数以减轻类不平衡的影响;最后从潜在向量的分布映射中使用合成少数类过采样技术(SMOTE)来生成高质量的图像。在4个图像数据集上的实验结果表明该算法在生成图像质量和过采样后的分类性能上优于具有辅助分类器的条件生成对抗网络(ACGAN)、平衡生成对抗网络 (BAGAN)等过采样算法,能有效解决图像数据中的类不平衡问题。
  • 图  1  生成对抗网络

    图  2  对抗自编码器

    图  3  BAEGAN算法架构

    图  4  不同过采样算法在MNIST不平衡数据集上生成的图像

    图  5  不同过采样算法在FMNIST不平衡数据集上生成的图像

    图  6  不同过采样算法在SVHN不平衡数据集上生成的图像

    图  7  不同过采样算法在CIFAR-10不平衡数据集上生成的图像

    图  8  不同过采样算法在MNIST不平衡数据集上过采样后的样本分布图

    图  9  CIFAR-10上消融实验的图像生成效果

    1  BAEGAN算法描述

     输入:从不平衡的训练集$X$中划分一批数据$B = \{ {b_1},{b_2},\cdots,$
     ${b_{|X|/m}}\} $;批量大小$m$;类别数量$n$;预先设定的模型超参数;
     先验分布$p({\boldsymbol{z}})$;
     输出:平衡后的数据集${X_{\text{b}}}$
     (1) (a) 初始化所有网络参数(编码器${\theta _E}$、解码器${\theta _{{\text{De}}}}$、生成器
     ${\theta _G}$、判别器${\theta _D}$),预训练条件自编码器:
     (2) WHILE预训练轮数 DO
     (3)  FOR 从$B$中选取一组数据$({\boldsymbol{x}},{\boldsymbol{c}})$ DO
     (4)   将数据${\boldsymbol{x}}$送入编码器$E$,获得${\boldsymbol{z}}$;
     (5)   将${\boldsymbol{z}}$和${\boldsymbol{c}}$输入嵌入层,获得${{\boldsymbol{z}}_{\text{c}}}$;
     (6)   将${{\boldsymbol{z}}_{\text{c}}}$送入解码器${\text{De}}$,获得重构图像$\hat {\boldsymbol{x}}$;
     (7)   由式(2)计算损失,更新${\theta _E}$和${\theta _{{\text{De}}}}$。
     (8)  END
     (9) END
     (10) (b) 预训练的条件自编码器初始化${\theta _G}$和${\theta _{{\text{De}}}}$,训练模型:
     (11) WHILE 模型未收敛或未达到训练轮数 DO
     (12) FOR 从$B$中选取一组数据$({\boldsymbol{x}},{\boldsymbol{c}})$ DO
     (13)   将数据${\boldsymbol{x}}$送入编码器$E$中,获得${\boldsymbol{z}}$;
     (14)   将${\boldsymbol{z}}$和${\boldsymbol{c}}$输入嵌入层中,获得${{\boldsymbol{z}}_{\text{c}}}$;
     (15)   将${{\boldsymbol{z}}_{\text{c}}}$送入解码器${\text{De}}$,获得重构图像$\hat {\boldsymbol{x}}$;
     (16)   根据式(2)计算损失,更新${\theta _E}$和${\theta _{{\text{De}}}}$。
     (17)   将${\boldsymbol{x}}$送入$G$,获得${{\boldsymbol{z}}_{{\text{fake}}}}$ ,从$p({\boldsymbol{z}})$中获得${{\boldsymbol{z}}_{{\text{real}}}}$;
     (18)   将${{\boldsymbol{z}}_{{\text{fake}}}}$和${{\boldsymbol{z}}_{{\text{real}}}}$输入判别器$D$,由式(4)计算判别器损失,
         更新${\theta _D}$;
     (19)   ${{\boldsymbol{z}}_{{\text{fake}}}}$送入$D$,由式(5)计算生成器损失,更新${\theta _G}$;
     (20) END
     (21) END
     (22) (c) 生成样本,平衡数据集:
     (23) WHILE 选取少数类${{c}}$中的所有样本$({{\boldsymbol{x}}_{\text{c}}},{\boldsymbol{c}})$ ,直至所有少数
       类选取完毕DO
     (24) 将数据${{\boldsymbol{x}}_{\mathrm{c}}}$送入$E$中,获得潜在向量${\boldsymbol{z}}$;
     (25) 将${\boldsymbol{z}}$和${\boldsymbol{c}}$送入SMOTE中,获得平衡后的潜在向量${{\boldsymbol{z}}^{\text{b}}}$和类
        标签${{\boldsymbol{c}}^{\text{b}}}$;
     (26) 将${{\boldsymbol{z}}^{\text{b}}}$和${{\boldsymbol{c}}^{\text{b}}}$输入嵌入层中,获得嵌入条件的向量$ {\boldsymbol{z}}_{\text{c}}^{\text{b}} $;
     (27) 将$ {\boldsymbol{z}}_{\text{c}}^{\text{b}} $送入解码器${\text{De}}$,获得平衡后属于类${\text{c}}$的样本集;
     (28) END
     (29) 获得平衡数据集${X_{\text{b}}}$。
    下载: 导出CSV

    表  1  网络结构设置

    层数 卷积核数量 卷积核大小 步长 填充
    判别器或编码器 1 64 4 2 1
    2 128 4 2 1
    3 256 4 2 1
    4 512 4 2 1
    生成器或解码器 1 512 4 1 0
    2 256 4 2 1
    3 128 4 2 1
    4 64 4 2 1
    5 图像通道数 4 2 1
    下载: 导出CSV

    表  2  不同过采样算法在各不平衡数据集上的FID分数

    算法MNISTFMNISTSVHNCIFAR-10
    CGAN[12]280.482290.239340.472363.291
    ACGAN[13]140.239188.182190.384210.356
    BAGAN[16]119.293100.231183.753199.088
    DeepSMOTE[11]100.31596.449161.483170.104
    BAEGAN82.63394.546175..332142.333
    下载: 导出CSV

    表  3  不同过采样算法在各不平衡数据集上的分类性能

    算法 MNIST FMNIST SVHN CIFAR-10
    ACSA F1 GM ACSA F1 GM ACSA F1 GM ACSA F1 GM
    CGAN[12] 0.8792 0.8544 0.9057 0.6528 0.6362 0.7263 0.7259 0.6908 0.7936 0.3319 0.3088 0.5302
    ACGAN[13] 0.9212 0.9123 0.9492 0.8144 0.7895 0.8606 0.7720 0.7403 0.8239 0.4006 0.3410 0.5918
    BAGAN[16] 0.9306 0.9277 0.9598 0.8148 0.8093 0.8931 0.8023 0.7775 0.8677 0.4338 0.4025 0.6373
    DeepSMOTE[11] 0.9609 0.9603 0.9780 0.8363 0.8327 0.9061 0.8094 0.7873 0.8739 0.4538 0.4335 0.6530
    BAEGAN 0.9807 0.9715 0.9842 0.8799 0.8156 0.9133 0.8357 0.7769 0.8942 0.5443 0.5254 0.7301
    下载: 导出CSV

    表  4  在CIFAR-10上消融实验分类结果

    算法ACSAF1GM
    BAEGAN-AE0.42260.39460.5802
    BAEGAN-L0.35840.31420.4098
    BAEGAN-S0.27320.22330.3083
    BAEGAN0.54430.52540.7301
    下载: 导出CSV

    表  5  算法运行时间分析(s)

    算法MNISTFMNISTSVHNCIFAR-10
    CGAN[12]1774232326123284
    ACGAN[13]1476167519352249
    BAGAN[16]72638430982311038
    DeepSMOTE[11]71672014151941
    BAEGAN1827193420763374
    下载: 导出CSV
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出版历程
  • 收稿日期:  2024-04-24
  • 修回日期:  2024-09-18
  • 网络出版日期:  2024-09-24
  • 刊出日期:  2024-11-10

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