Constrained Non-Affine Alignment of Embeddings

被引:2
|
作者
Wang, Yuwei [1 ]
Zheng, Yan [2 ]
Peng, Yanqing [1 ]
Yeh, Michael [2 ]
Zhuang, Zhongfang [2 ]
Mahashweta, Das [2 ]
Mangesh, Bendre [2 ]
Li, Feifei [1 ]
Zhang, Wei [2 ]
Phillips, Jeff M. [1 ]
机构
[1] Univ Utah, Salt Lake City, UT 84112 USA
[2] Visa Res, Palo Alto, CA USA
关键词
embeddings; alignment;
D O I
10.1109/ICDM51629.2021.00179
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Embeddings are one of the fundamental building blocks for data analysis tasks. Embeddings are already essential tools for large language models and image analysis, and their use is being extended to many other research domains. The generation of these distributed representations is often a data-and computation-expensive process; yet the holistic analysis and adjustment of them after they have been created is still a developing area. In this paper, we first propose a very general quantitatively measure for the presence of features in the embedding data based on if it can be learned. We then devise a method to remove or alleviate undesired features in the embedding while retaining the essential structure of the data. We use a Domain Adversarial Network (DAN) to generate a non-affine transformation, but we add constraints to ensure the essential structure of the embedding is preserved. Our empirical results demonstrate that the proposed algorithm significantly outperforms the state-of-art unsupervised algorithm on several data sets, including novel applications from the industry.
引用
收藏
页码:1403 / 1408
页数:6
相关论文
共 50 条
  • [1] A NON-AFFINE NILVARIETY
    BENOIST, Y
    [J]. JOURNAL OF DIFFERENTIAL GEOMETRY, 1995, 41 (01) : 21 - 52
  • [2] Achieving adjustable elasticity with non-affine to affine transition
    Shen, Xiangying
    Fang, Chenchao
    Jin, Zhipeng
    Tong, Hua
    Tang, Shixiang
    Shen, Hongchuan
    Xu, Ning
    Lo, Jack Hau Yung
    Xu, Xinliang
    Xu, Lei
    [J]. NATURE MATERIALS, 2021, 20 (12) : 1635 - +
  • [3] MAXIMAL NON-AFFINE REDUCTS OF SIMPLE AFFINE ALGEBRAS
    SZENDREI, A
    [J]. ALGEBRA UNIVERSALIS, 1995, 34 (01) : 144 - 174
  • [4] Achieving adjustable elasticity with non-affine to affine transition
    Xiangying Shen
    Chenchao Fang
    Zhipeng Jin
    Hua Tong
    Shixiang Tang
    Hongchuan Shen
    Ning Xu
    Jack Hau Yung Lo
    Xinliang Xu
    Lei Xu
    [J]. Nature Materials, 2021, 20 : 1635 - 1642
  • [5] Adaptive tracking control for non-affine nonlinear systems with non-affine function possibly being discontinuous
    Lv, Mao-Long
    Sun, Xiu-Xia
    Liu, Shu-Guang
    Wang, Dong
    [J]. INTERNATIONAL JOURNAL OF SYSTEMS SCIENCE, 2017, 48 (05) : 1115 - 1122
  • [6] Non-affine dissipation in polymer fracture
    Liu, Yazhuo
    Feng, Xianke
    Hong, Wei
    [J]. EXTREME MECHANICS LETTERS, 2023, 59
  • [7] Non-affine deformations in polymer hydrogels
    Wen, Qi
    Basu, Anindita
    Janmey, Paul A.
    Yodh, Arjun G.
    [J]. SOFT MATTER, 2012, 8 (31) : 8039 - 8049
  • [8] SDRE Control of Non-Affine Systems
    Roudkenary, Kiumars Azimi
    Khaloozadeh, Hamid
    Sedigh, Ali Khaki
    [J]. 2016 4TH INTERNATIONAL CONFERENCE ON CONTROL, INSTRUMENTATION, AND AUTOMATION (ICCIA), 2016, : 239 - 244
  • [9] A non-affine transient network model
    Sun, N
    Fong, CFCM
    De Kee, D
    [J]. RHEOLOGICA ACTA, 2000, 39 (02) : 174 - 179
  • [10] Non-affine functions and realcompact spaces
    Azouzi, Youssef
    Benamor, Fethi
    Boulabiar, Karim
    [J]. MATHEMATISCHE NACHRICHTEN, 2014, 287 (01) : 5 - 9