Conditional ordinal random fields for structured ordinal-valued label prediction

被引:0
|
作者
Minyoung Kim
机构
[1] Seoul National University of Science & Technology,Department of Electronics and IT Media Engineering
来源
关键词
Conditional random fields; Structured label prediction; Ordinal regression; Probabilistic models;
D O I
暂无
中图分类号
学科分类号
摘要
Predicting labels of structured data such as sequences or images is a very important problem in statistical machine learning and data mining. The conditional random field (CRF) is perhaps one of the most successful approaches for structured label prediction via conditional probabilistic modeling. In such models, it is traditionally assumed that each label is a random variable from a nominal category set (e.g., class categories) where all categories are symmetric and unrelated from one another. In this paper we consider a different situation of ordinal-valued labels where each label category bears a particular meaning of preference or order. This setup fits many interesting problems/datasets for which one is interested in predicting labels that represent certain degrees of intensity or relevance. We propose a fairly intuitive and principled CRF-like model that can effectively deal with the ordinal-scale labels within an underlying correlation structure. Unlike standard log-linear CRFs, learning the proposed model incurs non-convex optimization. However, the new model can be learned accurately using efficient gradient search. We demonstrate the improved prediction performance achieved by the proposed model on several intriguing sequence/image label prediction tasks.
引用
收藏
页码:378 / 401
页数:23
相关论文
共 50 条
  • [2] An Abstract Domain to Infer Ordinal-Valued Ranking Functions
    Urban, Caterina
    Mine, Antoine
    [J]. PROGRAMMING LANGUAGES AND SYSTEMS, 2014, 8410 : 412 - 431
  • [3] Actionness Ranking with Lattice Conditional Ordinal Random Fields
    Chen, Wei
    Xiong, Caiming
    Xu, Ran
    Corso, Jason J.
    [J]. 2014 IEEE CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION (CVPR), 2014, : 748 - 755
  • [4] Hidden Conditional Ordinal Random Fields for Sequence Classification
    Kim, Minyoung
    Pavlovic, Vladimir
    [J]. MACHINE LEARNING AND KNOWLEDGE DISCOVERY IN DATABASES, PT II: EUROPEAN CONFERENCE, ECML PKDD 2010, 2010, 6322 : 51 - 65
  • [5] Ordinal-Content VAE: Isolating Ordinal-Valued Content Factors in Deep Latent Variable Models
    Kim, Minyoung
    Pavlovic, Vladimir
    [J]. 20TH IEEE INTERNATIONAL CONFERENCE ON DATA MINING (ICDM 2020), 2020, : 252 - 261
  • [6] Neural Conditional Ordinal Random Fields for Agreement Level Estimation
    Rakicevic, Nemanja
    Rudovic, Ognjen
    Petridis, Stavros
    Pantic, Maja
    [J]. 2015 INTERNATIONAL CONFERENCE ON AFFECTIVE COMPUTING AND INTELLIGENT INTERACTION (ACII), 2015, : 885 - 890
  • [7] Some upper bounds on ordinal-valued Ramsey numbers for colourings of pairs
    Leszek Aleksander Kołodziejczyk
    Keita Yokoyama
    [J]. Selecta Mathematica, 2020, 26
  • [8] Stochastic volatility models for ordinal-valued time series with application to finance
    Mueller, Gernot
    Czado, Claudia
    [J]. STATISTICAL MODELLING, 2009, 9 (01) : 69 - 95
  • [9] A state-space model for univariate ordinal-valued time series
    Rizzardi, Mark
    [J]. NATURAL RESOURCE MODELING, 2008, 21 (02) : 314 - 329
  • [10] Some upper bounds on ordinal-valued Ramsey numbers for colourings of pairs
    Kolodziejczyk, Leszek Aleksander
    Yokoyama, Keita
    [J]. SELECTA MATHEMATICA-NEW SERIES, 2020, 26 (04):