公制(单位)
成对比较
一般化
核(代数)
人工智能
秩(图论)
数学
模式识别(心理学)
核方法
机器学习
相似性(几何)
人工神经网络
样品(材料)
集合(抽象数据类型)
计算机科学
算法
支持向量机
离散数学
经济
数学分析
程序设计语言
组合数学
化学
运营管理
色谱法
图像(数学)
作者
Dit‐Yan Yeung,Hong Chang,Guang Dai
标识
DOI:10.1162/neco.2008.05-07-528
摘要
In recent years, metric learning in the semisupervised setting has aroused a lot of research interest. One type of semisupervised metric learning utilizes supervisory information in the form of pairwise similarity or dissimilarity constraints. However, most methods proposed so far are either limited to linear metric learning or unable to scale well with the data set size. In this letter, we propose a nonlinear metric learning method based on the kernel approach. By applying low-rank approximation to the kernel matrix, our method can handle significantly larger data sets. Moreover, our low-rank approximation scheme can naturally lead to out-of-sample generalization. Experiments performed on both artificial and real-world data show very promising results.
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