Active Learning with Model Selection : Simultaneous Optimization of Sample Points and Models for Trigonometric Polynomial Models(Pattern Recognition)
スポンサーリンク
概要
- 論文の詳細を見る
In supervised learning, the selection of sample points and models is crucial for acquiring a higher level of the generalization capability. So far, the problems of active learning and model selection have been independently studied. If sample points and models are simultaneously optimized, then a higher level of the generalization capability is expected. We call this problem active learning with model selection. However, active learning with model selection can not be generally solved by simply combining existing active learning and model selection techniques because of the active learning/model selection dilemma: the model should be fixed for selecting sample points and conversely the sample points should be fixed for selecting models. In this paper, we show that the dilemma can be dissolved if there is a set of sample points that is optimal for all models in consideration. Based on this idea, we give a practical procedure for active learning with model selection in trigonometric polynomial models. The effectiveness of the proposed procedure is demonstrated through computer simulations.
- 社団法人電子情報通信学会の論文
- 2003-12-01
著者
-
Sugiyama M
The Authors Are With Department Of Computer Science Tokyo Institute Of Technology
-
SUGIYAMA Masashi
The authors are with Department of Computer Science, Tokyo Institute of Technology
-
OGAWA Hidemitsu
The authors are with Department of Computer Science, Tokyo Institute of Technology
-
Ogawa H
Tokyo Inst. Technol. Tokyo Jpn
-
Sugiyama Masashi
The Authors Are With Department Of Computer Science Tokyo Institute Of Technology
関連論文
- Active Learning with Model Selection : Simultaneous Optimization of Sample Points and Models for Trigonometric Polynomial Models(Pattern Recognition)
- Realization of Admissibility for Supervised Learning
- Paley-Wiener Multiresolution Analysis and Paley-Wiener Wavelet Frame
- General Frame Multiresolution Analysis and Its Wavelet Frame Representation