Self-Similar Tiling Multiresolution Analysis and Self-Similar Tiling Wavelet Basis(Special Section on Digital Signal Processing)

スポンサーリンク

概要

• 論文の詳細を見る

• We show that characteristic functions of elements of self-similar tilings can be used as scaling functions of multiresolution analysis of L^2(R^n). This multiresolution analysis is a generalization of a self-affine tiling multiresolution analysis using a characteristic function of element of self-affine tiling as a scaling function. We give a method of constructing a wavelet basis which realizes such an MRA.

• 社団法人電子情報通信学会の論文
• 1998-08-25

著者

• OGAWA Hidemitsu

  Department of Computer Science, Graduate School of Information Science and Engineering, Tokyo Instit

• LI Mang

  Department of Information Engineering, Faculty of Engineering, Niigata University

• YAMASAKI Issei

  Department of Information Engineering, Faculty of Engineering, Niigata University

• Ogawa Hidemitsu

  Department Of Computer Science Graduate School Of Information Science And Engineering Tokyo Institut

• Li Mang

  Department Of Information Engineering Faculty Of Engineering Niigata University:(present Address)nih

• Yamasaki I

  Department Of Information Engineering Faculty Of Engineering Niigata University

関連論文

• Noise suppression in training examples for improving generalization capability
• Self-Similar Tiling Multiresolution Analysis and Self-Similar Tiling Wavelet Basis(Special Section on Digital Signal Processing)
• Paley-Wiener Multiresolution Analysis and Paley-Wiener Wavelet Frame
• General Frame Multiresolution Analysis and Its Wavelet Frame Representation
• Optimal design of regularization term and regularization parameter by subspace information criterion

スポンサーリンク