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Characterization of Periodic Multiresolution Analysis and an Application
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作者 Li Dengfeng Peng Silong, Institute of Mathematics, Academia Sinica, Beijing 100080, China 《Acta Mathematica Sinica,English Series》 SCIE CSCD 1998年第4期547-554,共8页
In this paper, we study the properties of periodic multiresolution analysis, and present a complete characterization of the scaling function sequence, which enables us to construct a new scaling function sequence from... In this paper, we study the properties of periodic multiresolution analysis, and present a complete characterization of the scaling function sequence, which enables us to construct a new scaling function sequence from a given one. An application of the main results is given at the end. 展开更多
关键词 WAVELET periodic multiresolution analysis Scaling function sequence
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BIVARIATE REAL-VALUED ORTHOGONAL PERIODIC WAVELETS
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作者 Qiang Li Xuezhang Liang 《Analysis in Theory and Applications》 2005年第3期266-279,共14页
In this paper, we construct a kind of bivariate real-valued orthogonal periodic wavelets. The corre-sponding decomposition and reconstruction algorithms involve only 8 terms respectively which are very simple in pract... In this paper, we construct a kind of bivariate real-valued orthogonal periodic wavelets. The corre-sponding decomposition and reconstruction algorithms involve only 8 terms respectively which are very simple in practical computation. Moreover, the relation between periodic wavelets and Fourier series is also discussed. 展开更多
关键词 periodic multiresolution analysis two-scale dilation equation periodic wavelet discrete Fourier transform
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