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ON THE PERIODIC ORTHONORMAL WAVELET SYSTEM
引用本文:戴道清,林伟. ON THE PERIODIC ORTHONORMAL WAVELET SYSTEM[J]. 数学物理学报(B辑英文版), 1998, 0(1)
作者姓名:戴道清  林伟
作者单位:Dept. of Math.,Zhongshan University,Guangzhou 510275,China
摘    要:1IntroductionAwaveletorthonormalbasisoftheusualLebesquesquareintegrablefunctionspaceLZissuchasystem{Vjj,k}i,k,z,with'Wj,k(.)=Zany(Zi'--k)beinggeneratedfromthetranslationsanddyadicdilationsofasillglefunction,rk.It11asbeenshownthatthesystem{ioj,~}j,kezcouldbeservedasSchauderbasisorunconditionalbasisformostfunctionspaces[2].ThepurposeofthispaperistopresentsomepropertiesoftheorthonormalwaveletsystemintheperiodiccauseandtoindicatesimilarityofthissystemtoothersystemssuchasthesysemsofHaarandFI'an…


ON THE PERIODIC ORTHONORMAL WAVELET SYSTEM
Dai Daoqing, Lin Wei,. ON THE PERIODIC ORTHONORMAL WAVELET SYSTEM[J]. Acta Mathematica Scientia, 1998, 0(1)
Authors:Dai Daoqing   Lin Wei  
Abstract:This paper concerns with the point-wise convergence of a wavelet series for LPfunctions and the characterization of Holder class by both the partial sums approximationand the best approximation.
Keywords:wavelets   periodic function   partial sums   the best approximation
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