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Periodic orthonormal quasi-wavelet bases 被引量:2

Periodic orthonormal quasi-wavelet bases
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摘要 It is well known that many objects and problerns in mathematics or in mathematic physicshave property of periodicity. For example, in solving some differential equations intwo-dimensional domain, we can reduce them to periodic problems of various orthonormalwavelet bases in various spaces. In recent years, the study of periodic wavelets presentsactive tendency. For the purpose of varieties of applications, the author constructedthe periodic orthonormal quasi-wavelet bases in different spline spaces, for instanee, the pe-riodic polynomial spline functions, the spline functions on the circle (of complex
作者 陈翰麟
出处 《Chinese Science Bulletin》 SCIE EI CAS 1996年第7期552-554,共3页
基金 Project supported by the National Natural Science Foundation of China, and the Foundation of Zhongshan University Advanced Research Center.
关键词 quasi-wavelet SPLINE DECOMPOSITION reconstruction. quasi-wavelet, spline, decomposition, reconstruction.
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  • 1[1] Quak E.Trigonometric wavelets for Hermite interpolation[J] . Mathenatics of Computation,1996,65(214):683-722.
  • 2[3] Wickerhause M V.Adapted wavelet analysis from theory to softw are[M]. New York:SIAM,1994.442-462.
  • 3[4] Lawton W,Lee S L,Shen Z W. An algorithm for matrix extension and wavelet construction[J]. Mathematics of Computation,1996,65(214):723-727.
  • 4T.A. Burton(Southern Illinois University, Carbondale, IL 62966).LINEAR INTEGRAL EQUATIONS AND PERIODICITY[J].Annals of Differential Equations,1997,13(4):313-326. 被引量:2

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