SPECTRAL-ANALYSIS OF THE DIFFERENTIAL OPERATOR IN WAVELET BASES

被引：2
作者：
WALDEN, J
机构：
来源：
APPLIED AND COMPUTATIONAL HARMONIC ANALYSIS | 1995年 / 2卷 / 04期
关键词：
D O I：
10.1006/acha.1995.1027
中图分类号：
O29 [应用数学];
学科分类号：
070104 ;
摘要：
We analyze the spectral properties of the differential operator in wavelet bases. The problem is studied on a periodic domain, with periodized wavelets. An algorithm for finding the eigenvalue function of the differential operator is presented, and general conditions that ensure a ''nicely behaving'' eigenvalue function are derived. (C) 1995 Academic Press, Inc.
引用
收藏
页码：382 / 391
页数：10
相关论文
共 50 条
[31]   TEMPORAL SPECTRAL-ANALYSIS [J].
POUEY, M .
JOURNAL DE PHYSIQUE, 1987, 48 (C-7) :729-732
[32]   THE SPECTRAL-ANALYSIS OF TREMOR [J].
GIMENO, A ;
RIVA, C ;
LEIVA, C .
MEDICINA CLINICA, 1985, 84 (01) :1-3
[33]   SPECTRAL-ANALYSIS OF EMG [J].
LINDSTROM, L .
ELECTROENCEPHALOGRAPHY AND CLINICAL NEUROPHYSIOLOGY, 1983, 56 (03) :S23-S23
[34]   SPECTRAL-ANALYSIS AND APPLICATIONS [J].
WELLSTEAD, PE .
LECTURE NOTES IN CONTROL AND INFORMATION SCIENCES, 1986, 79 :210-244
[35]   FURTHER SPECTRAL-ANALYSIS [J].
BENNETT, J ;
FARHAT, K .
MICROWAVES & RF, 1987, 26 (13) :13-13
[36]   ON THE SPECTRAL-ANALYSIS OF MELODY [J].
NETTHEIM, N .
INTERFACE-JOURNAL OF NEW MUSIC RESEARCH, 1992, 21 (02) :135-148
[37]   WAVELET BASES AND ENTROPY NUMBERS OF HARDY OPERATOR [J].
Nasyrova, M. G. ;
Ushakova, E. P. .
ANALYSIS MATHEMATICA, 2018, 44 (04) :543-576
[38]   OPTIMIZING SPECTRAL-ANALYSIS [J].
WHITE, LB .
AMERICAN LABORATORY, 1995, 27 (05) :B34-&
[39]   SPECTRAL-ANALYSIS OF TREMOR [J].
STILES, RN .
JOURNAL OF NEUROLOGY NEUROSURGERY AND PSYCHIATRY, 1982, 45 (04) :384-384
[40]   Wavelet Bases and Entropy Numbers of Hardy Operator [J].
M. G. Nasyrova ;
E. P. Ushakova .
Analysis Mathematica, 2018, 44 :543-576
12345