Application of wavelet theory in research on weight function of meshless method - Details

author：

Zhang, Hong (Zhang, Hong.) ^[1] | Zhang, Xuan-Bing (Zhang, Xuan-Bing.) ^[2] | Ge, Xiu-Run (Ge, Xiu-Run.) ^[3]

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Abstract：

Multiresolution　analysis　of　wavelet　theory　can　give　an　effective　way　to　describe　the　information　at　various　levels　of　approximations　or　different　resolutions,　based　on　spline　wavelet　analysis,　so　weight　function　is　orthonormally　projected　onto　a　sequence　of　closed　spline　subspaces,　and　is　viewed　at　various　levels　of　approximations　or　different　resolutions.　Now,　the　useful　new　way　to　research　weight　function　is　found,　and　the　numerical　result　is　given.

Keyword：

Approximation theory Numerical methods Splines Wavelet transforms

Community：

[ 1 ] [Zhang, Hong]School of Remote Sensing and Information Engineering, Wuhan University, Wuhan 430079, China
[ 2 ] [Zhang, Xuan-Bing]College of Civil Engineering and Architecture, Fuzhou University, Fuzhou 350002, China
[ 3 ] [Ge, Xiu-Run]Wuhan Institute of Rock and Soil Mechanics, Chinese Academy of Sciences, Wuhan 430071, China

Reprint 's Address：

Email：

hongzhangwh@163.com

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Source ：

Applied Mathematics and Mechanics (English Edition)

ISSN： 0253-4827

Year： 2005

Issue： 5

Volume： 26

Page： 662-666

0 . 1 8 1

JCR@2005

4 . 5 0 0

JCR@2023

JCR Journal Grade：4

Cited Count：

WoS CC Cited Count： 0

SCOPUS Cited Count： 2

ESI Highly Cited Papers on the List： 0 Unfold All

WanFang Cited Count：

Chinese Cited Count：

30 Days PV： 2

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