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A quasi-wavelet algorithm for second kind boundary integral equations
Chen, HL; Peng, SL; Si-Long Peng
Source PublicationADVANCES IN COMPUTATIONAL MATHEMATICS
1999
Volume11Issue:11Pages:355–375
SubtypeArticle
AbstractIn solving integral equations with a logarithmic kernel, we combine the Galerkin approximation with periodic quasi-wavelet (PQW) [4]. We develop an algorithm for solving the integral equations with only O(N logN) arithmetic operations, where N is the number of knots. We also prove that the Galerkin approximation has a polynomial rate of convergence.
KeywordPeriodic Quasi-wavelet Integral Equation Multiscale
WOS HeadingsScience & Technology ; Physical Sciences
WOS KeywordHELMHOLTZ-EQUATION ; NUMERICAL-SOLUTION
Indexed BySCI
Language英语
WOS Research AreaMathematics
WOS SubjectMathematics, Applied
WOS IDWOS:000083861000005
Citation statistics
Cited Times:3[WOS]   [WOS Record]     [Related Records in WOS]
Document Type期刊论文
Identifierhttp://ir.ia.ac.cn/handle/173211/9784
Collection09年以前成果
Corresponding AuthorSi-Long Peng
Recommended Citation
GB/T 7714
Chen, HL,Peng, SL,Si-Long Peng. A quasi-wavelet algorithm for second kind boundary integral equations[J]. ADVANCES IN COMPUTATIONAL MATHEMATICS,1999,11(11):355–375.
APA Chen, HL,Peng, SL,&Si-Long Peng.(1999).A quasi-wavelet algorithm for second kind boundary integral equations.ADVANCES IN COMPUTATIONAL MATHEMATICS,11(11),355–375.
MLA Chen, HL,et al."A quasi-wavelet algorithm for second kind boundary integral equations".ADVANCES IN COMPUTATIONAL MATHEMATICS 11.11(1999):355–375.
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