Publication:
Numerical Integration of Bivariate Functions over a Non Rectangular Area by Using Fluctuationlessness Theorem

dc.contributor.authorsBaykara, N. A.; Gurvit, Ercan; Demiralp, Metin
dc.contributor.editorDemiralp, M
dc.contributor.editorBaykara, NA
dc.contributor.editorMastorakis, NE
dc.date.accessioned2022-03-12T16:01:02Z
dc.date.accessioned2026-01-10T19:36:41Z
dc.date.available2022-03-12T16:01:02Z
dc.date.issued2009
dc.description.abstractFluctuation free Matrix representation approximation Method developed by M. Demiralp call be used in approximating the multiple remainder terms of the integral of the Multivariate Taylor expansion. This provides us with it new numerical integration method for multivariate functions. However :n this paper instead of dealing with a sin-le formula which takes care of the Multiple remainder terms, it new approach is undertaken At every step of a multivariate integration only one variable is taken care of. Thus an iterative procedure which speeds up the computation rate is obtained.
dc.identifier.doidoiWOS:000271229500010
dc.identifier.isbn978-960-474-083-3
dc.identifier.issn1792-4308
dc.identifier.urihttps://hdl.handle.net/11424/224799
dc.identifier.wosWOS:000271229500010
dc.language.isoeng
dc.publisherWORLD SCIENTIFIC AND ENGINEERING ACAD AND SOC
dc.relation.ispartofPROCEEDINGS OF THE 2ND WSEAS INTERNATIONAL CONFERENCE ON MULTIVARIATE ANALYSIS AND ITS APPLICATION IN SCIENCE AND ENGINEERING
dc.relation.ispartofseriesMathematics and Computers in Science and Engineering
dc.rightsinfo:eu-repo/semantics/closedAccess
dc.subjectMultivariate Functions
dc.subjectFluctuationlessness Theorem
dc.subjectNumerical Integration
dc.subjectExplicit Remainder Term
dc.subjectTaylor Expansion
dc.titleNumerical Integration of Bivariate Functions over a Non Rectangular Area by Using Fluctuationlessness Theorem
dc.typeconferenceObject
dspace.entity.typePublication
oaire.citation.endPage+
oaire.citation.startPage81
oaire.citation.titlePROCEEDINGS OF THE 2ND WSEAS INTERNATIONAL CONFERENCE ON MULTIVARIATE ANALYSIS AND ITS APPLICATION IN SCIENCE AND ENGINEERING

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