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New approach to partial differential approximants

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dc.contributor.advisor Abdul Hakim Khan, Dr. Md.
dc.contributor.author Mustafizur Rahman, Md.
dc.date.accessioned 2015-11-09T12:26:28Z
dc.date.available 2015-11-09T12:26:28Z
dc.date.issued 2004-12
dc.identifier.uri http://lib.buet.ac.bd:8080/xmlui/handle/123456789/1144
dc.description.abstract The modellmg of physical phenomena usually results to nonlinear problems whose solutions may have singularities Practically tile locations of tile singularities are important for many problem" a solution can be Iuwld as a series in powers of one or ~everal independent variable" In this thesis under the title "A New Approach To Partial Differential ApprOXllnanto" we ha,e analysed series L11p<Jwer~ of lwo independent variable; hy HLgh-ordeLpartial differelltl1l1approxlInanls We have developed the method using the concepl or I'mk-Hel"lllJle c1a%, II consists of a high-order linear partial differenlial equation with polynomi~1 eoen"Lciems that is satlsfied appruxlmalely by the partial sum of the muhivariable po\\'er serie.1 We have also reviewed the different approximant methods lor the summation or series in powers of one or more Independent variables Our aml I, to apply the new method to problems in phy~icailield, patlicularly in fluid dynamics. en_US
dc.language.iso en en_US
dc.publisher Department of Mathematics, BUET en_US
dc.subject Partial differential approximants - Bifucation theory en_US
dc.title New approach to partial differential approximants en_US
dc.type Thesis-MPhil en_US
dc.contributor.id 100109005 P en_US
dc.identifier.accessionNumber 100811
dc.contributor.callno 517.383/MUS/2004 en_US


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