Please use this identifier to cite or link to this item: http://ir.buu.ac.th/dspace/handle/1513/375
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dc.contributorNatdanai Chailangkaen
dc.contributorณัฐดนัย ไชยลังกาth
dc.contributor.advisorAPISIT PAKAPONGPUNen
dc.contributor.advisorอภิสิทธิ์ ภคพงศ์พันธุ์th
dc.contributor.otherBurapha University. Faculty of Scienceen
dc.date.accessioned2022-01-27T03:24:40Z-
dc.date.available2022-01-27T03:24:40Z-
dc.date.issued4/4/2022
dc.identifier.urihttp://ir.buu.ac.th/dspace/handle/1513/375-
dc.descriptionMaster Degree of Science (M.Sc.)en
dc.descriptionวิทยาศาสตรมหาบัณฑิต (วท.ม.)th
dc.description.abstractIf a positive integer $n \geq 2$ is a solution of the equation \begin{equation*} 1+2+3+ \cdots +(n-1)=(n-1)+(n-0)+(n+1) +(n+2) +\cdots+ (n +r) \end{equation*} for some integer $r$, $n$ is called a neo balancing number and $r$ is called a neo balancer corresponding to neo balancing number $n$. The purpose of this paper is to establish a generating function of neo balancing numbers, recurrence relations for neo balancing numbers and an application of neo balancing numbers to a Diophantine equation. Moreover, we prove the relations between neo balancing numbers and balancing numbers.en
dc.description.abstract-th
dc.language.isoen
dc.publisherBurapha University
dc.rightsBurapha University
dc.subjectNEO BALANCING NUMBERSen
dc.subjectBALANCING NUMBERSen
dc.subjectFIBONACCI NUMBERSen
dc.subjectDIOPHANTINE EQUATIONen
dc.subject.classificationMathematicsen
dc.titleNEO BALANCING NUMBERSen
dc.title-th
dc.typeTHESISen
dc.typeวิทยานิพนธ์th
Appears in Collections:Faculty of Science

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