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The equivalence of discrete convexity and the classical definition of convexity

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dc.contributor.author Yüceer, Ümit
dc.date.accessioned 2024-05-02T11:52:53Z
dc.date.available 2024-05-02T11:52:53Z
dc.date.issued 2006-01
dc.identifier.citation Yüceer, Ümit (2006). "The equivalence of discrete convexity and the classical definition of convexity", International Mathematical Forum, No.7, pp.299-308. tr_TR
dc.identifier.uri http://hdl.handle.net/20.500.12416/8124
dc.description.abstract This article presents a proof of the fact that the classical definition of convexity of nondecreasing (increasing) first forward differences for discrete univariate functions is actually a special case of the concept of discrete convexity for functions defined on a discrete space. Consequently proving the discrete convexity of separable functions is simplified and becomes simply showing each univariate function is convex in the classical sense. An illustrative example is provided. tr_TR
dc.language.iso eng tr_TR
dc.rights info:eu-repo/semantics/closedAccess tr_TR
dc.subject Discrete Convexity tr_TR
dc.subject First Forward Difference tr_TR
dc.subject Seperable Function tr_TR
dc.title The equivalence of discrete convexity and the classical definition of convexity tr_TR
dc.type article tr_TR
dc.relation.journal International Mathematical Forum tr_TR
dc.identifier.issue 7 tr_TR
dc.identifier.startpage 299 tr_TR
dc.identifier.endpage 308 tr_TR
dc.contributor.department Çankaya Üniversitesi, Mühendislik Fakültesi, Endüstri Mühendisliği Bölümü tr_TR


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