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dc.contributor.authorSficas, Y. G.en
dc.contributor.authorStavroulakis, I. P.en
dc.date.accessioned2015-11-24T17:27:11Z-
dc.date.available2015-11-24T17:27:11Z-
dc.identifier.issn0024-6093-
dc.identifier.urihttps://olympias.lib.uoi.gr/jspui/handle/123456789/13329-
dc.rightsDefault Licence-
dc.subjectdifferential-equationsen
dc.titleOscillation criteria for first-order delay equationsen
heal.typejournalArticle-
heal.type.enJournal articleen
heal.type.elΆρθρο Περιοδικούel
heal.identifier.primaryDoi 10.1112/S0024609302001662-
heal.identifier.secondary<Go to ISI>://000182419200013-
heal.identifier.secondaryhttp://blms.oxfordjournals.org/content/35/2/239.full.pdf-
heal.languageen-
heal.accesscampus-
heal.recordProviderΠανεπιστήμιο Ιωαννίνων. Σχολή Θετικών Επιστημών. Τμήμα Μαθηματικώνel
heal.publicationDate2003-
heal.abstractThis paper is concerned with the oscillatory behaviour of first-order delay differential equations of the form x'(t) + p(t)x(tau(t)) = 0, tgreater than or equal to t(o), (1) where p,tau is an element of C([t(o),infinity),R+),R+ = [0, infinity), tau(t) is non-decreasing, tau(t) < t for t &GE; t(o) and lim(t-->infinity)(t) = infinity. Let the numbers k and L be defined by [GRAPHICS] It is proved here that when L < 1 and 0 < k less than or equal to 1/e all solutions of equation (1) oscillate in several cases in which the condition L > ln lambda(l)-1+root5-2lambda(1)+2klambda(1)/lambda(1) holds, where lambda(1) is the smaller root of the equation lambda = e(klambda).en
heal.publisherLondon Mathematical Societyen
heal.journalNameBulletin of the London Mathematical Societyen
heal.journalTypepeer reviewed-
heal.fullTextAvailabilityTRUE-
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