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dc.contributor.authorAguerrea-Planas, Maitere
dc.contributor.authorHakl, Robert
dc.date.accessioned2018-08-01T13:40:25Z
dc.date.available2018-08-01T13:40:25Z
dc.date.issued2017
dc.identifier.urihttp://repositorio.ucm.cl/handle/ucm/1887
dc.description.abstractConsider the equation u'(t) = l0(u)(t) - l1(u)(t) + f(u)(t) for almost every t ϵ R, where li : Cloc(R;R) → Lloc(R;R) (i = 0, 1) are linear positive continuous operators and f : Cloc(R;R) → Lloc(R;R) is a continuous operator satisfying the local Carathéodory conditions. Efficient conditions guaranteeing the existence of a global solution, which is bounded and non-negative in the neighbourhood of -8, to the equation considered are established provided that l0, l1 and f are Volterra-type operators. The existence of a solution that is positive on the whole real line is discussed as well. Furthermore, the asymptotic properties of such solutions are studied in the neighbourhood of -∞. The results are applied to certain models appearing in the natural sciences.es_CL
dc.language.isoenes_CL
dc.rightsAtribución-NoComercial-SinDerivadas 3.0 Chile*
dc.rights.urihttp://creativecommons.org/licenses/by-nc-nd/3.0/cl/*
dc.sourceProceedings of the Royal Society of Edinburgh Section A: Mathematics, 147(6), 1119-1168es_CL
dc.subjectFunctional differential equationses_CL
dc.subjectBoundary-value problemses_CL
dc.subjectGlobal existencees_CL
dc.subjectAsymptotic propertieses_CL
dc.titleExistence and properties of semi-bounded global solutions to the functional differential equation with Volterra-type operators on the real linees_CL
dc.typeArticlees_CL
dc.ucm.facultadFacultad de Ciencias Básicases_CL
dc.ucm.indexacionScopuses_CL
dc.ucm.indexacionIsies_CL
dc.ucm.uriwww.cambridge.org/core/journals/proceedings-of-the-royal-society-of-edinburgh-section-a-mathematics/article/existence-and-properties-of-semibounded-global-solutions-to-the-functional-differential-equation-with-volterratype-operators-on-the-real-line/5467CC12D116BB694C72A0545EE1DD72es_CL
dc.ucm.doidoi.org/10.1017/S0308210516000524es_CL


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