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Añadidos recientemente

RiuNet: Repositorio Institucional de la Universidad Politécnica de Valencia

Applied General Topology - Vol 16, No 1 (2015): Enviados recientemente

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    On faint continuity 
    McCluskey, Aisling; Reilly, Ivan L. (Editorial Universitat Politècnica de València, 2015-04-01)
    [EN] Recently the class of strongly faintly $\alpha$-continuous functions between topological spaces has been defined and studied in some detail. We consider this class of functions from the perspective of change(s) of ...
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    Nonself KKM Maps and Corresponding Theorems in Hadamard Manifolds 
    Chaipunya, Parin; Kumam, Poom (Editorial Universitat Politècnica de València, 2015-04-01)
    [EN] In this paper, we consider the KKM maps defined for a nonself map and the correlated intersection theorems in Hadamard manifolds. We also study some applications of the intersection results. Our outputs improved the ...
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    On Fixed-Point Free Selections and Multivalued Maps on R 
    Burke, Dennis; Buzyakova, Raushan (Editorial Universitat Politècnica de València, 2015-04-01)
    [EN] We study fixed-point free multivalued selfmaps on R as well as continuous fixed-point free selection of multivalued selfmaps on R. We justify necessary conditions in some earlier results and motivate some new interesting ...
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    On some topological invariants for morphisms defined in homological spheres 
    Benkafadar, Nasreddine Mohamed; Gel'man, Boris Danielovich (Editorial Universitat Politècnica de València, 2015-04-01)
    [EN] In the paper one defines topological invariants of type degree for morphisms in the category Top₍₂₎ of topological pairs of spaces and continuous single valued maps, which admit homological n-spheres as target and ...
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    Contractibility of the digital n-space 
    Hamada, Sayaka (Editorial Universitat Politècnica de València, 2015-04-01)
    [EN] The aim of this paper is to prove a known fact that the digital line is cotractible. Hence we have that the digital space $({\bf Z}^{n}, \kappa^{n})$ is also cotractible where $({\bf Z}^{n}, \kappa^{n})$ is $n$ products ...