Classical and Modern Methods in Summability

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Raio Raio 6 6 silver badges 17 17 bronze badges. Sign up or log in Sign up using Google. Sign up using Facebook. Sign up using Email and Password. KostyrkoSalatWilczynski : P. Kostyrko, T. Maddox, Statistical convergence in a locally convex space, Math. Cambridge Philos. Connor and M. Swardson, Strong integral summability and the Stone-Cech compactification of the half-line, Pacific J. Makarov, M. Levin, and A.

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Kocinac, Statistical convergence in topology, Topology Appl. Khan, Summability in Topological Spaces, Appl. MR SalatTripathyZimon : T.

Classical and Modern Methods in Summability

Tripathy and M. Zimon, On some properties of I-convergence, Tatra Mt.


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Classical and Modern Methods in Summability (Oxford Mathematical Monographs)

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Vallin, Creating slowly oscillating sequences and slowly oscillating continuous functions, Acta Math. Vallin and H. Canak and M. Open Journal Systems. Journal Help. User Username Password Remember me. Notifications View Subscribe. Abstract An ideal I is a family of subsets of positive integers N which is closed under taking finite unions and subsets of its elements. Let P denote the space whose elements are finite sets of distinct positive integers. Keywords Ideal convergence, ideal continuity, -sequence, quasi-Cauchy sequence.

Full Text: PDF. References D. Monthly, , 4, , CakalliOnGcontinuity : H.