Generality of Henstock-Kurzweil type integral on a compact zero-dimensional metric space

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Open Access

|Nov 2012

[1] BOGACHEV, V. I.:. Regular and Chaotic Dynamics, Moscow-Izhevsk, 2003. (In Russian)
Search in Google Scholar
[2] GONG, Z. T.: On a problem of Skvortsov involving Perron integral, Real Anal. Exchange 17 (1991/92), 748-750.
Open DOI Search in Google Scholar
[3] LEE, P. Y.-V´YBORN´Y, R.:, in: Austral. Math. Soc. Lect. Ser., Vol. 14, Cambridge University Press, Cambrige, 2000.
Search in Google Scholar
[4] LUKASHENKO, T. P.-SKVORTSOV, V. A.-SOLODOV, A. P.:. URSS, Moscow, 2009.
Search in Google Scholar
[5] OSTASZEWSKI, K. M.: Henstock integration in the plane, Mem. Amer. Math. Soc. 253 (1986), 1-106.
Search in Google Scholar
[6] SAKS, S.:. Dover, New York, 1964.
Search in Google Scholar
[7] SKVORTSOV, V. A.-TULONE, F.: On the Perron-type integral on a compact zero- -dimensional abelian group, Vestnik Moskov. Gos. Univ. Ser. I Mat. Mekh. 72 (2008), 37-42; Engl. transl. in Moscow Univ. Math. Bull. 63 (2008), 119-124.
Search in Google Scholar
[8] SKVORTSOV, V. A.-TULONE, F.: Representation of quasi-measure by Henstock-Kurzweil type integral on a compact zero-dimensional metric space, Georgian Math. J. 16 (2009), 575-582.
Open DOI Search in Google Scholar
[9] THOMSON, B. S.: Derivation bases on the real line, Real Anal. Exchange 8 (1982/83), 67-207 and 278-442.
Open DOI Search in Google Scholar