Voir la notice de l'article provenant de la source Math-Net.Ru
[1] Skvortsov V.A., Tulone F., “Representation of quasi-measure by Henstock–Kurzweil type integral on a compact zero-dimensional metric space”, Georg. Math. J., 16:3 (2009), 575–582 | MR
[2] Skvortsov V.A., Tulone F., “Henstock–Kurzweil type integral in Fourier analysis on zero-dimensional group”, Tatra Mount. Math. Publ., 44 (2009), 41–51 | MR
[3] Ostaszewski K.M., Henstock integration in the plane, Mem. AMS, 63, no. 353, 1986 | MR
[4] Thomson B.S., “Derivation bases on the real line”, Real Anal. Exchange, 8:1 (1982/83), 67–207 ; 2, 278–442 | MR | MR
[5] Lee P.Y., Vyborny R., The Integral: An Easy Approach after Kurzweil and Henstock, Cambridge University Press, Cambridge, 2000 | MR
[6] Lukashenko T.P., Skvortsov V.A., Solodov A.P., Obobschennye integraly, 2-e izd., Knizhnyi dom “Liberkom”, M., 2011
[7] Skvortsov V.A., Tulone F., “Ob integrale perronovskogo tipa na kompaktnoi nulmernoi abelevoi gruppe”, Vestn. Mosk. un-ta. Matem. Mekhan., 2008, no. 3, 37–42
[8] Grubb D.J., “Sets of uniqueness in compact 0-dimensional metric groups”, Trans. Amer. Math. Soc., 301 (1987), 239–249 | MR