References
- [1] APPELL, J.: Insiemi ed operatori “piccoli” in analisi funzionale, Rend. Instit. Mat. Univ. Trieste 33 (2001), 127-199.
- [2] APPELL, J.: A short story on microscopic sets, Atti. Sem. Mat. Fis. Univ. Modena Reggio Emilia 52 (2004), 229-233.
- [3] APPELL, J.-D’ANIELLO, E.-V¨ATH, M.: Some remarks on small sets, Ric. Mat. 50 (2001), 255-274.
- [4] BALCERZAK, M.-BAUMGARTNER, J. E.-HEJDUK, J.: On certain σ-ideals of sets, Real Anal. Exchange 14 (1988-89), 447-453.
- [5] BARTOSZYŃSKI, T.-JUDAH, H.: Set Theory: On the Structure of the Real Line. A. K. Peters, Ltd., Wellesley, MA, 1995.
- [6] FILIPCZAK, M.-WAGNER-BOJAKOWSKA, E.: Remarks on small sets on the real line, Tatra Mt. Math. Publ. 42 (2009), 73-80.
- [7] HORBACZEWSKA, G.-WAGNER-BOJAKOWSKA, E.: Some kinds of convergence with respect to small sets, Reports on Real Analysis, Conference at Rowy (2003), 88-97.
- [8] HORBACZEWSKA, G.-KARASI ŃSKA, A.-WAGNER-BOJAKOWSKA, E.: Properties of the σ-ideal of microscopic sets, in: Traditional and Present-Day Topics in Real Analysis, Łódź University Press, Łódź, 2013, pp. 325-343.
- [9] KARASIŃSKA, A.-POREDA, W.-WAGNER-BOJAKOWSKA, E.: Duality principle for microscopic sets, in: Monograph Real Functions, Density Topology and Related Topics, Łódź University Press, Łódź, 2011, pp. 83-87.
- [10] KARASIŃSKA, A.-WAGNER-BOJAKOWSKA, E.: Nowhere monotone functions and microscopic sets, Acta Math. Hungar. 120 (2008), 235-248.
- [11] KARASIŃSKA, A.-WAGNER-BOJAKOWSKA, E.: Homeomorphisms of linear and planar sets of the first category into microscopic sets, Topology Appl. 159 (2012), 1894-1898.