Invariant Means on Banach Spaces

[1] Badora R., Ger R., Páles Zs., Additive selections and the stability of the Cauchy functional equation, ANZIAM J. 44 (2003), 323-337.10.1017/S1446181100008051Search in Google Scholar

[2] Bombal F., Vera G., Means in locally convex spaces and semireflexivity, Collect. Math. 24 (1973), 267-295 (in Spanish).Search in Google Scholar

[3] Gajda Z., Invariant means and representations of semigroups in the theory of functional equations, Wydawnictwo Uniwersytetu Slaskiego, Katowice, 1992.Search in Google Scholar

[4] Ger R., The singular case in the stability behavior of linear mappings, Grazer Math. Ber. 316 (1992), 59-70.Search in Google Scholar

[5] Godefroy G., Five lectures in Geometry of Banach spaces, Seminar on Functional Analysis (1987), 9-67.Search in Google Scholar

[6] Godefroy G., Kalton N.J., The ball topology and its application, Contemp. Math. 85 (1989), 195-237.10.1090/conm/085/983386Search in Google Scholar

[7] Greenleaf F.P., Invariant means on topological groups and their applications, Van Nostrand Mathematical Studies, No. 16, Van Nostrand Reinhold Co., New York-Toronto- London-Melbourne, 1969.Search in Google Scholar

[8] Hewitt E., Ross K., Abstract harmonic analysis. Vol. I, Academic Press, New York, 1962.10.1007/978-3-662-40409-6Search in Google Scholar

[9] Rao T.S.S.R.K., L1(;X) as a constrained subspace of its bidual, Proc. Indian Acad. Sci. Math. Sci. 109 (1999), no. 3, 309-315.Search in Google Scholar

[10] Székelyhidi L., A note on Hyers theorem, C. R. Math. Rep. Acad. Sci. Canada 8 (1986), 127-129.Search in Google Scholar

[11] Tabor J., Monomial selections of set-valued functions, Publicationes Math. Debrecen 56 (2000), no. 1-2, 33-42.Search in Google Scholar

[12] Tabor J., Note on reflexivity and invariant means, Univ. Iagel. Acta Math. 43 (2005), 99-102.Search in Google Scholar