A note on measurability of multifunctions approximately continuous in second variable

[1] DE BLASI, F. S.: On the differentiability of multifunctions, Pacific J. Math. 66 (1976), 67-81.10.2140/pjm.1976.66.67Search in Google Scholar

[2] DAVIES, R. O.-DRAVECK´Y, J.: On the measurability of functions of two variables, Mat. ˇCas. Slov. Akad. Vied 23 (1973), 285-289.Search in Google Scholar

[3] GRANDE, Z.: La mesurabilit´e des fonctions de deux variables et de la superposition F(x, f(x)), Dissertationes Math. 159 (1978), 1-49.Search in Google Scholar

[4] HUKUHARA, M.: Int´egration des applications mesurables dont la valuer est un compact convexe, Funkcial. Ekvac. 10 (1967), 205-223.Search in Google Scholar

[5] KWIECI ´NSKA, G.: Measurability and approximate continuity of multivalued functions, Tatra Mt. Math. Publ. 19 (2000), 229-238.Search in Google Scholar

[6] On the intermediate value property of multivalued functions, Real Anal. Exchange 26 (2000-2001), 245-250.10.2307/44153161Search in Google Scholar

[7] Measurability of multifunctions of two variables, Dissertationes Math. 452 (2008), 1-67.10.4064/dm452-0-1Search in Google Scholar

[8] LIPI ´NSKI, J. S.: On measurability of functions of two variables, Bull. Acad. Polon. Sci. S´er. Sci. Math. Astronom. Phys. 20 (1972), 131-135.Search in Google Scholar

[9] PRICE, G. B.: The theory of integration, Trans. Amer. Math. Soc. 47 (1940), 1-50.10.1090/S0002-9947-1940-0001442-5Search in Google Scholar

[10] R°ADSTR¨OM, H.: An embedding theorem for spaces of convex sets, Proc. Amer. Math. Soc. 3 (1952), 165-169.10.1090/S0002-9939-1952-0045938-2Search in Google Scholar

[11] URSELL, H. D.: Some methods of proving measurability, Fund. Math. 32 (1939), 311-330.10.4064/fm-32-1-311-330Search in Google Scholar

[12] ZYGMUNT, W.: Remarks on superpositionally measurable multifunctions, Mat. Zametki 48 (1990), no. 3, 70-72. (In Russian)Search in Google Scholar