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References
A. Maitra and B.V. Rao, Selection theorems and the reduction principle, Trans. Amer. Math. Soc., 202 (1975), 57–66.
A.D. Ioffe, Representation theorems for multifunctions and analytic sets, Bull. Amer. Math. Soc., 84 (1978), 142–144.
R.W. Hansell, Hereditarily-additive families in descriptive set theory and Borel measurable multimaps, Trans. Amer. Math. Soc., 278 (1983), 725–749.
A. Maitra, Extensions of measurable functions, Coll. Math., 44 (1981), 99–104.
E. A. Michael, Complete spaces and tri-quotient maps, Illinois J. Math. 21 (1977), 716–733.
S.M. Srivastava, A representation theorem for closed valued multifunctions, Bull. Pol. Acad. Sci. Math. Astron. Phys., 27 (1979), 511–514.
D.H. Wagner, Survey of measurable selection theorems: an update, in Measure Theory Oberwolfach 1979, D. Kölzow (Ed.), Lecture Notes in Mathematics 794, Springer, 1980.
J.E. Jayne and C.A. Rogers, Upper semi-continuous set-valued functions, Acta. Math., 149 (1982), 87–125.
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Hansell, R.W. (1984). A measurable selection and representation theorem in non-separable spaces. In: Kölzow, D., Maharam-Stone, D. (eds) Measure Theory Oberwolfach 1983. Lecture Notes in Mathematics, vol 1089. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0072605
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DOI: https://doi.org/10.1007/BFb0072605
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