Fixed point theorems for multivalued mappings

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1. L. Collatz, Funktionalanalysis un Numerische Mathematik, Springer-Verlag 1969. (1969) MR0165651
2. Ку Fan, Fixed-point and minimax theorems in locally convex topological linear spaces, Proc. Mat. Acad. Sci., U.S.A., 38 (1952), 121-126. (1952) Zbl0047.35103MR0047317
3. A. Haščák, Integral equivalence of multi-valued differential systems, Acta Mathematica Universitatis Comeniae, Bratislava (to appear). 
4. F. Riesz B. Sz.-Nagy, Leçons d'analyse fonctionnelle, Budapest 1972. (1972) 
5. W. Sobieszek, On the point-to-set mappings and functions maximum related to them, Demonstratio mathematica, Vol. VII, No. 4, (1974), 483-494. (1974) MR0375226
6. W. Sobieszek P. Kowalski, On the different definitions of the lower semicontinuity, upper semicontinuity, upper semicompacity, closity and continuity of the point-to-set maps, Demonstratio mathematica, Vol. XI, No. 4, (1978), 1053-1063. (1978) MR0529647
7. M. Švec, Fixpunktsatz und monotone Lösungen der Differentialgleichung $y^{\left(n\right)}+B(x,y,y^{\text{'}},\cdots ,y^{(n-1)})y=0$, Archivum mathematicum (Brno), T. 2. (1966), 43 - 55. (1966) MR0206368
8. A. Haščák, Integral equivalence of multivalued differential systems II, Colloquia Math. Soc. J. Bolyai. 47, Differential Equations: Qualitative Theory, Szeged (Hungary), 1984. (1984) MR0872343

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