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Let X be a Banach space, and (G : mathbb{R} times X to X) be completely continuous with (G 0,u)=0).
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Suppose that is completely continuous with (1.7).
If ℜ is completely continuous with nonempty compact values, then ℜ is u.s.c.s.c
If the multivalued map is completely continuous with nonempty compact values, then is u.s.c.s.c
Together with Lemma 2.3, we have (T Kcapbar{Omega}_{R}rightarrow K) is completely continuous with (Ttheta=theta).
If the multivalued map G is completely continuous with nonempty compact values, then G is u.s.c.s.c
If the multivalued map F is completely continuous with nonempty compact values, then F is u.s.c.s.c
If the multi-valued mapping Γ is completely continuous with nonempty compact values, then Γ is u.s.c.s.c
If the multi-valued map G is completely continuous with nonempty compact values, then G is u.s.c.s.c
If a multivalued map G is completely continuous with nonempty compact values, then G is u.s.c.s.c
It is known that if a multivalued map (mathcal{H}) is completely continuous with nonempty compact values, then G is u.s.c.s.c
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