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Exact(29)
Statement 2 is true since the restriction of the mapping z to the (compact) set ({pinoperatorname{int}Delta^{n}: p_{i}geq varepsilon _{2}, iin[n]}) is an upper semicontinuous mapping with compact values, and such mappings transform compact sets into compact sets [6], p.560.6.
By the compactness of K, we know that F is a set-valued mapping with compact values.
It is well known that any upper semicontinuous set-valued mapping with compact acyclic values is admissible, and the composition of two admissible mappings is also admissible; see [14].
mapping with compact values.
Theorem 4.2. is an upper semicontinuous mapping with compact values.
Then, is a set-valued mapping with compact values.
Similar(31)
T is B-continuous mapping with compact-values on X × ∨; C is B-u.s.c on X and e ∈ intC is continuous on X.
Assume that (Hg)" and all the conditions of Theorem 3.1 holds and the following conditions are satisfied: (a) T is B-continuous mapping with compact-values on X × ∨; (b) C is B-u.s.c on X and e ∈ intC is continuous on X. .
map with compact values, then is compact. .
map with compact values, then is compact.
For each, let be a closed map with compact values, and u.s.c.s.c
More suggestions(15)
mapping with intact
mapping with bilinear
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mapping with reduced
mapping with convex
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mapping with multiple
mapping with several
mapping with unflagging
mapping with minimal
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mapping with nonnegative
mapping with other
mapping with additional
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