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where is an upper semicontinuous function.
Then, is an upper semicontinuous mapping.
Then, is an upper semicontinuous mpping.
is an upper semicontinuous map with nonempty compact values.
Similarly, we note that is an upper semicontinuous mapping.
Theorem 4.2. is an upper semicontinuous mapping with compact values.
Let be an upper semicontinuous and completely continuous multivalued map.
Hence, by Lemma 2.5(i), is an upper semicontinuous mapping.
C is an upper semicontinuous cone-valued mapping on Λ.
where is an upper semicontinuous from the right.
where is an upper semicontinuous function from the right.
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CEO of Professional Science Editing for Scientists @ prosciediting.com