Results 51 to 60 of about 74 (72)
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A note on the Blasis's method of an approximation to an upper semicontinuous multifunction

1993
Summary: It is proved that a product measurable multifunction \(F:T \times X\to {\mathcal U} (Z)\), where \(T,X\) and \({\mathcal U} (Z)\) denote a measurable space, a metric space and the family of all nonempty closed convex and bounded subsets of a real normed space \(Z\), respectively, is an upper semi-Carathéodory multifunction if and only if it is
openaire   +1 more source

Stationary points of lower semicontinuous multifunctions

Journal of Fixed Point Theory and Applications, 2020
Bancha Panyanak, Panyanak Bancha
exaly  

Perfect Information Games with Upper Semicontinuous Payoffs

Mathematics of Operations Research, 2011
William D Sudderth
exaly  

Fixed point theorems of upper semicontinuous multivalued mappings with applications in hyperconvex metric spaces

Journal of Mathematical Analysis and Applications, 2002
Bevan Thompson, George Xianzhi Yuan
exaly  

On Choquet theorem for random upper semicontinuous functions

International Journal of Approximate Reasoning, 2007
Hung T Nguyen, Yangeng Wang
exaly  

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