Publication | Open Access
Some results on stability and on characterization of K-convexity of set-valued functions
26
Citations
7
References
1993
Year
Set-valued FunctionSet-valued FunctionsEngineeringConvex OptimizationExtremal Set TheoryUlam-hyers TypeConvex HullFunctional AnalysisK-convex Set-valued FunctionsStability
We present a stability theorem of Ulam-Hyers type for K-convex set-valued functions, and prove that a set-valued function is K-convex if and only if it is K-midconvex and K-quasiconvex.
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