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- W20123204 abstract "The set-valued optimization problem minC F (x), G(x)∩(−K) 6= ∅, is considered, where F : Rn Rm and G : Rn Rp are set-valued functions, and C ⊂ Rm and K ⊂ Rp are closed convex cones. Two type of solutions, called w-minimizers (weakly efficient points) and i-minimizers (isolated minimizers), are treated. In terms of the Dini set-valued directional derivative first-order necessary conditions for a point to be a w-minimizer, and first-order sufficient conditions for a point to be an i-minimizer are established, both in primal and dual form." @default.
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- W20123204 date "2007-01-01" @default.
- W20123204 modified "2023-09-23" @default.
- W20123204 title "On constrained set-valued optimization" @default.
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