Let Sˆ be a nonempty subset of Rn, and let f : Sˆ → R, g : Sˆ → Rm and h : Sˆ → Rp be given functions. Let the constraint set
be nonempty. Let the functions f, g1,...,gm, h1,...,hp be differentiable at some x¯ ∈ S. Let there be multipliers ui ≥ 0 (i ∈ I (x)) ¯ and vi ∈ R (i ∈ {1,...,p}) with
Let f be pseudoconvex at x¯, for every i ∈ I (x)¯ let gi be quasiconvex at x¯, for every i ∈ {1,...,p} with vi > 0 let hi be quasiconvex at x¯, and for every i ∈ {1,...,p} with vi <>
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