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Let x ¯ be a (weakly) efficient solution in (CVP).
Proof Let x ¯ be a (weakly) efficient solution in (CVP).
Let x ∗ be a (weakly) efficient solution of (FP).
Proof Let x ∗ be a weakly efficient solution of (FP).
Theorem 4.1 Let x 0 be a weakly efficient solution of the problem (USVVEP).
Theorem 3.2 Let x ¯ ∈ A be a weakly efficient solution of (VP).
Similar(43)
then is a weakly efficient solution to the VEPC.
Hence, is a weakly efficient solution to the VEPC.
Assume that is a weakly efficient solution to the VEPC.
Hence, x ∗ is a weakly efficient solution of (FP).
Suppose that x ∗ is a weakly efficient solution of (FP).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com