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An element is said to be a weakly minimal (resp., weakly maximal) point of if (resp., ).
A point is said to be a weakly minimal solution of if satisfying and.
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Then is a weakly minimal solution of.
Since is a weakly minimal solution of,.
If is a weakly minimal solution of, then (4.13).
We now show that is a weakly minimal solution of.
Thus is a weakly minimal solution of and the proof is complete.
Since is a weakly minimal solution of, it follows from Theorem 5.2 that.
If satisfies the inclusive condition, then is a weakly minimal point of (i.e., solves (GWMEP) ).
Since is a weakly minimal solution of, it follows from Theorem 4.5 that (4.37).
A point is called a weakly minimal solution of (GVOP) with respect to the cone, if is a weakly minimal point of (GVOP) with respect to the cone, that is,.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com