Geodesic
Stability analysis of a strictly efficient solution of a vector problem of Boolean programming in the metric~$l_1$
Diskretnaya Matematika, Tome 16 (2004) no. 4, pp. 14-19

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We consider a vector (multicriteria) problem of Boolean programming where sub-criteria are projections of linear functions onto $\mathbf R_+$. We give a bound for variation of coefficients of such functions in the metric $l_1$ which preserves strict efficiency of the solution. This research was supported by the State Program of Basic Research of Republic Byelarus ‘Mathematical Structures’ 29. 
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     title = {Stability analysis of a strictly efficient solution of a vector problem of {Boolean} programming in the metric~$l_1$},
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V. A. Emelichev; K. G. Kuz'min. Stability analysis of a strictly efficient solution of a vector problem of Boolean programming in the metric~$l_1$. Diskretnaya Matematika, Tome 16 (2004) no. 4, pp. 14-19. http://geodesic.mathdoc.fr/item/DM_2004_16_4_a1/