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\iteman{io-port 00913803}
\itemau{White, D.J.}
\itemti{A multiple-objective dispersion problem.}
\itemso{J. Multi-Criteria Decis. Anal. 4, No.4, 223-245 (1995).}
\itemab
Summary: We study a multiple-objective dispersion problem from an efficient solution and value function perspective. A general fundamental theorem on non-dominance is given and a polar coordinate elimination heuristic is given for the case of $\bbfR^2$. Some general results are given for the existence of a linearly weighted objective function whose maximal value will give a most preferred solution, for convex or concave value functions, and a heuristic is developed for the case where these conditions do not hold.
\itemrv{~}
\itemcc{}
\itemut{efficient solutions; multiple-objective dispersion problem}
\itemli{doi:10.1002/mcda.4020040403}
\end