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Original Articles

Weakly-Efficient Solutions Of Limiting Multicriteria Optimization Problems

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Pages 148-158 | Received 01 Aug 1990, Accepted 01 May 1991, Published online: 25 May 2016

References

  • Norenkov,I.F.,Introduction to the Automatized Planning of Technical Devices and Systems, Visshaia Shkola, Moscow, USSR, 1980 (in Russian).
  • Brahman, T.R., Multicriteriality and Choice of the Alternative in Technical Problems, Radio i Sviaz, Moscow, USSR, 1984 (in Russian).
  • Salukvadze, M.E., Vector-Valued Optimization Problems in Control Theory, Academic Press, New York, New York, 1979.
  • Steuer, R.E., Multiple Criteria Optimization: Theory, Computation, and Application, John Wiley and Sons, New York, New York, 1986.
  • Salukvadze, M.E., Kilasonia, N.A., and Topchishvili, A.L., “On One Classification Approach to the Multicriteria Optimization Methods”. Institute of Control Systems of Georgian Academy of Sciences, Tbilisi, USSR, 1990 (in Russian).
  • Salukvadze, M.E., and Topchishvili, A.L., “Insoluble Multicriteria Linear Programming Problems”, JOTA, Vol. 61, No. 3, pp. 487–491, June 1989.
  • Yu, P.L., Multiple-Criteria Decision Making: Concepts, Techniques and Extensions, Plenum, New York, New York, 1985.
  • Podinovskey, V.V., and Nogin, YD., Pareto-Optimal Solutions of Multicriteria Problems, Nauka, Moscow, USSR, 1982 (in Russian).
  • Zhukovskii, V.I., and Salukvadze, M.E., Multicriteria Control Problems under the Unceriainty Conditions, Metsniereba, Tbilisi, USSR, 1991 (in Russian).
  • Lankaster, P , Theory of Matrices, Nauka, Moscow, USSR, 1978 (in Russian).

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