1. Margaret M. Wiecek, Matthias ehrgott, Georges Fadel, and Jose Rui figueira. Multiple criteria decision making for engineering. Omega VOLUME = 36, (3):337 - 339, June 2008. [WWW ] [bibtex-entry]



2. Alexander Engau and Margaret M. Wiecek. Generating e-efficient solutions in multiobjective programming. European Journal of Operational Research, 177(3):1566-1579, March 2007. [WWW ] [bibtex-entry]



3. M. Ehrgott and M.M. Wiecek. Multiobjective Programming. In J. Figueira, S. Greco, and M. Ehrgott, editors,Multiple Criteria Decision Analysis: State of the Art Surveys, pages 667-722. Springer Verlag, Boston, Dordrecht, London, 2005. [WWW ] [bibtex-entry]



4. Y. Li, G.M. Fadel, and M.M. Wiecek. Minimum effort approximation of the Pareto space of convex bi-criteria problems. Optimization and Engineering, 4:231-261, 2003. [bibtex-entry]



5. K. Klamroth, J. Tind, and M.M. Wiecek. Unbiased approximation in multicriteria optimization. Mathematical Methods of Operations Research, 36(3):413-437, 2002. [bibtex-entry]



6. K. Klamroth and M.M. Wiecek. A Bi-Objective Median Location Problem with a Line Barrier. Operations Research, 50:670-679, 2002. [bibtex-entry]



7. B. Schandl, K. Klamroth, and M.M. Wiecek. Introducing oblique norms into multiple criteria programming. Journal of Global Optimization, 23:81-97, 2002. [bibtex-entry]



8. B. Schandl, K. Klamroth, and M.M. Wiecek. Norm-based approximation in multicriteria programming. Computers and Mathematics with Applications, 44(7):925-942, 2002. [bibtex-entry]



9. K. Klamroth and M.M. Wiecek. A time-dependent multiple criteria single-machine scheduling problem. European Journal of Operational Research, 135(1):17-26, 2001. [bibtex-entry]



10. B. Schandl, K. Klamroth, and M.M. Wiecek. Norm-based approximation in bicriteria programming. Computational Optimization and Applications, 20:23-42, 2001. [bibtex-entry]



11. M.M. Wiecek, W. Chen, and J. Zhang. Piecewise quadratic approximation of the non-dominated set for bi-criteria programs. Journal of Multi-Criteria Decision Analysis, 10(1):35-47, 2001. [bibtex-entry]



12. S. Nickel and M. M. Wiecek. Multiple objective programming with piecewise linear functions. Journal of Multi-Criteria Decision Analysis, 8(6):322-332, 1999. [bibtex-entry]



13. J. Tind and M. M. Wiecek. Augmented Lagrangian and Tchebycheff approaches in multiple objective programming. Journal of Global Optimization, 14:251-266, 1999. [bibtex-entry]



14. M. Ehrgott, H.W. Hamacher, K. Klamroth, S. Nickel, A. Schöbel, and M.M. Wiecek. A Note on the Equivalence of Balance Points and Pareto Solutions in Multiple-Objective Programming. Journal of Optimization Theory and Applications, 92(1):209-212, 1997. [bibtex-entry]



15. M.L. TenHuisen and M.M. Wiecek. Efficiency and solution approaches to bicriteria nonconvex programs. Journal of Global Optimization, 11(3):225-251, 1997. [bibtex-entry]



16. G. Isaac, M.M. Kostreva, and M.M. Wiecek. Multiple-objective approximation of feasible but unsolvable linear complementarity problems. Journal of Optimization Theory and Applications, 86(2):389-405, 1995. [bibtex-entry]



17. M.L. TenHuisen and M.M. Wiecek. Vector optimization and generalized Lagrangian duality. Annals of Operations Research, 51:15-32, 1994. [bibtex-entry]



18. M.M. Kostreva and M.M. Wiecek. Linear Complementarity Problems and Multiple Objective Programming. Mathematical Programming, 60:349-359, 1993. [bibtex-entry]

1. B.J. Hunt and M.M. Wiecek. Cones to aid decision making in multicriteria programming. In T. Tanino, T. Tanaka, and M. Inuiguchi, editors, Multi-Objective Programming and Goal Programming, pages 153-158, 2003. Springer Verlag, Berlin. [bibtex-entry]



2. M.M. Wiecek and P.T. Hadavas. A Tchebycheff metric approach to the optimal path problem with nonlinear multiattribute cost functions. In G. Fandel and T. Gal, editors, Multicriteria Decision Making, Proceedings of the Twelfth International Conference in Hagen, Germany, volume 448 of Lecture Notes in Economics and Mathematical Systems, 1995. [bibtex-entry]

1. S. Ruzika and M.M. Wiecek. A survey of approximation methods in multiobjective programming. Technical report 90, Department of Mathematics, University of Kaiserslautern, 2003. [bibtex-entry]

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