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Verified Methods for Computing Pareto Sets: General Algorithmic Analysis Cover

Verified Methods for Computing Pareto Sets: General Algorithmic Analysis

Open Access
|Sep 2009

References

  1. Aberth, O. (2007)., Academic Press, San Diego, CA.
  2. Beeson, M. (1978). Some relations between classical and constructive mathematics,(2): 228-246.
  3. Beeson, M. (1985)., Springer, Berlin/Heidelberg/New York, NY.
  4. Bishop, E. and Bridges, D. S. (1985)., Springer-Verlag, Berlin/Heidelberg/New York, NY.
  5. Fernández, J. and Tóth, B. (2006). Obtaining the efficient set of biobjective competitive facility location and design problems,, pp. T-28.
  6. Fernández, J. and Tóth, B. (2007). Obtaining an outer approximation of the efficient set of nonlinear biobjective problems,(2): 315-331.
  7. Fernández, J. and Tóth, B. (2009). Obtaining the efficient set of nonlinear biobjective optimization problems via interval branch-and-bound methods,(3):393-419.
  8. Fernández, J., Tóth, B., Plastria, F. and Pelegrín, B. (2006). Reconciling franchisor and franchisee: A planar multiobjective competitive location and design model,A. Seeger (Ed.), Lecture Notes in Economics and Mathematical Systems, Vol., Berlin/Heidelberg/New York, NY, pp. 375-398.
  9. Figueira, J., Greco, S. and Ehrgott, M. (Eds.) (2004)., Kluwer, Dordrecht.
  10. Kreinovich, V. (1975). Uniqueness implies algorithmic computability,, pp. 19-21, (in Russian).
  11. Kreinovich, V. (1979)., Ph.D. dissertation, Institute of Mathematics, Soviet Academy of Sciences, Siberian Branch, Novosibirsk, (in Russian).
  12. Kreinovich, V., Lakeyev, A., Rohn, J. and Kahl, P. (1998)., Kluwer, Dordrecht.
  13. Kushner, B. A. (1985)., American Mathematical Society, Providence, RI.
  14. Nachbar, J. H. and Zame, W. R. (1996). Non-computable strategies and discounted repeated games,(1): 103-122.
  15. Nickel, S. and Puerto, J. (2005)., Springer-Verlag, Berlin.
  16. Ruzika, S. and Wiecek, M. M. (2005). Approximation methods in multiopbjective programming.(3): 473-501.
  17. Tóth, B. and Fernández, J. (2006). Obtaining the efficient set of nonlinear biobjective optimization problems via interval branch-and-bound methods,.
DOI: https://doi.org/10.2478/v10006-009-0031-5 | Journal eISSN: 2083-8492 | Journal ISSN: 1641-876X
Language: English
Page range: 369 - 380
Published on: Sep 24, 2009
Published by: University of Zielona Góra
In partnership with: Paradigm Publishing Services
Publication frequency: 4 issues per year

© 2009 Boglárka G.-Tóth, Vladik Kreinovich, published by University of Zielona Góra
This work is licensed under the Creative Commons License.