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Prof.dr. Stefanescu Anton

 

Prof.dr. Stefanescu Anton


Data si locul nasterii: 23 ianuarie 1943, Slatina, jud. Olt.

Educatia: Absolvent al Facultatii de Matematica a Universitatii Bucuresti, 1965.
Teza de doctorat: "Strategii optime in jocurile ne-cooperative de n persoane", Universitatea Bucuresti 1973, Conducator Prof.dr.G.Ciucu.
Pozitii academice: 1965 - 1969 preparator, 1969 - 1977 asistent, 1977 - 1990 lector, 1990 - 2000 conferentiar, actualmente profesor la Facultatea de Matematica si Informatica, Universitatea din Bucuresti.
Cursuri predate: Teoria optimalitatii; Jocuri si modele competitionale; Modele matematice in stiintele sociale; Modele competitive cu aplicatii in economie; Teorema minimax si problema echilibrului; Calculul probabilitatilor si statistica matematica.
Domenii de interes stiintific: Teoria jocurilor, Analiza competitiva, Optimizare scalara si vectoriala.

Premii ale Academiei: Premiul "Gheorghe Lazar", 1984.
Membru in organizatii profesionale: Societatea Romana de Cercetari Operationale; Societatea de Probabilitati si Statistica din Romania.
Recenzent: Zentralblatt für Mathematik.
Alte distinctii: Premiul Uniunii Balcanice a Matematicienilor, 1973.

Books and Monographs:

  1. Mathematical Programming (Roum.) Editura Didactica si Pedagogica, Bucuresti, 1973.
  2. Mathematical Statistics and Operations Research (Roum.) Editura Didactica si Pedagogica, Bucuresti, 1974 (vol.I), 1978 (vol.II), 1982 (vol.III).
  3. Course in Operations Research (Game Theory), Universitatea Bucuresti, 1977.
  4. Operations Research (Roum.) Editura Didactica si Pedagogica, Bucuresti, 1981.
  5. Course in Operations Research (Roum.) Universitatea Bucuresti, 1982, 1989.
  6. Min-max Theorem and the Problem of the Equilibrium (Roum.) Editura Academiei, 1984.
  7. Competitive Models in Game Theory and Economic Analysis, Bucharest University Press, 2000.

Papers:

  1. The gradient methods for the convex games on the unit square. Analele Universitatii Bucuresti, Matematica, 19 (1970), 137-143 (Roum.).
  2. Strategic games. Gazeta Matematica, ser.A.,74 (1969), 460-471 and 75 (1970) 17-29 (Roum.).
  3. The equilibrium point and the minimax equality. Studii si Cercetari Matematice, 23 (1971), 1575-1579 (Roum.).
  4. The measure of information for finite fields of probability. Gazeta Matematica, ser.A.,77 (1972), 96-100 and 142-148 (Roum.).
  5. On a minimax theorem. Studii ci Cercetari Matematics, 23 (1973), 1001-1004,(Roum.).
  6. Strong equilibrium points in the non-cooperative game theory. Annals of the Bucharest University. Mathematics., 22 (1973), 103-111.
  7. Optimal strategies in non-cooperative games. Studii si Cercetari Matematice, 27 (1975), 571-597 (Roum.).
  8. -optimal strategies in non-cooperative games. Studii si Cercetari Matematice, 27 (1975), 617-624 (Roum.).
  9. Equilibrium points in the random extensions of games. Studii si Cercetari Matematice, 27 (1975), 599-615 (Roum.).
  10. On the cooperative games without side payments. Revue Roumaine de Mathematiques Pures et Appliqu\'{e}es, 22 (1977) 355-361.
  11. On the pseudo-duality of linear inequalities systems. Bulletin Mathematiques de la Societe de Sciences Mathematiques Roumaine, 25 (1981), 89-94.
  12. The analytical construction of the solutions of a three person game. Studii si Cercetari Matematice, 33 (1981), 329-342 (Roum.).
  13. The arbitration scheme for multi-criteria decision problem. In "Transactions of the 9th Prague Conference on Information Theory, Statistical Decision Function and Random Processes", Rydel, 1983, pp 189-196.
  14. Stochastic games; a unified theory. I., Revue.Roum.Math.Pures Appliq., 28 (1984), 183-193.
  15. General stochastic games. In "Proceedings of the 7th Conference on Probability Theory and its Applications", VNU Sci. Press, Utrecht 1985, and Editura Academiei, 1982, pp 643-647.
  16. The arbitrated solution for multi-objective convex programming. Revue Roum. Math.Pures Appliq., 29 (1984), 593-598.
  17. Equilibrium points for games restricted to a non product set of strategies. Annals of the Bucharest University. Mathematics., 34 (1985), 66-69.
  18. A general min-max theorem. Optimization, 16 (1985), 497-504.
  19. Game Theory; its place in human knowledge and development trends. In "Mathematics in the present and future world", Editura Academiei, 1985, pp 236-242.
  20. Stochastic games: a unified theory. II., Revue Roum. Math. Pures Appliq., 32 (1987), 743-752.
  21. Equilibrium for mixed extension of general stochastic games. Annals of the Bucharest University. Mathematics., 36 (1987), 76-82.
  22. On measurable optimal selection. Annals of the Bucharest University. Mathematics, 39 (1990), 68-71.
  23. Optimal measurable decisions in mathematical programming and game theory. In "Transactions of the 11th Prague Conference on Information Theory, Statistical Decision Functions and Random Processes", Kluwer Academic Publishers, 1992, pp 369-375.
  24. Arbitrated solution and scalarization of vector optimization problems. Bull.Soc.Sci.Math.Roum., 36 (1992), 209-216.
  25. Competitive solutions and uniform competitive solutions for cooperative games. Social Science Working Paper 808, California Institute of Technology, 1993.
  26. Stable and rational sets of proposals in the cooperative game theory. In "Transactions of the 12th Prague Conference on Information Theory, Statistical Decision Functions and Random Processes", Academy of Sciences of the Czech Republic, 1994, pp 231-234.
  27. Uniform competitive solutions for transferable and non-transferable utility games. Annals of the Bucharest University. Mathematics., 42 (1993), 73-83.
  28. Solutions of transferable utility cooperative games. R.A.I.R.O. Recherche Operationnelle/Operations Research, 28 (1994), 369-387.
  29. Coalitional Stability and Rationality in Cooperative Games. Kybernetika, 32 (1996) N.5, 483-490.
  30. Arrow's theorem for fixed agenda and restricted properties. Annals of the Bucharest University. Mathematics, 45 (1996).
  31. Impossibility results for choice correspondences. Mathematical Social Sciences 33 (1997), 129-148.
  32. Predicting stable sets of proposals in cooperative games. Revue Roum. Math. Pures Appliq. 43 (1998), 791-808.
  33. Predicting proposal configurations in cooperative games and exchange economies. In: A.Alkan, C.D.Aliprantis, N.C.Yannelis eds., Current Trends in Economics. Theory and Applications, Springer Verlag, 1999, 475-490.
  34. The minimax theorem without vector space structure. Revue Roum. Math. Pures Appliq. 44 (1999) N.2, 307-313.
  35. The minimax theorem in a topological framework. International Journal of Mathematics, Game Theory, and Algebra, 8(1999), 223-230.
  36. Predicting stable configurations of coalitions in cooperative games and exchange economies, International Journal of Game Theory, 29 (2000), 391-412.
  37. New invexity-type conditions in constrained optimization. In: N.Hadjisavvas, J.E. Martinez-Legaz and J-P. Penot (eds.) Generalized Convexity and Generalized Monotonicity, Lecture Notes in Economics and Mathematical Systems 502, Spinger, 2001, pp. 159-166.
  38. On an alternative theorem. Annals of the Bucharest University. Mathematics. 49 (2000), 207-214.
  39. On the structure of the core of balanced games. Kybernetika, 37 (2001), 207-214.
  40. On a two-functions alternative theorem. Bulletin of the Institute of Mathematics Academia Sinica, 29 (2001), 63-69.
  41. Alternative and Minimax Theorems Beyond Vector Spaces. Journal of Mathematical Analysis and Applications, 264 (2001), 450-464.
  42. Double implementation of voting operators. Revue. Roum. Math. Pures et Appl. 49 (2004), 79-87.
  43. A theorem of the alternative and a two-function minimax theorem. Journal of Applied Mathematics (to appear).


Ultima actualizare: 2 iunie 2004





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