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Last update: G_I (26.10.2001)
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Last update: RNDr. Pavel Zakouřil, Ph.D. (05.08.2002)
Karmanov,V.G.: Matěmatičeskoje programmirovanije, Moskva \"Nauka\" 1986
Poljak,B.T.:Vvěděnije v optimalizaciju, Moskva \"Nauka\" 1983
Rockafellar,R.T.: Convex Analysis, Princeton University Press 197O, rus. překlad z r. 1973 vydalo nakl. \"Mir\" Moskva
Hamala,M.: Nelineárne programovanie,2.vyd.,Alfa Bratislava
Himmelblau,D.M.: Applied Nonlinear Programming,McGraw-Hill 1972,rus.překlad vzd. nakl. \"Mir\" Moskva 1975
Ašmanov,S.A.,Timochov,A.V.: Těorija optimizacii v zadačach i upražněnijach, Moskva \"Nauka\", 1991 |
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Last update: T_KAM (20.04.2007)
1. Basic properties of convex sets.
2. Basic properties of convex functions.
3. Convex optimization, Kuhn-Tucker theory.
4. Some generalizations, quasi-convex and pseudo- convex functions.
5. Non-differentiable convex functions, subgradients.
6. Minimization of functions of one variable.
7. Quadratic optimization.
8. Methods of feasible direction.
9. Gradient methods.
10. Sequential unconstrained minimization techniques, penalty and barrier functions.
11. Some method of discrete optimization.
12. Selected approaches to multi-criterion optimization problems. |