10912 a2200229 4500 14675 20260407155448.0 260407a1992 arg spa d AR-UNSa-BCEJYS AR-UNSa-BCEJYS spa AR-UNSa-BCEJYS 519.86 Teoría de modelos económico-matemáticos Optimal control theory and static optimization in economics 978-0-521-33158-6 Cambridge : Cambridge University Press 1992 x, 353 p. 23 cm. 1. Static optimization - 2. Ordinary differential equations - 3. Introduction to dynamic optimization - 4. The maximum principle - 5. The calculus of variations and dynamic programming - 6. The general constrained control problem - 7. Endpoint constraints and transversality conditions - 8. Discontinuities in the optimal controls - 9. Infinite-horizon problems - 10. Three special topics BK niveau_biblio:m niveau_hierar:0 Leonard, Daniel Long, Ngo Van 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