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Numerična in računalniška matematika. Del 3, Posplošitev bilinearnega programiranjaIndihar, Stane, 1941-2009V delu je prikazana končna metoda za reševanje problema nelinearnega programiranja (P): ▫${\max}\{f(x,y)|x\in X, y\in Y\}$▫ kjer je ▫$f(x,y)$▫ vsota konveksne kvadratne funkcije vektorja ▫$x$▫, ... konveksne kvadratne funkcije vektorja ▫$y$▫ in bilinearne forme. Množici ▫$X,Y$▫ sta omejena poliedra. Dobro znan problem bilinearnega programiranja je poseben primer problema (P). Predloženo metodo za reševanje problema (P) moremo uporabiti za določitev največje tetive omejenega poliedra.Type of material - research reportPublication and manufacture - Ljubljana : Institut za matematiko, fiziko in mehaniko, 1988Language - slovenianCOBISS.SI-ID - 1885956
Author
Indihar, Stane, 1941-2009
Topics
matematika |
numerična analiza |
matematično programiranje |
konveksno maksimiranje |
bilinearno programiranje |
konveksna kvadratna funkcija |
polieder |
simpleks algoritem |
mathematics |
numerical analysis |
mathematical programming |
convex maximization |
bilinear programming |
convex quadratic function |
polyhedron |
simplex algorithm
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FMF, Mathematical Library, Lj. | Skladišče-Jadranska 19 10920/211 |
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Indihar, Stane, 1941-2009 | 00823 |
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