20.500.12556/DKUM-14812 REŠEVANJE LINEARNIH REKURZIVNIH ENAČB EQUIPMENT SETS V diplomski nalogi so predstavljene osnove kombinatorike, ki so potrebne za razumevanje rekurzije. Reševanje linearnih rekurzivnih enačb,lastnosti ter uporaba pa so jedro diplomskega dela.V uvodnem poglavju je razloºeno, kaj pomeni rekurzivno podajanje formule. Nato je na primeru razloºen postopek re²evanja linearnih rekurzivnih ena£b. Najprej si bomo pogledali homogene linearne rekurzivne enačbe s konstantnimi koeficienti, na to nehomogene enačbe in za konec še reševanje sistema linearnih rekurzivnih enačb. V vsakem poglavju so rešeni konkretni primeri. In my diploma work I introduce the basics of combinatorics, which are necessary to understand recursion. Solving linear recursive equations,properties and applications are the core of the thesis. The basics of the combinatorics comprise four fundamental rules (the rule of the product, the rule of the sum, Dirichletovo principle counting rule pairs, ordered and unordered choice and binomial and multinomial coeficients. The introductory chapter explains what is meant by recursive formula feeding. Then I explained the procedure in case of recursive solution of linear equations. First we'll look at recursive linear homogeneous equations with constant coeficients, this inhomogeneous equation, and finally, the system of linear recursive equations. In each section are resolved in real examples. matematika kombinatorika linearne rekurzivne enačbe karakteristični polinom homogena enačba splošna rešitev partikularna rešitev. Mathematics combinatorics linear recurrence relations characteristic equation homogeneous relation general solution particular solution. true true false [S. Cank] Slovenski jezik Angleški jezik Diplomsko delo 2010-07-08 23:24:47 2021-02-03 14:47:37 2022-04-12 22:20:27 2023-12-18 03:19:47 2010 0 Maribor 0 0000-00-00 NiDoloceno NiDoloceno NiDoloceno 0000-00-00 0000-00-00 0000-00-00 51(043.2) 17895944 URN:SI:UM:DK:58DQBDXL UNI_Cank_Sonja_2010.pdf UNI_Cank_Sonja_2010.pdf 1 542F6CDED6F13B357011E7D8C01B71FD c659bb7f8b8624875475fa30e733399c36a33ef4d55495c70226a246390ebb65 3e460e9c-7c04-11eb-bb7a-00155d0001ca 20.500.12556/dkum/97617ea9-f748-4b6a-abfe-dd5c486e230b https://dk.um.si/Dokument.php?lang=slv&id=15983 Fakulteta za naravoslovje in matematiko 0 0 0