20.500.12556/DKUM-79128 Posodabljanje input-output tabel - primer tabel za Slovenijo Updating input-output tables - the Case of Slovenia's tables Input-output tabele so tabele, ki opisujejo opazovano gospodarstvo. Ker je originalen postopek nastajanja drag in dolgotrajen, se kot alternativen način pridobivanja novih tabel pojavljajo posodabljanja že obstoječih tabel nekega preteklega leta. V literaturi obstaja veliko metod posodabljanja input-output tabel. V magistrskem delu navedemo obstoječe metode in izpostavimo v praksi najbolj uporabljeno RAS metodo ter njene različice. V sklopu magistrskega dela izdelamo programsko kodo izbrane RAS metode posodabljanja input-output tabel v Mathlabu in jo izvedemo na treh različnih vhodnih podatkih za Slovenijo. Izbrana metoda rešitve omejitvenega matričnega problema je iterativen postopek, ki izmenično posodablja stolpce in vrstice, dokler ne zadostujejo podanim robnim omejitvam. Rezultati potrdijo hipotezo, da se z zniževanjem ustavitvenega pogoja poveča število potrebnih iteracij za konvergiranje. Hkrati domnevamo, da večji del ocen vrednosti naredi napako manjšo od 65 %. Input-output tables are tables, which describe the observed economy. Because the original procedure of creation is time-consuming and expensive, updates to existing tables from the previous year appear as an alternative way of obtaining new tables. There are many methods in the literature of updating input-output tables. In the master's thesis we list existing methods, highlight the most applied RAS method in practice and its variants. As part of the master's thesis, we create a program code in Matlab of chosen RAS method of updating input-output tables and execute it on three different input data for Slovenia. The chosen method for solving the constrained matrix problem is the iterative procedure, which alternately updates columns and rows, until they meet the given boundary constraints. The results confirm the hypothesis that lowering the stopping condition increases the number of iterations required for the convergence. At the same time, we assume that the most valuations make the error less that 65 %. Input-output tabele RAS metoda omejitveni matrični problem slovensko gospodarstvo. Input-output tables RAS procedure constrained matrix problem Slovenian economy. true true false [M. Škvorc] Slovenski jezik Angleški jezik Magistrsko delo/naloga 2021-05-10 12:47:49 2021-07-23 10:37:42 2022-08-09 20:10:42 0000-00-00 00:00:00 2021 0 Maribor 0 0000-00-00 NiDoloceno NiDoloceno NiDoloceno 0000-00-00 0000-00-00 0000-00-00 51:311:338(497.4)(043.2) 66202115 MAG_Skvorc_Monika_2021.pdf MAG_Skvorc_Monika_2021.pdf 1 B8EBCBDF33305A0AB0A60A3B10FA5E7F 8afe4ccf189459cc8062937929d400da208668cb644e61124dd46c87bc159536 8aa3566c-b17e-11eb-9f8d-00155d581298 20.500.12556/dkum/22405c2b-f2bf-4ed4-a694-fa590824d2da https://dk.um.si/Dokument.php?lang=slv&id=150144 Fakulteta za naravoslovje in matematiko 0 0 0