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1961.Queues.London, Methuen., New York, Wiley.Miller, A.J., 1961a.A queueing model of road traffic flow.J.R.Statist.Soc.B, 23 64-75.Miller, A.J., 1961b.Traffic flow treated as a stochastic process.Theory of Traffic Flow, Amsterdam, Elsevier.Miller, A.J., 1962.Road traffic flow considered as a stochastic process.Proc.Camb.Phil.Soc.58, 312-325.Rallis, T., 1965.The application of Erlang s theory to the calculation of road capacity.Proc.Third Internat.Symposium on the Theory of Traffic Flow, New York.Smeed, R.J.and Bennet, G.T., 1949.Research on road safety and traffic flow.Road Paper 29, Proc.Intn.Civ.Engnrs.Tanner, J.C., 1953.A problem of inteference between two queues.Biometrika, 40, 58-69.TPR12-288 13.Dwa modele potoku ruchu (teoriokolejkowe)13.DWA MODELE POTOKU RUCHU (TEORIOKOLEJKOWE)(wg Wocha,1998)13.1.Model HaightaIstnieje wiele prac z lat powojennych, w których wystÄ™pujÄ… próby modelowaniakolejek ruchowych za pomocÄ… narzÄ™dzi teorii kolejek.Jednak przeÅ‚omowe znaczenie miaÅ‚a tuksiążka Haighta (1963), na której oparto podstawowÄ… notacjÄ™.Notacja ta ewoluowaÅ‚a aż doterminologii artykuÅ‚u Heidemanna (1996), stanowiÄ…cego główny punkt odniesieniaproponowanego przez autora kolejkowego modelu potoku ruchu.Ostatni artykuÅ‚ Heidemannai Wegmanna (1997) stosuje poprawionÄ… wersjÄ™ notacji teoriokolejkowej w teorii potokówruchu [ Pobierz caÅ‚ość w formacie PDF ]

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