^Bocharov, P. P.; D'Apice, C.; Pechinkin, A. V. (2003). "2. Defining parameters of queueing systems". Queueing Theory. doi:10.1515/9783110936025.61. ISBN9783110936025.
^Yuguang Fang; Chlamtac, I. (1999). "Teletraffic analysis and mobility modeling of PCS networks". IEEE Transactions on Communications. 47 (7): 1062. doi:10.1109/26.774856.
^Fang, Y. (2001). "Hyper-Erlang Distribution Model and its Application in Wireless Mobile Networks". Wireless Networks. Kluwer Academic Publishers. 7 (3): 211–219. doi:10.1023/A:1016617904269.
December 18, 2023
hyper, erlang, distribution, probability, theory, hyper, erlang, distribution, continuous, probability, distribution, which, takes, particular, erlang, distribution, with, probability, hyper, erlang, distributed, random, variable, probability, density, functio. In probability theory a hyper Erlang distribution is a continuous probability distribution which takes a particular Erlang distribution Ei with probability pi A hyper Erlang distributed random variable X has a probability density function given byDiagram showing queueing system equivalent of a hyper Erlang distribution A x i 1 n p i E l i x displaystyle A x sum i 1 n p i E l i x where each pi gt 0 with the pi summing to 1 and each of the Eli being an Erlang distribution with li stages each of which has parameter li 1 2 3 See also editPhase type distributionReferences edit Bocharov P P D Apice C Pechinkin A V 2003 2 Defining parameters of queueing systems Queueing Theory doi 10 1515 9783110936025 61 ISBN 9783110936025 Yuguang Fang Chlamtac I 1999 Teletraffic analysis and mobility modeling of PCS networks IEEE Transactions on Communications 47 7 1062 doi 10 1109 26 774856 Fang Y 2001 Hyper Erlang Distribution Model and its Application in Wireless Mobile Networks Wireless Networks Kluwer Academic Publishers 7 3 211 219 doi 10 1023 A 1016617904269 Retrieved from https en wikipedia org w index php title Hyper Erlang distribution amp oldid 1170108544, wikipedia, wiki, book, books, library,