2011
DOI: 10.1590/s0101-74382011000200005
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A tutorial on hypercube queueing models and some practical applications in Emergency Service Systems

Abstract: ABSTRACT. This paper presents some extensions and applications of hypercube queueing models to describe server-to-customer type Emergency Service Systems. The classical hypercube is a well-known spatially distributed queueing model effective in analyzing these systems, based on Markovian analysis approximations. Experience has shown that each real life Emergency Service System may have its own unique characteristics so that each system may require a particular hypercube queueing model incorporating those chara… Show more

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Cited by 16 publications
(6 citation statements)
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References 30 publications
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“…By the end of the solutions, a mean value is calculated to find the final probabilities for each state. On a different way, according to Chiyoshi et al (2011), is to solve a single model where the transition rates are shared among idle servers. For example, on a transition between {000} to {001}, where all servers on the same location and there is no difference of their dispatch preference, the transition rate is equal to 1/3 of the total arrival rate.…”
Section: Dispatch Randomnessmentioning
confidence: 99%
“…By the end of the solutions, a mean value is calculated to find the final probabilities for each state. On a different way, according to Chiyoshi et al (2011), is to solve a single model where the transition rates are shared among idle servers. For example, on a transition between {000} to {001}, where all servers on the same location and there is no difference of their dispatch preference, the transition rate is equal to 1/3 of the total arrival rate.…”
Section: Dispatch Randomnessmentioning
confidence: 99%
“…Their study is different from the previous studies since multiple servers can be assigned to each station. Chiyoshi et al () provided a survey of the hypercube model applied to EMS systems.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Uma referência que cobre em detalhes o Modelo Hipercubo, bem como extensões e desdobramentos possíveis é encontrada em Chiyoshi et al (2011). Os autores, por meio de modelos reduzidos (tradução livre de Toy Models), apresentam formas de modelagem de diversas situações práticas encontradas nos sistemas de emergência.…”
Section: Revisão Bibliográficaunclassified