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Ferreira, M. A. M. (2020). A collection of service time probability distributions parameters study and impact in M|G|∞system busy period and busy cycle time length probability distributions. In Albert R. Baswell (Ed.), Advances in mathematics research. (pp. 97-109). New York: Nova Science Publishers.
M. A. Ferreira, "A collection of service time probability distributions parameters study and impact in M|G|∞system busy period and busy cycle time length probability distributions", in Advances in mathematics research, Albert R. Baswell, Ed., New York, Nova Science Publishers, 2020, vol. 27, pp. 97-109
@incollection{ferreira2020_1734956124966, author = "Ferreira, M. A. M.", title = "A collection of service time probability distributions parameters study and impact in M|G|∞system busy period and busy cycle time length probability distributions", chapter = "", booktitle = "Advances in mathematics research", year = "2020", volume = "27", series = "Advances in Mathematics Research", edition = "", pages = "97-97", publisher = "Nova Science Publishers", address = "New York", url = "https://novapublishers.com/shop/advances-in-mathematics-research-volume-27/" }
TY - CHAP TI - A collection of service time probability distributions parameters study and impact in M|G|∞system busy period and busy cycle time length probability distributions T2 - Advances in mathematics research VL - 27 AU - Ferreira, M. A. M. PY - 2020 SP - 97-109 CY - New York UR - https://novapublishers.com/shop/advances-in-mathematics-research-volume-27/ AB - We present the problems that arise when calculating the moments of service time probability distributions for which the M|G|∞ queue system busy period and busy cycle-an idle period followed by a busy period-time length probability distributions become very easy to study, and show how to overcome them. We also, calculate the renewal function, the “peakedness,” and the “modified peakedness” for the M|G|∞ busy period and busy cycle time length in the case of those service time distributions. ER -