Properties of Recurrent Equations for the Full-Availability Group with BPP Traffic

المؤلفون المشاركون

Glabowski, Mariusz
Stasiak, Maciej
Weissenberg, Joanna

المصدر

Mathematical Problems in Engineering

العدد

المجلد 2012، العدد 2012 (31 ديسمبر/كانون الأول 2012)، ص ص. 1-17، 17ص.

الناشر

Hindawi Publishing Corporation

تاريخ النشر

2011-10-12

دولة النشر

مصر

عدد الصفحات

17

التخصصات الرئيسية

هندسة مدنية

الملخص EN

The paper proposes a formal derivation of recurrent equations describing the occupancy distribution in the full-availability group with multirate Binomial-Poisson-Pascal (BPP) traffic.

The paper presents an effective algorithm for determining the occupancy distribution on the basis of derived recurrent equations and for the determination of the blocking probability as well as the loss probability of calls of particular classes of traffic offered to the system.

A proof of the convergence of the iterative process of estimating the average number of busy traffic sources of particular classes is also given in the paper.

نمط استشهاد جمعية علماء النفس الأمريكية (APA)

Glabowski, Mariusz& Stasiak, Maciej& Weissenberg, Joanna. 2011. Properties of Recurrent Equations for the Full-Availability Group with BPP Traffic. Mathematical Problems in Engineering،Vol. 2012, no. 2012, pp.1-17.
https://search.emarefa.net/detail/BIM-1029623

نمط استشهاد الجمعية الأمريكية للغات الحديثة (MLA)

Glabowski, Mariusz…[et al.]. Properties of Recurrent Equations for the Full-Availability Group with BPP Traffic. Mathematical Problems in Engineering No. 2012 (2012), pp.1-17.
https://search.emarefa.net/detail/BIM-1029623

نمط استشهاد الجمعية الطبية الأمريكية (AMA)

Glabowski, Mariusz& Stasiak, Maciej& Weissenberg, Joanna. Properties of Recurrent Equations for the Full-Availability Group with BPP Traffic. Mathematical Problems in Engineering. 2011. Vol. 2012, no. 2012, pp.1-17.
https://search.emarefa.net/detail/BIM-1029623

نوع البيانات

مقالات

لغة النص

الإنجليزية

الملاحظات

Includes bibliographical references

رقم السجل

BIM-1029623