- The busy period for the M0/G/1/m system with service time dependent of the queue length
Object's details: The busy period for the M0/G/1/m system with service time dependent of the queue length
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Prace Naukowe Instytutu Matematyki i Informatyki=Scientific Research of the Institute of Mathematics and Computer Science.
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- Resource Identifier: oai:www.sbc.org.pl:110967
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- Creation date: 2014-09-24
- Last modification date: 2020-02-12
- Content object's number of views: 180
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See also
On characteristics of the Mө /G/1/m and Mө /G/1 queues with queue-size basedpacket dropping
Creator:Zhernovyi Yuriy; Kopytko Bohdan; Zhernovyi Konstantyn
Type:czasopismo
Steady-state characteristics of three-channel queueing systemswith Erlangian service times
Creator:Kopytko Bohdan; Zhernovyi Konstantyn
Date:2016
Type:artykuł
Stationary characteristics of m/m/1 queue with switching of service modes
Creator:Kopytko Bohdan; Zhernovyi Konstantyn
Date:2011
Type:artykuł
Calculating steady-state probabilities of single-channel closed queueing systems using hyperexponential approximation
Creator:Zhernovyi Yuriy; Kopytko Bohdan
Date:2020
Type:artykuł
Calculating steady-state probabilities of queueing systems using hyperexponential approximation
Creator:Zhernovyi Yuriy; Kopytko Bohdan
Date:2019
Type:artykuł
Calculating steady-state probabilities of single-channel queueing systems with changes of service times depending on the queue length
Creator:Zhernovyi Yuriy; Kopytko Bohdan
Date:2019
Type:artykuł
Recurrence relations for a multi-channel closed queueing system with Erlangian service times of second order
Creator:Zhernovyi Yuriy; Kopytko Bohdan
Date:2017
Type:artykuł
Reliability assessment of a series system with redundancy and repair facilities
Creator:Zhernovyi Yuriy; Kopytko Bohdan
Date:2020
Type:artykuł