Two queueing systems with foreground-background processor sharing discipline are considered. Non-stationary joint distribution of the number of customers served until the moment t and being in the system at time t taking into account their lengths (for the customers being in the system at the moment t their served lengths are considered) is derived in terms of a triple transform (the Laplace transform on time and generation functions on number of customers)
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
Queueing systems with Markov arrival flow, customers of several types, generalized foreground-backgr...
Two queueing systems with foreground-background processor sharing discipline are considered. Non-sta...
Two queueing systems with foreground-background processor sharing discipline are considered. Non-sta...
Two queueing systems with foreground-background processor sharing discipline are considered. Non-sta...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with several independent Poisson input flows of customers, infinite ...
A single server queueing system with several independent Poisson input flows of customers, infinite ...
A single server queueing system with several independent Poisson input flows of customers, infinite ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
Queueing systems with Markov arrival flow, customers of several types, generalized foreground-backgr...
Two queueing systems with foreground-background processor sharing discipline are considered. Non-sta...
Two queueing systems with foreground-background processor sharing discipline are considered. Non-sta...
Two queueing systems with foreground-background processor sharing discipline are considered. Non-sta...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with Markov input flow of customers of several types, infinite buffe...
A single server queueing system with several independent Poisson input flows of customers, infinite ...
A single server queueing system with several independent Poisson input flows of customers, infinite ...
A single server queueing system with several independent Poisson input flows of customers, infinite ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
The MAP/G/1/infinity queue with FBPS discipline is under consideration. The mathematical relations ...
Queueing systems with Markov arrival flow, customers of several types, generalized foreground-backgr...