We study mean sojourn times in a multi-server processor sharing system with two priority classes and with general service-time distributions. For high-priority customers, the mean sojourn time follows directly from classical results on symmetric queues. For low-priority customers, in the absence of exact results, we propose a simple and explicit approximation for the mean sojourn time. Extensive numerical experiments demonstrate that the approximations are highly accurate for a wide range of parameter settings
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
We study mean sojourn times in a multi-server processor sharing system with two priority classes and...
International audienceWe study a multi-class time-sharing discipline with relative priorities known ...
International audienceWe study a multi-class time-sharing discipline with relative priorities known ...
Abstract — We study a multi-class time-sharing discipline with relative priorities known as Discrimi...
International audienceWe study a multi-class time-sharing discipline with relative priorities known ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We consider a processor sharing queue with several customer classes. For an arbitrary customer of cl...
We study a multi-class time-sharing discipline with relative priorities known as Discriminatory Proc...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
We study mean sojourn times in a multi-server processor sharing system with two priority classes and...
International audienceWe study a multi-class time-sharing discipline with relative priorities known ...
International audienceWe study a multi-class time-sharing discipline with relative priorities known ...
Abstract — We study a multi-class time-sharing discipline with relative priorities known as Discrimi...
International audienceWe study a multi-class time-sharing discipline with relative priorities known ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We study an M/G/1 processor sharing queue with multiple vacations. The server only takes a vacation ...
We consider a processor sharing queue with several customer classes. For an arbitrary customer of cl...
We study a multi-class time-sharing discipline with relative priorities known as Discriminatory Proc...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...
In a discriminatory processor sharing (DPS) queueing model, each job (or customer) belongs to one ou...