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in a small train station there are two counters where the travelers can buy their tickets but the customers form a
suppose that the time between two consecutive events for the renewal processnbspnt t ge 0 isnbspequal to 1 with
drivers stop to fill up their cars at a service station according to a poisson process with rate lambda 15 per hour
airplanes arrive at an airport having a single runway according to a poisson process with rate lambda 18 per hour the
we suppose that the probability that an arriving customer in annbspmm1nbspqueueing system decides to stay and wait
we wish to compare two maintenance policies for the airplanes of a certain airline company in the case of
we consider a queueing system in which there are two types of customers both types arriving according to a poisson
we consider a waiting system with a single server and finite capacity c 3 in which the customers arrive according to a
customers arrive at a service facility according to a poisson process with rate lambda the only server is able to serve
drivers arrive according to a poisson process with rate lambda to fill up their cars at a service station where there
we consider the queueing systemnbspmm1nbsphowever the customers do not have to wait because the server is able to serve
suppose that customers arrive at a service facility with a single server according to a poisson process with rate
suppose that the times between the arrivals of consecutive customers in a certain queueing system are independent
we modify the mm14 queueing system as follows the server always waits until there are at least two customers in the
customers arrive according to a poisson process with rate lambda at a bank where two clerks work clerk 1 respectively 2
in a certain garage there are three mechanics per work shift of eight hours the garage is open 24 hours a day customers
customers arrive at a hairdresseramp39s salon according to a poisson process with rate lambda 8 per hour there are two
we consider a queueing system with two servers the customers arrive according to a poisson process with rate lambda 1
customers arrive according to a poisson process with rate lambda 5 per hour in a system with two servers the
customers arrive according to a poisson process with rate a outside a bank where there are two automated teller
we consider a queueing system in which ordinary customers arrive according to a poisson process with rate lambda and
letnbspnnbspbe the number of customers in annbspmg22nbsploss system after a time long enough for the system to be in
suppose that we modify thenbspmm2nbspqueueing system as follows when a server is free he assists if needed the other
letnbspxtnbspbe the number of customers at time t ge 0 in a queueing system withnbspsnbspservers and finite capacity c
we consider the loss system mg22 suppose that the service times have independent exponential distributions with