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It will be seen in 9 that the structural form (254) is very useful to design approximations in more complex queueing models Another important feature shown by the Pollaczek Khintchine formula is that the average delay and average queue size increase in a non-linear way when the offered load increases A twice as large value for the offered load does not imply a twice as large value for the average delay! On the contrary, the average delay and the average queue size explode when the average arrival rate becomes very close to the average service rate Differentiation of Wq as a function of shows that the slope of increase of Wq as a function of is proportional to (1 ) 2 As an illustration a small increase in the average arrival rate when the load = 09 causes an increase in the average delay 25 times greater than it would cause when the load = 05 This non-intuitive nding demonstrates the danger of designing a stochastic system with too high a utilization level, since then a small increase in the offered load will in general cause a dramatic degradation in system performance We have not yet proved the Pollaczek Khintchine formula First we give a heuristic derivation and next we give a rigorous proof Heuristic derivation Tag a customer who arrives when the system has reached statistical equilibrium Denote its waiting time in queue by the random variable Dtag Heuristically, E(Dtag ) = Wq By the PASTA property, the expected number of customers in queue seen upon arrival by the tagged customer equals Lq Noting that is the long-run fraction of time the server is busy, it also follows that the tagged customer nds the server busy upon arrival with probability Using the result (218) for the excess variable, it is plausible that the expected remaining service time of the customer seen in service by a oisson arrival equals 1 E(S 2 )/E(S) Putting the 2 pieces together, we nd the relation E(Dtag ) = Lq E(S) + E(S 2 ) 2E(S).

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