G
Guest
Hi all
I'm hoping that you can help me with a statistical problem. I am load testing a system and have found that, when X number of transactions are performed concurrently, performance degrades (no need for specifics on the degradation). What I need to do is identify this in my report and then indicate the probability that X number of transactions will be performed concurrently, expressed as "once every Y hours" (it's a report for management so I need to keep it simple)
My inputs are that I know how many transactions will be performed every hour (say 'n') and the length of time it takes to execute a transaction (say 't'). Now, I want to keep it simple so I'm not too concerned about transactions that start at slightly different times yet, due to t, overlap. In this case I can just assume that they are running concurrently and started at the same time (so, for a transaction that has t = 5 mins, there are only 12 possible intervals in which it could run)
I've had a look at the Poisson function but, firstly, I'm not sure that it applies to my requirement and, secondly, I'm not sure how to input my figures. Any advice
Thank
Martin
I'm hoping that you can help me with a statistical problem. I am load testing a system and have found that, when X number of transactions are performed concurrently, performance degrades (no need for specifics on the degradation). What I need to do is identify this in my report and then indicate the probability that X number of transactions will be performed concurrently, expressed as "once every Y hours" (it's a report for management so I need to keep it simple)
My inputs are that I know how many transactions will be performed every hour (say 'n') and the length of time it takes to execute a transaction (say 't'). Now, I want to keep it simple so I'm not too concerned about transactions that start at slightly different times yet, due to t, overlap. In this case I can just assume that they are running concurrently and started at the same time (so, for a transaction that has t = 5 mins, there are only 12 possible intervals in which it could run)
I've had a look at the Poisson function but, firstly, I'm not sure that it applies to my requirement and, secondly, I'm not sure how to input my figures. Any advice
Thank
Martin