occupancy time of a transporter

[StevieG]

Hi,

i've just a little question abaout a stat iof my transporter.

i want to find out the occupancy time of my transporter.

I found in the stats fpr the attribute the value "statLeerZeit". is it the time, where the transporter has not any MUs on it?

And it is like this, is it possible to say: simTime - statleerZeit = occupancy time?

Or do i have an mistake in my thoughts?

best regards

[StevieG]

hi,

a little hint would be great :-)

[Steffen_B]

yes, you can calculate

eventController.simTime - eventController.startStat - transporter.statEmptyTime = occupancy time

[StevieG]

hi, great for your hint.

so "eventController.simTime - eventController.startStat" = ist the total time of the simulation?

and is it possible, to show the occupany time in the console?

best regards!!

[Steffen_B]

"eventController.simTime - eventController.startStat" is the statistics time

If you set a value in the eventController field start stat, the eventcontroller will reset the statistics at this point in time.

for show values in the console use the command print (see help)

[StevieG]

Hi,

so y mtheod hat to look like:

1. calculate eventController.simTime-eventController.startStat

2. calucate "eventController.simTime-eventController.start.stat" - transporter.statEmptyTime

3.after the end of the simulation, calculate with meanValue the average of the occupany time

is it correct?

best regards

[Steffen_B]

what do you mean with

"the average of the occupany time"

[StevieG]

if i have the occuoany time of my transporter, i could divide it by the number of people which were transported.

after that i could add it by the average of the waiting time in the buffer:

average waiting buffer + average occupany time (driving per person) = average of my processing time

what do you mean?

[Steffen_B]

it is your model, but if you create the passengers before and delete them after the transport, the easiest way to calculate the average "processing time" is the mean lifespan of the MUs (see statistics of the drain)