Solution manual discrete-event system simulation 4th edition jerry banks




















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You are commenting using your WordPress. You are commenting using your Google account. You are commenting using your Twitter account. You are commenting using your Facebook account. Notify me of new comments via email. Notify me of new posts via email. Home About. The most important models of the 3 series are following:. Share this: Twitter Facebook. Like this: Like Loading Comments 0 Trackbacks 0 Leave a comment Trackback. No comments yet. No trackbacks yet. Grocery store Shoppers Length of grocery Checking out Arrival at Number of shoppers list checkout in line counters Number of checkout lanes in operation Departure from checkout counter d.

Fast food Customers Size of order Placing the Arrival at Number of customers restaurant desired order the counter waiting Paying for Completion Number of positions the order of purchase operating f. Hospital Patients Attention level Providing Arrival of Number of patients emergency room required service the patient waiting required Departure of Number of physicians the patient working g.

Taxicab company Fares Origination Traveling Pick-up Number of busy taxi cabs of fare Destination Number of fares Drop-off waiting to be picked up of fare h.

Criterion for evaluating by a traffic light. The effectiveness: average delay time of cars may go straight, cars. Resources required: 2 people turn left, or turn right. Criterion for evaluating is allowed after full stop effectiveness: average delay time of provided no pedestrians cars.

Resources required: 2 people are crossing and no vehi- for 8 days for data collection, 1 per- cle is approaching the in- son for 3 days for data analysis, 1 tersection. Should the road be at the intersection. Ve- widened to 4 lanes? Method of eval- hicles break down in the uating effectiveness: average delay intersection making one time of all vehicles. Resources re- lane impassable. Acci- quired: 2 people for 10 days for data dents occur blocking traf- collection, 1 person for 5 days for fic for varying amounts of data analysis, 1 person for 5 days for time.

The data could be easily augmented as it is being collected. Analysis of the data could also be performed using currently available software. Model Translation step 5 - Many simulation languages are now available see Chapter 4. Validation step 7 - Validation is partially a statistical exercise. Statistical packages are available for this purpose. Experimental Design step 3 - Same response as for step 7. Production Runs step 9 - See discussion of step 5 above.

Documentation and Reporting step 11 - Software is available for documentation assistance and for report preparation. The problem requests that the simulation for each policy should run for 5 days. This is a very short run length to make a policy decision. Let 1 denote the fastest server, 2 the second fastest server, and so on. Arrival event No Server 1 Served by 1 busy? Yes No Served by 2 Server 2 busy?

Departure event from server j Begin server j No Another Yes Remove the waiting idle time unit unit from the queue waiting? Shown on simulation tables Then, simulate for two taxis for 5 days. Comparison Smalltown Taxi would have to decide which is more important—paying for about 43 hours of idle time in a five day period with no customers having to wait, or paying for around 4 hours of idle time in a five day period, but having a probability of waiting equal to 0.

Continue this process for 5 replications and estimate the desired probability. Time Serv. In Exercise 20, the modal value is in the bin 1. In Figure 2. In Exercise 20, the median value is about 1.

Bin Frequency No. Waiting Time in each bin 30 25 25 Occurrences No. In Exercise 21, the modal value is in the bin 2.

There are three addition higher valued bins that have frequencies of one less. In Exercise 21, the median value is about 3. Waiting Time in each bin 8 7 7 6 6 6 6 Occurrences No. But, with simulation, it may or may not happen. Number of Trials Minimum Maximum 25 0. This shows why you should not conduct just one trial.

It might be the low value, 0. Or, it might be the high value, 3. This is what is expected in simulation. When there are more observations, there is a greater opportunity to have a smaller or larger value. The difference between these two is less than would be anticipated. We also determined the ranges. On 50 trials, the range of observation on the maximum values is 4. With trials, the comparable value is 3.

The average value for 50 trials and trials is close 0. But, the variation in the values is much larger when there are 50 trials vs trials 0.

With more observations, there is a greater opportunity to have larger or smaller values. But, with more observations, there is more information so that the averages are more consistent. With 50 trials, the best policy is to order 60 or, perhaps, 70 papers. More trials for the policies of 60 and 70 papers are advised. These 10 days can be considered as independent trials 10 x These days of information helps to answer Exercise 28 better.

The more information, the better. Review period days Avg. Ending Inventory 4 3. Maximum Inventory Avg. Ending Inventory 10 2. There is a much greater opportunity for a large or small value with ten times as many trials. Average lead time demand is 8.

Original data Bin Frequency Occurrences No. New input data Expmt Middle Expmt Middle Expmt Middle Expmt Middle 1 6 11 16 2 7 12 17 3 8 13 18 4 9 14 19 5 10 15 20 a Bin Frequency Occurrences No. Chapter 3 General Principles For solutions check the course web site at www. The variance and mean are equal. Note: Since both Beta and Uniform distributions are continuous, the density at the end points are 0. Then Xi is normally distributed. Since The solution for this system is given by Figure 6.

The solution is identical to that of Exercise On the other hand, actual unloading times are probably less variable than the exponential distribution. A table comparing one crane and two cranes follows: one crane two cranes c 1 2 LQ 6. Thus, adding another copier substantially reduces the likelihood of having a line reach outside the store.

The expected service time is 3 0. Clearly the service time is not exponen- tially distributed, but we are approximating it as exponentially distributed with the same mean. Chapter 7 Random-Number Generation 7. Draw two slips of paper one-at-a-time, with replacement , and let the resulting numbers be F, S. F S This procedure generates random numbers on the interval [0, 0. No restriction on X0 for the result to hold. To guarantee the maximum period to be obtained, X0 must be odd.

Even seeds have the minimal possible period regardless of a. Use Chi-Square test to check whether the data stream are uniformly distributed.



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