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Summary 1CV50: Manufacturing integration course

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A summary of all material needed for the final exam of 1CV50

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  • July 29, 2021
  • 16
  • 2020/2021
  • Summary
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Chapter 7

 Balanced line: when all machines in the line have the same rate

 Capacity of a station (per hour) = number of machines * (1/process time)

 Congestion Coefficient (α): A unitless measure of congestion
- Zero variability: α=0
- Practical worst-case: α=1
- Worst possible case: α=W(o)

 Effective production rate: the maximum average rate at which the workstation can
process parts

 Fill rate: the fraction of orders that are filled from stock immediately

 Inventory turns / Turnover ratio: the ratio of throughput to average inventory

 Lead time: time allocated for production of a part on a routing or line

 Service level = probability of (cycle time ≤ lead time)

 Touch time: the actual working time

 Utilization: fraction of time a workstation is not idle = arrival rate/effective production
rate




Little’s Law
WIP = Throughput * Cycle time
 Cycle time / Flow time / Throughput time (CT): the average time from release of a job
at the beginning of the routing until it reaches an inventory point at the end of the routing
 Throughput (TH): the average quantity of good parts produced per unit time


Cycle time: Throughput:

,Work in Progress
 Work in progress (WIP): inventory between start and end points of a product routing
 Critical WIP (Wo): the WIP level for which a line with given values of r(b) and T(o) but
having no variability achieves maximum throughput with minimum cycle time
W(o) = rb * To

 Raw process time (To): the sum of the long-term average process times of each
workstation in the line
 Bottleneck rate (rb): the rate of the workstation having the highest long-term utilization




When we have two machines we can calculate the bottleneck rate by calculating the
utilization. Because some parts are scrapped we should take this into account. The
percentage of rate r scrapped is 1-y so the percentage kept is r*y. Therefore the utilization of
machine 2 is different than machine 1.




Performances


1. Best-case performance: maximum throughput and minimum cycle time (no randomness)




o In a balances line: W(o) = number of machines
o In an unbalanced line: W(o) is always less than number of machines

, 2. Worst-case performance: maximum cycle time and minimum throughput (no
randomness)




3. Practical worst-case performance: considers randomness, represents the maximum
randomness case
Every possible state occurs with equal frequency. In order for all states to be equally likely,
three conditions are required:
1. The line must be balanced
2. All stations must consist of single machines
3. Process times must be random and occur according to the exponential distribution
(memoryless)

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