Lean Systems
Chapter 6
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6-1
What is a Lean System?
Lean Systems
Operations systems that maximize the value added by each of a company’s activities by removing waste and delays from them.
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6-2
Continuous Improvement Using a Lean Systems Approach
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6-3
Eight Types of Waste or Muda
Table 6.1
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6-4
Continuous Improvement �with Lean Systems
Figure 6.1
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6-5
Supply Chain Considerations �in Lean Systems
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6-6
Process Considerations �in Lean Systems
Pull Method of Workflow (LEAN)
A method in which customer demand activates the production of the service or item.
Push Method of Workflow (NOT LEAN)
A method in which production of the item begins in advance of customer needs.
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6-7
Process Considerations �in Lean Systems
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6-8
Process Considerations �in Lean Systems
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6-9
Process Considerations �in Lean Systems
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6-10
5S
Table 6.2
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6-11
Toyota Production System
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6-12
House of Toyota
Figure 6.3
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6-13
One-Worker, Multiple Machines
Figure 6.4
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6-14
Group Technology
Jumbled Flows without GT
Lines Flows with 3 GT cells
Figure 6.5
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6-15
What is a Value Stream Mapping?
Value Stream Mapping
A widely used qualitative lean tool aimed at eliminating waste or muda.
Figure 6.6
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6-16
VSM Icons
Figure 6.7
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6-17
VSM Metrics
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6-18
Example 6.1
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6-19
Example 6.1
Table 6.3
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6-20
Example 6.1
Table 6.3
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6-21
Example 6.1
a.
Figure 6.8
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6-22
Example 6.1
[(1,000 + 2,200) pieces /week]/5 days =
640 pieces per day
Daily Availability
(7 hours/day) x (3,600 seconds per hour) =
25,200 seconds per day
Takt Time = Daily availability/Daily Demand =
25,200/640 =
39.375 seconds per piece
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6-23
Example 6.1
Raw Material Lead Time - 5 days
WIP between Press and Pierce/Form =
(2,250/640) = 3.5 days
WIP between Pierce/Form and Finish/Grind =
(3,350/640) = 5.2 days
WIP between Finish/Grind and Shipping=
(1,475/640) = 2.3 days
Total Production Lead Time =
(5 + 3.5 + 5.2 + 2.3) = 16 days
d. Total Processing Time = Sum of the Cycle Times
(12 + 34 + 35) = 81 seconds
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6-24
Example 6.1
e.
Pierce and Form is the bottleneck
Capacity = 25,200/38.5 = 654 units/day
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6-25
Application 6.1
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6-26
Application 6.1
Overall Process Attributes | Average demand: 200/day Batch size: 20 Number of shifts per day: 2 Availability: 8 hours per shift with a 45-minute break |
Customer Shipments | One shipment of 1,000 units each week |
Information Flow | All communications with the customer are electronic There is a weekly order release to Cutting All material is pushed |
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6-27
Application 6.1
Processing Step 1 | Cut | Cycle time = 160 seconds Setup time = 3 minutes Up time = 100% Operators = 1 WIP = 600 units (Before Cut) |
Processing Step 2 | Grind | Cycle time = 120 seconds Setup time = 1 minute Up time = 99% Operators = 1 WIP = 800 units (Before Grind) |
Processing Step 3 | Bend | Cycle time = 240 seconds Setup time = none Up time = 100% Operators = 1 WIP = 400 units (Before Bend) WIP = 600 units (After Bend) |
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6-28
Application 6.1
(600 + 800 + 400 + 600) = 2400 units
b. Daily Demand
200 units per day
Daily Availability
(8 hours/day x 60 min) – 45 minutes = 435 min
435 min x 2 shifts/day=
870 minutes per day
Takt Time = Daily availability/Daily Demand = 870/200 =
4.35 minutes per unit
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6-29
Application 6.1
Raw Material Lead Time - (600/200) = 3 days
WIP between Cut and Grind =
(800/200)= 4 days
WIP between Grind and Bend =
(400/200) = 2 days
Finished Goods Lead Time after Bend =
(600/200) = 3 days
Total Production Lead Time = (3 + 4 + 2 + 3) = 12 days
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6-30
Application 6.1
d. Total Processing Time = Sum of the Cycle Times
(160 + 120 + 240) = 520 seconds
e. Bending is the bottleneck
Availability at Bending = 870 min/day
Time at bottleneck = (240 + 0)/240 sec/unit = 4 min/unit
Capacity = 870/4 = 217.5 units/day
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What is a Kanban?
Kanban
A Japanese word meaning “card” or “visible record” that refers to cards used to control the flow of production through a factory
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6-32
The Kanban System
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Storage area
Empty containers
Full containers
Assembly line 1
Assembly line 2
Figure 6.9
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6-33
The Kanban System
Storage area
Empty containers
Full containers
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Assembly line 1
Assembly line 2
Figure 6.9
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6-34
The Kanban System
Storage area
Empty containers
Full containers
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Assembly line 1
Assembly line 2
Figure 6.9
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6-35
The Kanban System
Storage area
Empty containers
Full containers
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Assembly line 1
Assembly line 2
Figure 6.9
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6-36
The Kanban System
Storage area
Empty containers
Full containers
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Assembly line 1
Assembly line 2
Figure 6.9
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6-37
The Kanban System
Storage area
Empty containers
Full containers
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Assembly line 1
Assembly line 2
Figure 6.9
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6-38
The Kanban System
Storage area
Empty containers
Full containers
Receiving post
Kanban card for product 1
Kanban card for product 2
Fabrication cell
O1
O2
O3
O2
Assembly line 1
Assembly line 2
Figure 6.9
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6-39
General Operating Rules
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6-40
Determining the �Number of Containers
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6-41
Determining the �Number of Containers
Work in Process (WIP) =
(average demand rate) × (average time a container spends
in the manufacturing process) + safety stock
WIP = kc
k =
where
k = number of containers
d = expected daily demand for the part
w = average waiting time
p = average processing time
c = number of units in each container
α = policy variable
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6-42
Example 6.2
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6-43
Example 6.2
k =
2,000(0.08 + 0.02)(1.10)
22
= = 10 containers
220
22
b. Figure 8.10 from OM Explorer shows that with reduced waiting time, the number of containers drops to 8.
Figure 6.10
if
d = 2,000 units/day,
p = 0.02 day,
α = 0.10,
w = 0.082 day, and
c = 2,000 units
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6-44
Application 6.2
Item B52R has an average daily demand of 1,000 units. The average waiting time per container of parts (which holds 100 units) is 0.5 day. The processing time per container is 0.1 day. If the policy variable is set at 10 percent, how many containers are required?
= 6.6, or 7 containers
=
1,000(0.5 + 0.1)(1 + 0.1)
100
k =
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6-45
Other Kanban Signals
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6-46
Organizational Considerations
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6-47
Process Considerations
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6-48
Solved Problem 1
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6-49
Solved Problem 1
Table 6.4
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6-50
Solved Problem 1
Figure 6.11
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6-51
Solved Problem 1
2,700 units per day
Daily Availability
(7.5 hours/day) x (3,600 seconds per hour) x (2 shifts/day)=
54,000 seconds per day
Takt Time = Daily availability/Daily Demand =
54,000/2,700 =
20 seconds per unit
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Solved Problem 1
Raw Material Lead Time – (4,000/2,700) = 1.48 days
WIP between Forming and Drilling =
(5,000/2,700)= 1.85 days
WIP between Drilling and Grinding =
(2,000/2,700) = .74 day
WIP between Grinding and Packaging=
(1,600/2,700) = .59 day
Finished Goods Lead Time before Shipping =
(15,700/2,700) = 5.81 days
Total Production Lead Time =
(1.48 + 1.85 + .74 + .59 + 5.81) = 10.47 days
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Solved Problem 1
d. Total Processing Time = Sum of the Cycle Times
(11 + 10 + 17 + 15) = 53 seconds
e.
Grinding is the bottleneck
Capacity = 54,000/17 = 3,176 units/day
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Solved Problem 2
A company using a kanban system has an inefficient machine group. For example, the daily demand for part L105A is 3,000 units. The average waiting time for a container of parts is 0.8 day. The processing time for a container of L105A is 0.2 day, and a container holds 270 units. Currently, 20 containers are used for this item.
a. What is the value of the policy variable, α?
b. What is the total planned inventory (work-in-process and finished goods) for item L105A?
c. Suppose that the policy variable, α, was 0. How many containers would be needed now? What is the effect of the policy variable in this example?
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6-55
Solved Problem 2
a. We use the equation for the number of containers and then solve for α:
α = 1.8 – 1 = 0.8
20 =
3,000(0.8 + 0.2)(1 + α)
270
(1 + α) = = 1.8
20(270)
3,000(0.8 + 0.2)
k =
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Solved Problem 2
20(270) = 5,400 units
c. If α = 0
k =
= 11.11, or 12 containers
3,000(0.8 + 0.2)(1 + 0)
270
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