Ripping for Yield
In the previous example, we ripped into five different
widths, but we didn’t put any particular priority
on any of the rips, so we produced whatever resulted
in the highest yield. In many cases, there is a need
to produce specific quantities of specific rip widths.
A list of these rip widths and quantities is generally
called a cut bill.
Our cut bill will generally determine whether we want
to rip for yield, value, or required amounts. Ripping
for yield is pretty straight forward. We will rip the
lumber in such a way that we end up with the highest
possible volume of the resulting product, regardless
of what quantities of each rip we end up with. When ripping
for glue up, ripping for highest yield makes sense because
we don’t usually care how many of each width we
rip. Whenever we rip to specific widths or rip for specific
quantities, we are forcing the system away from the highest
yield solutions, so yield drops. The harder we have to
force the system to get what we want, the lower the resulting
yield.
Ripping for Value
The previous example showed five fixed widths being
ripped for maximum yield. There are times, however, when
the highest yield doesn’t make sense. Take for
example a moulding operation where we are ripping 3 1/8” and
6” moulding blanks. When a board with a maximum
usable width of 6 1/2” is to be ripped, ripping
for highest yield would give us two 3 1/8” rips,
but one 6” moulding is probably worth more than
two 3 1/8” mouldings. In such a case, it is not
desirable for the optimizer to calculate the solution
with the highest yield. Instead, a value (usually a value
per board foot) is put on each desired rip and the optimizer
then optimizes for value. Setting all rips to the same
value is the same as ripping for yield. The further apart
the values are set, the lower the yields that can be
expected. Ripping for value can also be used to control
the quantities of resulting rips. If the ripping operation
is producing too little of a particular rip, increasing
the value of that rip will tend to make the system produce
more. Alternatively, if it’s producing too much
of a particular rip, lowering the value for that rip
will cause the system to produce less of that rip. Keep
in mind that the further the values are changed from
all being identical, the more yield will suffer.
Starting with the previous example, let’s assume
we have a high need for the 1.875” rips. By increasing
the value of the 1.875” rip, our simulation gives
us different results.
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Opti-Rip
Production Report |
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Setup
Number:
Supplier:
Material Used:
Thickness:
Lumber Cost $/MBF:
Misc:
Lineal Ft. Processed:
Board Ft. Processed:
Board Ft/Hour:
Process Time:
Lumber Piece Count:
Avg Lumber Width:
Avg Yield:
Lumber Pieces/Hour:
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1
1.000
0
416476
201312
0
00:00
46696
5.780
87.33
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Report
Printed:
Job Started:
Job Ended:
Rip Widths:
Auto Deduct:
Kerf:
Avg Lumber Length:
Avg BdFt/Board:
Lumber Value:
Product Value $/MBF:
Product Cost $/MBF:
Value Increase $/MBF: |
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02/28/06
01:50 pm
02/28/06 01:50 pm
02/28/06 01:50 pm
5
0.000
0.160
8.9
4.3
908
1039
0
1039
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Width
2.625
3.000
2.500
1.125
1.875 |
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Value/MBF
1000
1000
1000
1000
1000 |
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Lin.Ft.Reqd
0
0
0
0
0 |
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PCs.Prod
19628
16217
8066
19618
49926
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Lin.Ft.Prod
177155
144547
71284
170803
448358 |
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Bd.Ft.Prod
38752
36136
14850
16012
70055
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Rip.Yield
88.9
87.8
89.6
83.9
86.5
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Notice that the increase in the value for the 1.875” rip
resulted in a drastic increase in the quantity of 1.875” rips
produced. The resulting yield dropped by another 1/2
percent as well. The further the rip values are moved
from all being the same, the more the yield will drop.
Back |