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Minebea CSD-701B - 7−5. Stabilized filter; 7−5−1. What is the Stabilized filter?; 7−5−2. Setting related with the Stabilized filter.

Minebea CSD-701B
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60
75. Stabilized filter
The instrument prepares the Stabilized filter that can filter through digital filter strongly when
variable width for load is within the constant value and also the same condition is frozen for more
than a constant period.
751. What is the Stabilized filter?
When the variable width of load is within the set value by the function F17 and also the same
condition is frozen for more than the set value with the F16, the digital filter for stabilized
filter will become effective set with the function F15. That is, the digital filter will be applied
only when the load is stable for more than a constant value, and then stabilizes the load display.
752. Setting related with the Stabilized filter.
D Set the data to apply the Stabilized filter with the function F17. The stabilized filter
width per set value “n” can be obtained through the display conversion by using the
following formula.
[Stabilized filter data width]=[Set value of F17]×[Display increment value]
For example, when the setting of function F17 is “00010” and the display increment is
“D=5”, then
[Stabilized filter data width]=10×5
50
D Data width supervisory time for the Stabilized filter can be set with the function F16.
D The digital filter for Stabilized filter can be set with the function F15.
D The averagedout times for the digital filter for Stabilized filter per set value “m” can be
obtained by the following formula.
[Stabilized filter averagedout times]=2
m
For example, when the setting of function F15 is “00002”,
[Stabilized filter times]=2
2
4(Times)
D Moreover, when the digital filter has set with the function F04, the averagedout times
will be “Stabilized filter averagedout times” and “Averagedout times” with the function
F04. (Refer to the paragraph 73.)
That is,
[Averagedout times]
=[Averagedout times with the F04]×[Averagedout times of stabilized filter]
For example, setting for the function F04 is “00004” and the function F15 is “00002”
as well, it will be as follows:
[Averagedout times]=2
4
×2
2
16×4
64(times)

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