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E3S-C E3S-C
11
Fuzzy Mutual Interference Prevention Function
If reflective Photoelectric Sensors are installed side by side, each
reflective Photoelectric Sensor may be influenced by the light
emitted
from the other Photoelectric Sensors.
The
fuzzy mutual interference prevention function of the E3S-C en
-
ables
the E3S-C to monitor any light interference for a certain period
before
the E3S-C starts emitting light so that the E3S-C can retrieve
the
intensity and frequency of the light interference as data. Using
this data, the E3S-C estimates with fuzzy inference the risk of the
malfunctioning
of the E3S-C and controls the timing of the E3S-C’
s
light
emission.
When the risk is low:
The
E3S-C waits until there is no light interference and emits light.
Light interference
Emission pattern
When
the risk is high:
The E3S-C emits light between each light interference moment.
Light interference
Emission pattern
Sensitivity Adjustment (Reflective Sensors)
Item Position A
Position B
Setting
Sensing
condition Photoelectric sensor
Sensing object
Photoelectric sensor
Sensing object
---
Sensitivity
adjustor A
Min. Max.
B
Min. Max.
CAC
Min. Max.
Indicators OFF ON
STABILITY
(green) LIGHT
(red)
OFF OFF
STABILITY
(green) LIGHT
(red)
OFF ON
STABILITY
(green) LIGHT
(red)
Procedure Locate
a sensing object at the
sensing distance, set the sensitivity
adjustor to the minimum scale
position, and gradually increase
sensitivity by turning the sensitivity
adjustor clockwise until the incident
light indicator (red LED) is ON.
Position A is where the indicator has
turned ON. Regard the maximum
scale position as Position A if the
indicator does not turned ON at full
sensitivity.
Remove the sensing object and turn
the sensitivity adjustor clockwise until
the E3S-C detects the background
object and the incident light indicator
(red LED) is lit. The moment the red
light indicator is lit, stop turning the
sensitivity adjustor
, the position of
which is point B. T
urn the sensitivity
adjustor counterclockwise to decrease
the sensitivity until the red light
indicator is OFF
. The moment the red
light indicator is OFF
, stop turning the
sensitivity adjustor
, the position of
which is point C.
If there is no background object, point
C is where the sensitivity adjustor is
set to maximum.
Set the sensitivity indicator to the
position between Positions A and C
(in some cases, Positions A and C are
opposite of the above example). The
photoelectric sensor will then work
normally if the stability indicator
(green) is lit with and without the
sensing object. If it is not lit, stable
operation cannot be expected, in
which case a dif
ferent sensing
method must be applied.
Unlike
conventional photoelectric sensors, the variation in the sensitivity of E3S photoelectric sensors is minimal. This means the sensitivity
can
be adjusted on only a single photoelectric sensor
, and
then the adjustors on the other photoelectric sensors can be set to the same scale
position.
There is no need to adjust the sensitivity of each photoelectric sensor individually
.