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)
EARTH LEAKAGE CURRENT DETECTOR
M54125L/P
MITSUBISHI <CONTROL / DRIVER IC>
ABNORMAL VOLTAGE DETECTION FUNCTION
Normally VIBL, fixed amplitude AC supply that has been rectified
and divided by a resistor, is input to abnormal voltage input IBL.
When a fault occurs in the neutral line N, successive peaks of VIBL
become alternately small and large, with the levels determined by
the load on the AC power lines A and B.
When the amplitude of VIBL exceeds the abnormal voltage trip
voltage VBLT, capacitor CWF connected to pin WF discharges. After
the discharge shase is completed, charging begins again.) When
voltage VWF at WF drops below the WF threshold voltage,
capacitor CTD at TD charges, and after delay time tTD, when
voltage VTD at TD reaches the TD threshold voltage, output OUT
turns on, activating the circuit breaker. To avoid misoperation due
to the effect of repeated one-shot noise that brings VIBL above
VBLT, the voltage drops to the initial value only after time tWF.
This abnormal voltage detection circuit is enabled only when an
external resistor RXis connected to pin RXto enable the current
flow.
LEAKAGE DETECTION FUNCTION
When leakage current current Ig appears on the primary side of
zero-current transformer, ZCT, leakage signal voltage V ILK appears
on the secondary side and is input at ILK with bias VB as the
reference. In the half cycle when VILK is negative, capacitor CMM
connected to MM charges until VILK reaches the DC trip voltage.
If the voltage at MM does not reach the MM positive threshold
voltage, when the charging phase is completed, capacitor CMM
discharges at a small current. The output OUT is reset to the off
state (in which output current flows in) when VMM descends to the
MM negative threshold voltage.
Earth-leakage currents are detected when the amplitude of input
voltage VILK exceeds the DC trip voltage VLKT for longer than the
detection time tMM. The output OUT turns on for time tOUT. The
output current is used to turn on the thyristor that opens the
breaker contacts.
WAVEFORM DIAGRAM
1) Voltage waveform when earth leakage is detected.
MM positive direction threshold voltage Note: Values in the parentheses are for reference onl
.
MM negative direction threshold voltage
2) Voltage waveform when abnormal voltage is detected.
WF threshold voltage
TD threshold voltage
VILK
VMM
VLKT
IMM
3ms
tOU
T
(45ms)
VBT
L
(3.9V)
Nois
e
VISL
VWF
tW
F
(55ms) VTD
tTD(300ms)
VB
0
0
0
0
0
0
ILK
VB
MM
OUT
IBL
WF
TD
OUT