U RATED DC VOLTAGE
NDC
MAXIMUM OPERATING PEAK VOLTAGE OF EITHER
POLARITY BUT OF A NON-REVERSING TYPE WAVEFORM
FOR WHICH THE CAPACITOR HAS BEEN DESIGNED.
–
U RATED RMS VOLTAGE
rms
ROOT MEAN SQUARE OF MAX. PERMISSIBLE VALUE OF
SINUSOIDAL AC VOLTAGE IN CONTINUOUS OPERATION.
–
U RATED AC VOLTAGE
N
MAXIMUM OPERATING PEAK RECURRENT VOLTAGE OF
EITHER POLARITY OF A REVERSING TYPE WAVEFORM FOR
WHICH THE CAPACITOR HAS BEEN DESIGNED.
–
U RIPPLE VOLTAGE
r
PEAK-TO-PEAK ALTERNATING COMPONENT OF THE
UNIDIRECTIONAL VOLTAGE.
–
C RATED CAPACITANCE
N
NOMINAL VALUE OF CAPACITANCE MEASURED AT 20 °C.
–
I MAXIMUM CURRENT
max
MAXIMUM RMS CURRENT FOR CONTINUOUS OPERATION.
–
(dU/dt) MAXIMUM RATE OF VOLTAGE RISE
max
MAXIMUM PERMISSIBLE REPETITIVE RATE OF VOLTAGE
RISE OF THE OPERATIONAL VOLTAGE.
–
Î MAXIMUM PEAK CURRENT
MAXIMUM REPETITIVE PEAK CURRENT THAT CAN OCCUR
DURING CONTINUOUS OPERATION.
Î = C x (dU/dt)
max
–
Î MAXIMUM SURGE CURRENT
S
PEAK NON-REPETITIVE CURRENT INDUCED BY SWITCHING
OR ANY OTHER DISTURBANCE OF THE SYSTEM WHICH IS
ALLOWED FOR A LIMITED NUMBER OF TIMES, FOR
DURATIONS SHORTER THAN THE BASIC PERIOD.
Î = C x (dU/dt)
ss
–
tan() TANGENT OF THE LOSS ANGLE OF A CAPACITOR
RATIO BETWEEN EQUIVALENT SERIES RESISTANCE AND
THE CAPACITIVE REACTANCE OF A CAPACITOR AT A
SPECIFIED SINUSOIDAL ALTERNATING VOLTAGE,
FREQUENCY AND TEMPERATURE.
tan(δ)= ESR x ω x C = tan(δ) + R x
0s
tan(δ)= DIELECTRIC LOSS FACTOR
0
δ –
ωx C
R SERIES RESISTANCE
s
EFFECTIVE OHMIC RESISTANCE OF THE CONDUCTOR OF A
CAPACITOR UNDER SPECIFIED OPERATING CONDITIONS.
–
ESR EQUIVALENT SERIES RESISTANCE OF A
CAPACITOR
EFFECTIVE RESISTANCE WHICH, IF CONNECTED IN SERIES
WITH AN IDEAL CAPACITOR OF CAPACITANCE VALUE
EQUAL TO THAT OF THE CAPACITOR IN QUESTION,
WOULD HAVE A POWER LOSS EQUAL TO ACTIVE POWER
DISSIPATED IN THAT CAPACITOR UNDER SPECIFIED
OPERATING CONDITIONS.
–
ESR = tan(δ) / (ω x C) + R
0s
L SELF-INDUCTANCE
s
THE SUM OF ALL INDUCTIVE ELEMENTS WHICH ARE
CONTAINED IN A CAPACITOR.
–
P DISSIPATED POWER
diss
ACTIVE POWER DISSIPATED IN THE CAPACITOR.
2
P = I x ESR
dissmax
–
θ– AMBIENT TEMPERATURE
amb
TEMPERATURE MEASURED FROM THE DISTANCE OF
APPROXIMATELY 0.1 m AND AT TWO-THIRDS OF THE
HEIGHT OF THE CAPACITOR.
θ LOWEST OPERATING TEMPERATURE
min
LOWEST TEMPERATURE OF THE DIELECTRIC AT WHICH
THE CAPACITOR MAY BE ENERGIZED.
–
θ– MAXIMUM OPERATING TEMPERATURE
max
HIGHEST TEMPERATURE OF THE CASE AT WHICH THE
CAPACITOR MAY BE OPERATED.
R THERMAL RESISTANCE
th
THERMAL RESISTANCE INDICATES HOW MANY DEGREES
THE TEMPERATURE OF THE CAPACITOR RISES AT THE HOT
SPOT IN RELATION TO THE DISSIPATION LOSSES.
–
Δ – CONTAINER TEMPERATURE RISE
case
DIFFERENCE BETWEEN THE TEMPERATURE OF THE
HOTTEST POINT OF THE CONTAINER AND THE
TEMPERATURE OF THE COOLING AIR.
θ
θ
θ= θ + P x R
hs ambdissth
– HOT-SPOT TEMPERATURE
hs
TEMPERATURE AT THE HOTTEST SPOT INSIDE THE
CAPACITOR.
P
P= (θ - θ) / R
max hsamb th
– MAXIMUM POWER LOSS
max
MAXIMUM PERMISSIBLE POWER DISSIPATION FOR
CONTINUOUS OPERATION.
4
5
TERMS AND DEFINITIONS
POWER ELECTRONIC CAPACITORS
APPLICATIONS
WIND PLANTS
WELDING EQUIPMENT
UPS SYSTEMS
HYBRID VEHICLES
SOLAR POWER PLANTS
FREQUENCY INVERTERS
DC (AC)/AC (DC)
INVERTER
IGBT MODULE
DC/AC
INVERTER
DC/AC
INVERTER
DC (AC)/AC (DC)
INVERTER
DC (AC)/AC (DC)
INVERTER
Snubber capacitors
Dimensions
DC link capacitors and snubbers