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HLMP-4100-RZ000 데이터시트(PDF) 3 Page - Agilent(Hewlett-Packard)

부품명 HLMP-4100-RZ000
상세설명  T-1 3/4 (5 mm) Double Heterojunction AlGaAs Very High Intensity Red LED Lamps
PDF  6 Pages
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HLMP-4100-RZ000 데이터시트(HTML) 3 Page - Agilent(Hewlett-Packard)

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3
Absolute Maximum Ratings at TA = 25°C
Parameter
Maximum Rating
Units
Peak Forward Current[1, 2]
300
mA
Average Forward Current[2]
20
mA
DC Current[3]
30
mA
Power Dissipation
87
mW
Reverse Voltage (IR = 100 µA)
5
V
Transient Forward Current (10
µs Pulse)[4]
500
mA
Operating Temperature Range
-20 to +100
°C
Storage Temperature Range
-55 to +100
°C
Wave Soldering Temperature [1.59 mm (0.063 in.) from body]
250
°C for 3 seconds
Lead Solder Dipping Temperature [1.59 mm (0.063 in.) from body]
260
°C for 5 seconds
Notes:
1. Maximum IPEAK at f = 1 kHz, DF = 6.7%.
2. Refer to Figure 6 to establish pulsed operating conditions.
3. Derate linerally as shown in Figure 5.
4. The transient peak current is the maximum non-recurring peak current the device can withstand without damaging the LED die and
wire bonds. It
is not recommended that the device be operated at peak currents beyond the Absolute Maximum Peak Forward Current.
Electrical/Optical Characteristics at TA = 25°C
Symbol
Description
Min.
Typ.
Max.
Unit
Test Condition
VF
Forward Voltage
1.8
2.2
V
20 mA
VR
Reverse Breakdown Voltage
5.0
15.0
V
IR = 100 µA
λ
PEAK
Peak Wavelength
650
nm
Measurement at peak
λ
d
Dominant Wavelength
642
nm
Note 1
∆λ 1/
2
Spectral Line Halfwidth
20
nm
τs
Speed of Response
30
ns
Exponential Time
Constant, e-t/2
C
Capacitance
30
pF
VF = 0, f = 1 MHz
θjc
Thermal Resistance
220
°C/W
Junction to Cathode Lead
ηv
Luminous Efficacy
80
1 m/W
Note 2
Notes:
1. The dominant wavelength,
λd, is derived from the CIE chromaticity diagram and represents the color of the device.
2. The radiant intensity, Ie, in watts per steradian, may be found from the equation Ie = Iv/
ηv, where Iv is the luminous intensity in candelas and ηv is
luminous efficacy in lumens/watt.
3. The approximate total luminous flux output within a cone angle of 2
θ about the optical axis, φv(2θ), may be obtained from the following formula:
φv(2θ) = [φv(θ)/Iv(0)]Iv; Where: φv(θ)/Iv(0) is obtained from Figure 7.



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