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ULVH431G-AE2-R データシート(PDF) 4 Page - Unisonic Technologies |
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ULVH431G-AE2-R データシート(HTML) 4 Page - Unisonic Technologies |
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4 / 6 page ![]() ULVH431 Preliminary LINEAR INTEGRATED CIRCUIT UNISONICTECHNOLOGIESCO.,LTD 4 of 6 www.unisonic.com.tw QW-R103-115.b ELECTRICAL CHARACTERISTICS (TA=25°C free-air temperature, unless otherwise specified) PARAMETER SYMBOL TEST CONDITIONS MIN TYP MAX UNIT ULVH431-A 1.234 1.24 1.246 V ULVH431-1 1.228 1.24 1.252 V ULVH431-2 1.252 1.265 V Reference Voltage VREF VKA=VREF, IK=10mA TA=25°C ULVH431-3 1.215 1.228 V VREF Deviation Over Full Temperature Range (Note 2) VREF(dev) VKA=VREF, IK=10mA (Note 1 and Figure 1) 11 31 mV Ratio of VREF Change to Cathode Voltage Change KA REF V ∆ V ∆ IK=10mA (see Figure 2), VKA=VREF~18V -1.5 -2.7 mV/V Reference Terminal Current Iref IK=10mA, R1=10kΩ, R2=OPEN (see Figure 2) 0.1 0.5 µA Iref Deviation Over Full Temperature Range (Note 2) Iref(dev) IK=10mA, R1=10kΩ, R2=Open (see Note 1 and Figure 2) 0.15 0.5 µA Minimum Cathode Current for Regulation IK(min) VKA=VREF (see Figure 1) 60 100 µA Off-State Cathode Current IK(off) VREF=0, VKA=18V (see Figure 3) 0.02 0.1 µA Dynamic Impedance (Note 3) |zKA| VKA=VREF, f≤1kHz, IK=0.1mA~50mA (see Figure 1) 0.25 0.4 Ω Notes: 1. Full temperature ranges are: -40°C~125°C for ULVH431. 2. The deviation parameters VREF(dev) and Iref(dev) are defined as the differences between the maximum and minimum values obtained over the rated temperature range. The average full-range temperature coefficient of the reference input voltage, αVREF, is defined as: REF V α ( ) C ° ppm = A 6 A REF ) dev ( REF T ∆ 10 × ) ) C ° 25 = T ( V V ( where ∆TA is the rated operating free-air temperature range of the device. αVREF can be positive or negative, depending on whether minimum VREF or maximum VREF, respectively, occurs at the lower temperature. 3. The dynamic impedance is defined as: K KA ka I ∆ V ∆ = z When the device is operating with two external resistors (see Figure 2), the total dynamic impedance of the circuit is defined as: ) 2 R 1 R + 1 ( × z ≈ I ∆ V ∆ = z ka ka |
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