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LTO100 датащи(PDF) 2 Page - Vishay Siliconix |
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LTO100 датащи(HTML) 2 Page - Vishay Siliconix |
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2 / 4 page ![]() For technical questions, contact: sfer@vishay.com www.vishay.com 15 LTO 100 Vishay Sfernice Document Number: 50051 Revision: 26-Mar-07 TESTS CONDITIONS TYPICAL DRIFTS Momentary Overload EN 60115-1 ± (0.5 % + 0.005 Ω) 1.5 Pr/5 s Us < 1.5 UL EN 60115-1 Rapid Temperature Change IEC 60068-2-14 Tests Na 5 cycles ± (0.5 % + 0.005 Ω) - 55 °C to + 155 °C Load Life EN 60115-1 ± (1 % + 0.005 Ω) 1000 h Pr at + 25 °C Humidity (Steady State) MIL STD 202 ± (0.5 % + 0.005 Ω) Method 103 B Cond. D Vibration MIL STD 202 ± (0.2 % + 0.005 Ω) Method 204 Cond. D Terminal Strength MIL STD 202 ± (0.2 % + 0.005 Ω) Method 211 Cond. A1 Shock 100G, MIL STD 202 ± (0.5 % + 0.005 Ω) Method 213 Cond. I performance Power Resistor Thick Film Technology Resistance Values ≥ 0.010 ≥ 0.015 ≥ 0.1 ≥ 0.5 Tolerances ± 1 % at ± 10 % ± 900 ppm/°C ± 700 ppm/°C ± 250 ppm/°C ± 150 ppm/° C special features Typical Temperature Coefficient (- 55 °C/+ 150 °C) P: expressed in W ∆T: difference between maximum working temperature and room temperature. RTH: (j-c): thermal resistance value measured between resistive layer and outer side of the resistor. It is the thermal resistance of the component. RTH: (c-a): thermal resistance value measured between outer side of the resistor and room temperature. It is the thermal resistance of the heatsink itself (type, shape), the quality of the fastening device, and the thermal resistance of the thermal compound. Example: RTH: (c-a) for LTO100 power rating 10 W at ambient temperature + 25 °C. Thermal resistance RTH (j-c): 1.5 °C/W Considering equation (1) we have: ∆T = 175 °C - 25 °C = 150 °C RTH (j-c) + RTH (c-a) = = = 15 °C/W RTH (c-a) = 15 °C/W - 1.5 °C/W = 13.5 °C/W with a thermal grease RTH (c - h) = 1 °C/W, we need a heat sink with RTH (h - a) = 12.5 °C/W. choice of the heatsinK The user must choose according to the working conditions of the component (power, room temperature). Maximum working temperature must not exceed 175 °C. The dissipated power is simply calculated by the following ratio: P = ∆T [RTH (j-c) + RTH (c-a)] ∆T P 150 10 (1) |
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