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LM19 Datasheet(PDF) 5 Page - Texas Instruments |
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LM19 Datasheet(HTML) 5 Page - Texas Instruments |
5 / 13 page MAX Limit MIN Limit Typical -100 -50 0 50 100 150 -5 -4 -3 -2 -1 0 1 2 3 4 5 TEMPERATURE (ºC) LM19 www.ti.com SNIS122E – MAY 2001 – REVISED MARCH 2013 Typical Performance Characteristics Temperature Error vs. Temperature Thermal Response in Still Air LM19 TRANSFER FUNCTION The LM19's transfer function can be described in different ways with varying levels of precision. A simple linear transfer function, with good accuracy near 25°C, is VO= −11.69 mV/°C × T + 1.8663 V (1) Over the full operating temperature range of −55°C to +130°C, best accuracy can be obtained by using the parabolic transfer function VO = (−3.88×10 −6×T2) + (−1.15×10−2×T) + 1.8639 (2) solving for T: (3) A linear transfer function can be used over a limited temperature range by calculating a slope and offset that give best results over that range. A linear transfer function can be calculated from the parabolic transfer function of the LM19. The slope of the linear transfer function can be calculated using the following equation: m = −7.76 × 10 −6× T − 0.0115 where • T is the middle of the temperature range of interest and m is in V/°C. (4) For example for the temperature range of Tmin = −30 to Tmax = +100°C: T = 35°C and m = −11.77 mV/°C The offset of the linear transfer function can be calculated using the following equation: b = (VOP(Tmax) + VOP(T) − m × (Tmax+T))/2 where • VOP(Tmax) is the calculated output voltage at Tmax using the parabolic transfer function for VO. • VOP(T) is the calculated output voltage at T using the parabolic transfer function for VO. (5) Using this procedure the best fit linear transfer function for many popular temperature ranges was calculated in Table 1. As shown in Table 1 the error that is introduced by the linear transfer function increases with wider temperature ranges. Copyright © 2001–2013, Texas Instruments Incorporated Submit Documentation Feedback 5 Product Folder Links: LM19 |
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