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BTS50020-1TAD Fiches technique(PDF) 32 Page - Infineon Technologies AG

No de pièce BTS50020-1TAD
Description  Smart High-Side Power Switch
Download  51 Pages
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Fabricant  INFINEON [Infineon Technologies AG]
Site Internet  http://www.infineon.com
Logo INFINEON - Infineon Technologies AG

BTS50020-1TAD Fiches technique(HTML) 32 Page - Infineon Technologies AG

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Data Sheet
32
Rev. 1.1
2017-03-28
BTS50020-1TAD
Smart High-Side Power Switch
Functional Description
The offset is defined as follows:
(5.7)
The bluish area in Figure 29 is the range where the current sense ratio can vary across temperature and load
current after performing the calibration. The accuracy of the load current sensing is improved and, given a
sense current value IIS (measured in the application), the load current can be calculated as follow, using the
absolute value for ∆(dkILIS(cal)) instead of % values:
(5.8)
where dkILIS(cal) is the current sense ratio measured after two-points calibration (defined in Equation (5.6)),
IIS0(cal) is the current sense offset (calculated after two points calibration, see Equation (5.7)), and ∆IIS0(cal) is the
additional variation of the individual offset over life time and temperature. For a calibration at 25°C ∆IIS0(cal)
varies over temperature and life time for all positive ∆IIS0(cal) within the differences of the temperature
dependent Max. limits. All negative ∆IIS0(cal) vary within the differences of the temperature dependent Min.
limits.
For positive IIS0(cal) values (IIS0(cal) >0):
(5.9)
For negative IIS0(cal) values (IIS0(cal) <0):
(5.10)
Equation (5.8) actually provides four solutions for load current, considering that ∆(dkILIS(cal)) and ∆IIS0(cal) can
be both positive and negative. The load current IL for any sense current IIS will spread between a minimum IL
value resulting from the combination of lowest ∆(dkILIS(cal)) value and highest ∆IIS0(cal) and a maximum IL value
resulting from the combination of highest ∆(dkILIS(cal)) value and lowest ∆IIS0(cal).
IIS0(cal) = IIS(cal)1
IL(cal)1
dkILIS(cal)
= IIS(cal)2
IL(cal)2
dkILIS(cal)
IL = dkILIS(cal) ×
(1 + ∆(dkILIS(cal))) × (IIS − IIS0(cal) − ∆IIS0(cal))
Max IIS0 (@TJ = 150°C) − Max IIS0 (@TJ = 25°C) ≤ ∆IIS0(cal) ≤ Max IIS0 (@TJ = -40°C) − Max IIS0 (@TJ = 25°C)
Min IIS0 (@TJ = 150°C) − Min IIS0 (@TJ = 25°C) ≥ ∆IIS0(cal) ≥ Min IIS0 (@TJ = -40°C) − Min IIS0 (@TJ = 25°C)


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