A1321, A1322, and A1323
Ratiometric Linear Hall Effect Sensor for
Characteristic Definitions
Quiescent Voltage Output. In the quiescent state (no magnetic field), the output equals one half of the supply voltage over the operating voltage range and the operating temperature range. Due to internal component tolerances and thermal con- siderations, there is a tolerance on the quiescent voltage output both as a function of supply voltage and as a function of ambient temperature. For purposes of specification, the quiescent voltage output as a function of temperature is defined in terms of mag- netic flux density, B, as:
ΔVout(q)(ΔΤ) = | Vout(q)(ΤΑ) – Vout(q)(25ºC) | (1) | |
Sens(25ºC) | |||
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This calculation yields the device’s equivalent accuracy, over the operating temperature range, in gauss (G).
Sensitivity. The presence of a
Sens = | (2) | ||
2B |
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The stability of sensitivity as a function of temperature is defined as:
ΔSens(ΔΤ) = | Sens(ΤΑ) | – Sens(25ºC) | ⋅ 100% | (3) | |
Sens(25ºC) | |||||
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Ratiometric. The A132X family features a ratiometric output. The quiescent voltage output and sensitivity are proportional to the supply voltage (ratiometric).
The percent ratiometric change in the quiescent voltage output is defined as:
ΔVout(q)(ΔV) | = | Vout(q)(VCC) | Vout(q)(5V) | ⋅ 100% | (4) | |
VCC | 5 V | |||||
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and the percent ratiometric change in sensitivity is defined as:
Δ | Sens(ΔV) = | Sens(VCC) | Sens(5V) | ⋅ 100% | (5) |
| VCC | 5 V |
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Linearity and Symmetry. The on-chip output stage
is designed to provide a linear output with a supply voltage of
5 V. Although application of very high magnetic fields will not damage these devices, it will force the output into a
Lin+ = |
| Vout(+B) – Vout(q) |
| ⋅ 100% | (6) | |
| 2(Vout(+B / 2) – Vout(q) ) |
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Lin– = |
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| ⋅ 100% | (7) | ||
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and output symmetry as: |
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Sym = | Vout(+B) | ⋅ 100% | (8) | |||
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Vout(q) –
Allegro MicroSystems, Inc. | 5 |
115 Northeast Cutoff
Worcester, Massachusetts