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MPXM2102AS 数据表(PDF) 6 Page - Freescale Semiconductor, Inc

部件名 MPXM2102AS
功能描述  Altimeter and Barometer System
PDF  10 Pages
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制造商  FREESCALE [Freescale Semiconductor, Inc]
网页  http://www.freescale.com
标志 FREESCALE - Freescale Semiconductor, Inc

MPXM2102AS 数据表(HTML) 6 Page - Freescale Semiconductor, Inc

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AN1979
Sensors
Freescale Semiconductor
6
a location in FLASH. To exit the calibration mode, press the
SEL (PB1) button.
The second calibration is done for the altimeter. The
Altimeter requires a one-point calibration where a known
altitude is entered with a known pressure. This ensures that
changes in atmospheric pressure are due to increases or
decreases in altitude and not changes in barometric pressure.
By returning to the main menu, and selecting the “Set
Elevation”, the user can select an elevation by pressing the
SEL button to cycle through the Elevation options from 0 to
12000 feet in 100-foot increments. Once the selection has
been made the elevation is flashed into the microcontroller
and the user is brought to the Altimeter/Barometer function.
Calibration is required for each use of the altimeter module.
Figure 6. Analog Output to Pressure
CONVERTING ANALOG OUTPUT TO PRESSURE
Freescale pressure sensors have an extremely linear
analog voltage output that is proportional to the pressure
input. Since the sensor output is linear, the pressure can be
calculated by using the equation of a line, y = mx + b, where y
is the output voltage, the slope, m, is the Sensitivity, and the y
intercept, b, is the Offset:
VOUT = Sensitivity x Pressure + Offset
With algebraic manipulation, pressure can be determined by:
Pressure = (VOUT – Offset)/Sensitivity
Below is an example of determining the pressure from the
analog output of 9.5 mV using the Sensitivity and Offset of the
MPX2102a sensor specified in the datasheet:
Pressure = (VOUT – Offset)/Sensitivity
= (9.5 mV – 0.5 mV) / 0.1 mV/kPa
= (9.0)/0.1 mV/kPa
= 90 kPa
where 0.5 mV is the typical offset for the MPX2102 and
0.1 mV/kPa is the sensitivity with a 5.0 V supply
This system uses additional amplifiers and an A/D
converter that all add additional offset and gain errors;
however, the translation function was corrected with the two-
point calibration. The known pressure values that are used for
calibration are the maximum and minimum pressures for the
system, 105 kPa and 64 kPa respectively. The A/D values for
these known pressures are saved in the flash memory of the
microcontroller.
ATD = (Po – P64kPa)/(P105kPa - P64kPa) x 255
By algebraic manipulation, the following equation is
reached to find the barometric pressure:
Po = (ATD/255) x (P105kPa - P64kPa) + P64kPa
Converting Pressure to Altitude
The method of determining altitude for this reference
design is measuring the changes in barometric pressure. The
relationship of pressure vs. altitude is not linear. As pressure
decreases, altitude increases, but the higher the altitude gets
the less pressure changes. The equation that was used for
this reference design is:
P = (P0) e^[-(g/(RT)) x (Z — Z0),
where P = pressure at an unknown altitude,
P0 = pressure at a known altitude,
e = a constant,
g = gravitational constant 9.8 (m/s^2),
R = dry air constant 287 J/(kg x K),
T = temperature at unknown elevation in Kelvin,
Z = unknown altitude in meters,
and Z0 = known altitude also in meters.
This equation originates from the hydrostatic equation:
dP = -ρgdZ
in conjunction with the ideal gas law:
P = ρRT
After some algebraic manipulation, plugging in constant
values and converting meters to feet, the following equation
was generated:
Z = Z0 — 27,887 in (P/P0),
where Z = unknown altitude in feet,
Z0 = known altitude also in feet,
P = known pressure at unknown altitude,
and P0 = known pressure at known altitude.
For this system to calculate an altitude, Z, at a known
pressure P, the user must enter a known pressure, P0, and its
corresponding altitude, Z0. To accommodate for changes in
barometric conditions, the known pressure and altitude data
must be re-entered during each use to ensure accuracy.
Simple Weather Prediction
Atmospheric pressure at the Earth’s surface is one of the
measurements used to make weather predictions. Air in a
high-pressure area compresses and warms as it descends.
The warming air inhibits the formation of clouds. Therefore,
the sky is normally sunny in high-pressure areas with a small
chance of haze or fog. However, in an area of low atmospheric
pressure, the air rises and cools. With enough humidity in the
40
35
30
25
20
15
10
5
0
–5
kPa
0
25
50
75
100
3.62
7.25
10.87
14.5
PSI
SPAN
RANGE
(TYP)
OFFSET
(TYP)
VS = 10 VDC
TA = 25°C
P1 > P2
MIN
TYP
MAX



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