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MAX1460 Datasheet, PDF (14/20 Pages) Maxim Integrated Products – Low-Power, 16-Bit Smart ADC
Low-Power, 16-Bit Smart ADC
Table 9. MAX1460 Conversion Timing
PARAMETER
Sensor Warm-Up Time
ADC Time
DSP Time
EOC Pulse Width
Conversion Time
SYMBOL
tWARM
tADC
tDSP
tEOC
tCONV
MIN
35
130,585
3,220
8
133,805
MAX
—
130,585
3,364
8
133,949
UNITS
ms
XIN clk cycles
XIN clk cycles
XIN clk cycles
XIN clk cycles
Applications Information
Calibration and Compensation Procedure
Perform fine calibration by characterizing the sensor/
MAX1460 pair using the test system and then finding
the calibration coefficients Gain, G1, G2, Of0, Of1, and
Of2 using the equations below. This simple fine-calibra-
tion procedure requires three temperatures, denoted A,
B, and C, and two sensor excitations, named S and L
for small and large. Thus, there are six data points (AS,
AL, BS, BL, CS, and CL); six unknown calibration coeffi-
cients; and six versions of the characteristic equation, in
the form:
The AL and AS versions of equation 1 may be ratioed to
obtain:
Equation (2a)
⋅ SignalAL − x
SignalAS
+ Of0 +
Of1TA
2
+ Of2TA
=0
1− x
Similarly,
Equation (2b)
⋅ SignalBL − x
SignalBS
+ Of0
+
Of1TB
2
+ Of2TB
=0
1− x
Equation (1)
DL
−
DOFF
=
Gain
1+
G1TC
+
G2
TC2




SignalCL
+
Of0
+
Of1TC
+
Of2
TC2


where DL, DS, and DOFF are determined by the end
product specification. DL is the desired MAX1460 out-
put corresponding to the L sensor excitation; DS is the
desired MAX1460 output corresponding to the S sen-
sor excitation; DOFF is the desired midscale output;
SignalCL is the digitized sensor reading at temperature
C with the L sensor excitation applied; and TC is the
digitized temperature reading at temperature C.
Unstable digitized temperature readings indicate that
thermal equilibrium has not been achieved, necessitat-
ing increased soak times or a better thermal control.
Averaging many readings from the MAX1460 will help
filter out AC variations in the sensor excitation and oven
temperature.
Begin calibration by soaking the sensor and the
MAX1460 pair at the first temperature, A, and apply the
L excitation to the sensor. Start a conversion and
record the digitized temperature TA and the digitized
signal SignalAL. Apply the S sensor excitation, and
record the digitized signal SignalAS. Repeat this proce-
dure for temperatures B and C, recording TB, SignalBL,
SignalBS, TC, SignalCL, and SignalCS.
Equation (2c)
⋅ SignalCL − x
SignalCS
+ Of0
+
Of1TC
2
+ Of2TC
=0
1− x
where
Equation (3)
x = DL − DOFF
DS − DOFF
Equations 2a, 2b, and 2c form a system of three linear
equations, with three unknowns, Of0, Of1, and Of2.
Solve for Of0, Of1, and Of2.
The small sensor excitation versions of Equation 1 can
be ratioed to obtain:
Equation (4a)
(YCS − YAS ) + G1 (TA YCS − TCYAS ) +
G2


TA
2
YCS
−
TC2
YAS


=
0
Equation (4b)
(YCS − YBS ) + G1 (TB YCS − TCYBS ) +
G2


TB2
YCS
−
TC2
YBS


=0
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