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DDC101 Datasheet(PDF) 19 Page - Texas Instruments

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Part # DDC101
Description  MONOLITHIC CHARGE INPUT ADC, DIGITAL FILTER NOISE REDUCTION 0.9ppm, rms
PDF  29 Pages
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Manufacturer  TI [Texas Instruments]
Direct Link  http://www.ti.com
Logo TI - Texas Instruments

DDC101 Datasheet(HTML) 19 Page - Texas Instruments

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19
DDC101
®
Basic Integration Frequency Response
The sin(x)/x basic integration characteristic is controlled by
the digital filter’s measurement time (T
MEAS). The measure-
ment frequency, f
MEAS is l/TMEAS. The input frequency re-
sponse of the DDC101 is down –3dB at f
MEAS/2.26 with a
null at f
MEAS.
Subsequent nulls are at harmonics 2f
MEAS,
3f
MEAS, 4fMEAS, etc. as shown in the frequency response curve
below. This characteristic is often used to eliminate known
interference by setting f
MEAS or a harmonic to exactly the
frequency of the interference. Table VI illustrates the fre-
quency characteristics of the DDC101 integration function
for various measurement times. As an example, for N =
2272, K = 16, and M = 256: T
MEAS = (N-M-K)/fCLK = (2272-
256-16)/2MHz = 1ms and f
MEAS = 1kHz. TINT = 2272/2MHz
= 1.14ms; f
CONV = l/TINT = 880Hz.
MEASUREMENT TIME
–3dB FREQUENCY
f
MEAS
100
µs
4.42kHz
10kHz
1ms
442Hz
1kHz
10ms
44.2Hz
100Hz
16.66ms
26.5Hz
60Hz
20ms
22.1Hz
50Hz
TABLE VI. Basic Integration Frequency Response Examples.
FIGURE 16. Basic Integration Frequency Response.
0.1f
MEAS
f
MEAS
10f
MEAS
Frequency
0
–10
–20
–30
–40
–50
–20dB/decade
Slope
Nyquist
(f
CONV/2)
f
CONV
Oversampling Frequency Response
The M oversamples of the initial and the final data points
create an oversampling sin(x)/x type of low pass filter
response. The oversampling function reduces broadband
noise of the input signal and the DDC101. Broadband noise
is reduced approximately in proportion to the square root of
the number of oversamples, M. As an example, a conversion
with 128 oversamples will have approximately 1/2 the noise
of a conversion with 32 oversamples (
√32/128 = √1/4 =
1/2) The oversampling low pass filter response creates a null
at f
OS = 1/TOS. The oversample time, TOS, is M/fCLK. For M =
256 and f
CLK = 2MHz, fOS is approximately 7.8kHz. Subse-
quent nulls are at harmonics 2f
OS, 3fOS, 4fOS, etc. The –3dB
point is at f
OS/2.26.
Table VII illustrates the DDC101
oversampling frequency characteristics with approximate
values for f
OS and the –3dB frequency. An oversampling
frequency response graph is shown below in Figure 17. This
figure shows the frequency response for M = 256 oversamples
with an f
CLK of 2MHz . The slope of the attenuation curve
decreases at approximately 20dB/decade.
OVERSAMPLES (M)
–3dB FREQUENCY
f
OS
256
3.5kHz
7.8kHz
128
6.9kHz
15.6kHz
64
13.9kHz
31.2kHz
16
55kHz
125kHz
TABLE VII. Oversample Frequency Response Examples.
Normalized DDC101 Frequency Response
The normalized frequency response, H(f), of the DDC101 that is applied to the input signal consists of the product of the three
frequency response components:
Where:
f
is the signal frequency
f
CLK
is the system clock frequency, typically 2MHz
N
is the total number of clock periods in each integration time, T
INT = N/fCLK, TINT is the DDC101 CDAC's
integration time
M
is the number of oversamples in one oversampled data point
K
is the number of clocks used in the acquisition time
(N-M-K)/f
CLK
is the digital filters measurement time, T
MEAS, (TMEAS = TINT –(M+K)/fCLK)
M/f
CLK
is the oversample time, T
OS
LN/f
CLK
is the total conversion time for multiple integrations, T
CONV
The DDC101's transfer response has a linear phase characteristic as indicated by the exponential term.
Hf
() =
sin
πfN − M − K
)/f
CLK
(
()
πfN − M − K
()/f
CLK
•
sin
πfM/f
CLK
()
Msin
πf/f
CLK
()
•
sin
πfLN/f
CLK
()
Lsin
πfN/f
CLK
()
• e−jπfLN−K−1
()/f
CLK
Basic Integration
Oversampling
Multiple Integrations
Linear Phase



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