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ADC Evaluation
5.2
Coherent Input Frequency Selection
Typical ADC analysis requires users to collect the resulting time-domain data and perform a Fourier
transform to analyze the data in the frequency domain. A stipulation of the Fourier transform is that the
signal must be continuous-time; however, this is impractical when looking at a finite set of ADC samples,
usually collected from a logic analyzer. Consequently, users typically apply a window function to minimize
the time-domain discontinuities that arise when analyzing a finite set of samples. For ADC analysis,
window functions have their own frequency signatures or lobes that distort both SNR and SFDR
measurements of the ADC.
TI uses the concept of coherent sampling to work around the use of a window function. The central
premise of coherent sampling entails that the input signal into the ADC is carefully chosen such that when
a continuous-time signal is reconstructed from a finite sample set, no time-domain discontinuities exist. To
achieve this, the input frequency must be an integer multiple of the ratio of the ADC sample rate (f
the number of samples collected from the logic analyzer (N
the fundamental frequency (f
the frequency of interest for evaluating the ADC; then, divide this by the fundamental frequency. This
typically yields a non-integer value, which should be rounded to the nearest odd, preferably prime, integer.
Once that integer, or frequency bin (f
frequency to obtain a coherent frequency to program into their ADC input signal generator. The procedure
is summarized as follows.
f
= f
/N
f
s
s
f
= Odd_round(f
bin
Coherent frequency = f
26
ADS62PXXEVM
). Determining the ADC input frequency is a two-step process. First, select
f
), has been determined, multiply this with the fundamental
bin
/f
)
desired
f
× f
f
bin
). The ratio of f
to N
is typically referred to as
s
s
s
SLAU237A – May 2008 – Revised April 2009
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) and
s
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