ADC1207S080_2 © NXP B.V. 2008. All rights reserved.
Product data sheet Rev. 02 — 7 August 2008 13 of 21
NXP Semiconductors
ADC1207S080
Single 12 bits ADC, up to 80 MHz with direct/ultra high IF sampling
11. Definitions
11.1 Static parameters
11.1.1 Integral Non-Linearity (INL)
It is defined as the deviation of the transfer function from a best fit straight line (linear
regression computation). The INL of the code i is obtained from the equation:
where: S corresponds to the slope of the ideal straight line (code width); i corresponds to
the code value; V
i
is the input voltage.
11.1.2 Differential Non-Linearity (DNL)
It is the deviation in code width from the value of 1 LSB.
where: V
i
is the input voltage; i from 0 to (2
n
2).
11.2 Dynamic parameters
Figure 7 shows the spectrum of a single tone full-scale input sine wave with frequency f,
conforming to coherent sampling (f/f
s
= M/N, with M number of cycles and N number of
samples, M and N being relatively prime), and digitized by the ADC under test.
INL i()
V
i
i() V
i
ideal()
S
------------------------------------------
=
DNL i()
V
i
i1+()V
i
i()
S
----------------------------------------
=
Fig 7. Single tone spectrum of full-scale input sine wave with frequency f
t
a
2
a
1
magnitude
frequency
014aaa437
SFDR
a
k
s
a
3
ADC1207S080_2 © NXP B.V. 2008. All rights reserved.
Product data sheet Rev. 02 — 7 August 2008 14 of 21
NXP Semiconductors
ADC1207S080
Single 12 bits ADC, up to 80 MHz with direct/ultra high IF sampling
Remark: In the following equations, P
noise
is the power of the terms which include the
effects of random noise, non-linearities, sampling time errors, and ‘quantization noise’.
11.2.1 SIgnal-to-Noise And Distortion (SINAD)
The ratio of the output signal power to the noise plus distortion power for a given sample
rate and input frequency, excluding the DC component:
11.2.2 Effective Number Of Bits (ENOB)
It is derived from SINAD and gives the theoretical resolution an ideal ADC would require
to obtain the same SINAD measured on the real ADC. A good approximation gives:
11.2.3 Total Harmonic Distortion (THD)
The ratio of the power of the harmonics to the power of the fundamental. For k 1
harmonics the THD is:
where:
The value of k is usually 6 (i.e. calculation of THD is done on the first 5 harmonics).
11.2.4 Signal-to-Noise ratio (S/N)
The ratio of the output signal power to the noise power, excluding the harmonics and the
DC component is:
11.2.5 Spurious Free Dynamic Range (SFDR)
The number SFDR specifies available signal range as the spectral distance between the
amplitude of the fundamental and the amplitude of the largest spurious harmonic and
non-harmonic, excluding DC component:
SINAD dB[] 10log
10
P
signal
P
noise distortion+
----------------------------------------


=
ENOB
SINAD 1.76
6.02
----------------------------------
=
THD dB[] 10log
10
P
harmonics
P
signal
-------------------------


=
P
harmonics
α
2
2
α
3
2
…α
k
2
+++=
P
signal
α
1
2
=
SN dB[] 10log
10
P
signal
P
noise
----------------


=
SFDR dB[] 20log
10
α
1
max S()
------------------


=
ADC1207S080_2 © NXP B.V. 2008. All rights reserved.
Product data sheet Rev. 02 — 7 August 2008 15 of 21
NXP Semiconductors
ADC1207S080
Single 12 bits ADC, up to 80 MHz with direct/ultra high IF sampling
11.2.6 IMD2 (IMD3)
From a dual tone input sinusoid (f
t1
and f
t2
, these frequencies being chosen according to
the coherence criterion), the intermodulation distortion products IMD2 and IMD3
(respectively, 2nd and 3rd order components) are defined, as follows.
The ratio of the RMS value of either tone to the RMS value of the worst second (third)
order intermodulation product.
The total InterModulation Distortion (IMD) is given by:
where:
with corresponding to the power in the intermodulation component at frequency f
t
.
Fig 8. Spectral of dual tone input sine wave with frequency
f
1
f
2
2f
2
f
1
2f
1
f
2
f
1
+ f
2
2f
2
2f
1
f
2
f
1
f
1
+ 2f
2
3f
2
2f
1
+ f
2
3f
1
magnitude
frequency
014aaa439
IMD dB[] 10log
10
P
intermod
P
signal
----------------------


=
P
intermod
α
im f
t1
f
t2
()
2
α
im f
t1
f
t2
+()
2
α
im f
t1
2f
t2
()
2
α
im f
t1
2f
t2
+()
2
+++=
…α+
im 2f
t1
f
t2
()
2
α
im 2f
t1
f
t2
+()
2
+
α
im f
t1
()
2
P
signal
α
f
t1
2
α
f
t2
2
+=

ADC1207S080HW/C1:1

Mfr. #:
Manufacturer:
Description:
IC ADC 12BIT 80MHZ SGL 48-HTQFP
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New from this manufacturer.
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