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MCP37231 Datasheet(PDF) 60 Page - Microchip Technology

Part # MCP37231
Description  Power-Saving Modes
PDF  144 Pages
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Manufacturer  MICROCHIP [Microchip Technology]
Direct Link  http://www.microchip.com
Logo MICROCHIP - Microchip Technology

MCP37231 Datasheet(HTML) 60 Page - Microchip Technology

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MCP37231/21-200 AND MCP37D31/21-200
DS20005322D-page 60
 2014-2016 Microchip Technology Inc.
4.8.3.3
Numerically Controlled Oscillator
(NCO)
The on-board Numerically Controlled Oscillator (NCO)
provides the frequency reference for the in-phase and
quadrature mixers in the digital down-converter (DDC).
The NCO serves as a quadrature local oscillator,
capable of producing an NCO frequency of between 0
Hz and fS with a resolution of fS/232, where fS is the
ADC core sampling frequency.
Figure 4-18 shows the control signals associated with
the NCO. In octal- or dual-channel mode, the NCO
allows the output phase to be adjusted on a
per-channel basis.
FIGURE 4-18:
NCO Block Diagram.
• NCO Frequency Control:
The NCO frequency is programmed from 0 Hz to fS,
using the 32-bit-wide unsigned register variable
NCO_TUNE<31:0>
in
Addresses
0x82 – 0x85
(Registers 5-42 – 5-45).
The
following
equation
is
used
to
set
the
NCO_TUNE<31:0> register:
EQUATION 4-5:
NCO FREQUENCY
Mod() is a remainder function. For example,
Mod(5,2) = 1 and Mod(1.999, 2) = 1.999.
Example 1:
If fNCO is 100 MHz and fS is 200 MHz:
Example 2:
If fNCO is 199.99999994 MHz and fS is 200 MHz:
4.8.3.4
NCO Amplitude and Phase Dither
The EN_AMPDITH and EN_PHSDITH parameters in
Address 0x80 (Register 5-40) can be used for
amplitude and phase dithering, respectively. In
principle, these will dither the quantization error created
by the use of digital circuits in the mixer and local
oscillator, thus reducing spurs at the expense of noise.
In practice, the DDC circuitry has been designed with
sufficient noise and spurious performance for most
applications. In the worst-case scenario, the NCO has
an SFDR of greater than 116 dB when the amplitude
dither is enabled, and 112 dB when disabled. Although
the SNR (≈ 93 dB) of the DDC is not significantly
affected by the dithering option, using the NCO with
dithering options enabled is always recommended for
the best performance.
4.8.3.5
NCO for fS/8 and fS/(8xDER)
The output of the first down-conversion block (DDC1)
is a complex signal (comprising I and Q data) which can
then be optionally decimated further up to 128x to
provide both a lower output data rate and input channel
filtering. If fS/8 mode is enabled, a second mixer stage
(DDC2) will convert the I/Q signals to a real signal
centered at half of the current Nyquist frequency; i.e., if
the output data rate in I/Q mode is 25 Msps per channel
(12.5 MHz Nyquist), then in fS/8 mode the output data
rate would be 50 Msps (25 Msps each for I and Q), and
the signal would be re-centered around 12.5 MHz. In
single-channel mode, this is done at the output of the
decimation filters (if used). In dual-channel mode, this
must be done prior to the decimation.
When decimation is enabled, the I/Q outputs are up-
converted by fS/(8xDER), where DER is the additional
decimation rate added by the FIR decimation filters.
This provides a decimated output signal centered at
fS/8 or fS/(8xDER) in the frequency domain.
Note: The NCO is only used for DDC or CW octal-
channel mode. It should be disabled when
not in use.
CH(n) NCO_PHASE<15:0>
Amplitude Dither
EN_AMPDITH
EN_PHSDITH
EN_LFSR
NCO_TUNE<31:0>
Phase Offset Control
NCO Tuning
Sine/Cosine
Signal Generator
NCO Output
EN_NCO
Phase Dither
EN_LFSR
NCO_TUNE<31:0>
round 2
32
Mod f
NC O fS

f
S
------------------------------------


=
Where:
fS = sampling frequency (Hz)
fNCO = desired NCO frequency (Hz)
Mod (fNCO, fS)= gives the remainder of fNCO/fS
Mod f
NCO
f
S

Mod 100 200

100
=
=
N C O_TU NE<31:0>
rou nd 2
32
Mod 100 200

200
--------------------------------------


=
0 x8000 0000
=
Mo d f
NCO
f
S

Mod 199.99999994 200

199.99999994
=
=
N CO_TUN E<31:0>
round 2
32
Mod 199.99999994 200

200
---------------------------------------------------------------


=
0xFFFF FFFF
=



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