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AD9546/PCBZ Datasheet(PDF) 170 Page - Analog Devices

No. de pieza AD9546/PCBZ
Descripción Electrónicos  Dual DPLL Digitized Clock Synchronizer
PDF  205 Pages
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Fabricante Electrónico  AD [Analog Devices]
Página de inicio  http://www.analog.com
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AD9546/PCBZ Datasheet(HTML) 170 Page - Analog Devices

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AD9546
Data Sheet
Rev. 0 | Page 170 of 205
The term, (1 + FFE) × (1 − FFE), simplifies to 1 − FFE2. Given
that FFE2 = FFECOMP × FFE, if both FFECOMP and FFE are less
than 1 ppm (10−6), a reasonable assumption, then FFE2 is less
than 10−12 (one part in a trillion). For FFE values < 1 ppm, the
value of FFE2 is exceedingly small. Under such conditions, FFE2
is practically zero, and Equation 24 simplifies to the following:
fNCO = f0 × KPLL × FTW × KNCO
This expression for fNCO is the same as fNCO_IDEAL. Therefore,
applying the fractional correction term, FFECOMP, nullifies the
FFE associated with the system clock source.
The preceding example demonstrates the viability of
compensating for the system clock FFE. However, FFE
compensation is of little value without a means of predicting
FFE so that the appropriate correction can be applied. In this
regard, the open-loop method relies on two assumptions.
Temperature variation dominates the FFE of the system
clock source
The FFE vs. temperature (T) behavior of the system clock
source takes the form of an x-order polynomial
In the case of the AD9546, x = 5. Therefore, the latter
assumption is expressible as
FFESRC = c5T5 + c4T4 + c3T3 + c2T2 + c1T1 + c0
(25)
where the coefficients, cx, define the shape of the FFESRC curve.
c0 constitutes a static offset, whereas the remaining coefficients
relate to powers of T. Note also, that any particular power of T
can be artificially eliminated by assigning its corresponding
coefficient to zero. For example, reduce the polynomial to
second order by making the c5, c4, and c3 coefficients in
Equation 25 equal to zero. The open-loop method assumes
advance knowledge of the cx values, which the user programs
into the appropriate AD9546 register map locations.
The overall concept of the open-loop method is to program the
AD9546 with the appropriate coefficients, cx, such that the
polynomial closely models the temperature dependent behavior
of the system clock source. The AD9546 has a built in
compensation calculator to implement the FFE polynomial (see
the Compensation Method 1 section for more details). The
AD9546 provides the means to apply the correction factor
generated by the compensation calculator to the NCOs and
TDCs designated by the user.
Closed-Loop Method
The closed-loop method, unlike the open-loop method,
requires no advance knowledge of the FFE behavior of the
system clock source. Instead, the closed-loop method relies on a
DPLL and the availability of a very stable external frequency
source (GPS, for example) as a reference input to the DPLL (see
Figure 115).
In operation, assuming the DPLL is locked and stable, the FTW
applied to the NCO is relatively constant, especially under the
assumption that the frequency of both the stable frequency
source and the system clock source are constant. However, the
frequency of the stable frequency source is constant, by
definition, which is a necessary condition of the closed-loop
method. As such, fNCO is constant because the feedback loop of
the DPLL ensures fNCO = N × fREF. Therefore, if fSRC changes (due
to temperature, for example), the DPLL feedback loop causes
FTW to change in a manner that maintains a constant fNCO.
Because the FFE of the stable source is zero (the source is error
free, presumably), then any FFE associated with fNCO must be
attributable to the FFE of the system clock source. That is, the
FFE of the system clock source translates deterministically to a
deviation of FTW (from its nominal value, FTWNOM).
In the closed-loop method, FTW variations lead to a correction
factor, 1 + FFECOMP. The FTW analyzer shown in Figure 115 is
an integral component of the AD9546. Applying the correction
factor to other designated NCOs and TDCs in the AD9546 is
the basis of the closed-loop method.
FTW
OTHER NCO OR TDC
CORRECTED
FTW
1 + FFECOMP
XOA
XOB
fSRC
AD9546
SYSTEM
CLOCK PLL
fS
SYSTEM
CLOCK
SOURCE
DPLL
fREF
STABLE
FREQUENCY
SOURCE
FTW
ANALYZER
1 + FFECOMP
NCO
DIGITAL
PHASE
DETECTOR
DIGITAL
LOOP
FILTER
÷N
fNCO
Figure 115. Closed-Loop Method
The dynamic and automatic compensation capability of the
closed-loop method typically offers improved performance
over the open-loop method but requires the availability of a
stable frequency source. In general, the stable frequency source
must be at least 10 times more stable than the system clock
source for the closed-loop method to be viable.
The AD9546 employs two forms of the closed-loop method.
The first form uses one of the DPLL channels (DPLL0 or
DPLL1) as the DPLL shown in Figure 115. The second form
uses an independent, special purpose DPLL (the auxiliary
DPLL) as the DPLL shown in Figure 115. The latter form allows
the user to implement closed-loop system clock compensation
without sacrificing one of the DPLL channels.



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