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QUICK START GUIDE FOR DEMONSTRATION CIRCUIT 1075
CLOCK DIVIDER
1
Clock Divider/Sine Wave 50 Ohm to CMOS Level Converter
DESCRIPTION
Demonstration circuit 1075 is a clock divider for
use with high speed ADCs. Each assembly includes
a clock divider followed by a retiming stage used to
produce sharp clock edges.
Functionally, the DC1075 receives a high frequency
sine wave which is attenuated and routed into the
clock divider. The output of the clock divider is
then routed to a D flip flop retiming stage. This D
flip flop is clocked by the original input. This is
critical to ensure signal integrity. The output of this
retiming stage is a CMOS signal suitable to be a
clock source for high speed ADCs.
This circuit also is a model for designs involving
FPGAs which serve as clock dividers. Whenever
this is done, a D flip flop retiming stage is required
to ensure a low jitter clock signal.
Design files for this circuit board are available.
Call the LTC factory.
LTC is a trademark of Linear Technology Corporation
QUICK START PROCEDURE
SETUP
The DC1075 requires an external sine wave and an
external power supply above 3.3V. The input voltage
should not exceed 6.5V. Connect the female SMA
connector to the sine wave generator. The input signal
should not exceed 13.0dBm. The DC1075 uses a male
SMA output connector that can be connected directly
to the clock input of ADC demo boards without addi-
tional adaptors.
For best results put a bandpass filter between the sine
source and the DC1075 to reduce jitter of the input
signal.
ADC demo board