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CC1020-RTR1 Datenblatt(PDF) 30 Page - Texas Instruments

Teilenummer CC1020-RTR1
Bauteilbeschribung  Single Chip Low Power RF Transceiver for Narrowband Systems
PDF  91 Pages
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Hersteller  TI [Texas Instruments]
Direct Link  http://www.ti.com
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CC1020-RTR1 Datenblatt(HTML) 30 Page - Texas Instruments

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CC1020
SWRS046
Page 30 of 92
12.
Receiver
12.1. IF Frequency
The IF frequency is derived from the
crystal frequency as
[] )1
0
:
2
_
(
8
+
=
DIV
ADC
f
f
xoscx
IF
where ADC_DIV[2:0] is set in the MODEM
register.
The analog filter succeeding the mixer is
used for wideband and anti-alias filtering
which is important for the blocking
performance at 1 MHz and larger offsets.
This filter is fixed and centered on the
nominal IF frequency of 307.2 kHz. The
bandwidth of the analog filter is about 160
kHz.
Using crystal frequencies which gives an
IF frequency within 300 – 320 kHz means
that the analog filter can be used
(assuming low frequency deviations and
low data rates).
Large offsets, however, from the nominal
IF frequency will give an un-symmetric
filtering (variation in group delay and
different
attenuation)
of
the
signal,
resulting in decreased sensitivity and
selectivity. See Application Note AN022
Crystal Frequency Selection for more
details.
For IF frequencies other than 300 – 320
kHz and for high frequency deviation and
high data rates (typically ≥ 76.8 kBaud) the
analog filter must be bypassed by setting
FILTER_BYPASS = 1 in the FILTER
register.
In
this
case
the
blocking
performance at 1 MHz and larger offsets
will be degraded.
The IF frequency is always the ADC clock
frequency divided by 4. The ADC clock
frequency should therefore be as close to
1.2288 MHz as possible.
12.2. Receiver Channel Filter Bandwidth
In order to meet different channel spacing
requirements, the receiver channel filter
bandwidth is programmable. It can be
programmed from 9.6 to 307.2 kHz.
The minimum receiver channel filter
bandwidth
depends
on
baud
rate,
frequency
separation
and
crystal
tolerance.
The signal bandwidth must be smaller
than the available receiver channel filter
bandwidth. The signal bandwidth (SBW)
can be approximated by (Carson’s rule):
SBW = 2 · fm + 2 · frequency deviation
where fm is the modulating signal. In
Manchester
mode
the
maximum
modulating
signal
occurs
when
transmitting a continuous sequence of 0’s
(or 1’s). In NRZ mode the maximum
modulating
signal
occurs
when
transmitting a 0-1-0 sequence. In both
Manchester and NRZ mode 2·fm is then
equal to the programmed baud rate. The
equation for SBW can then be rewritten as
SBW = Baud rate + frequency separation
Furthermore, the frequency offset of the
transmitter and receiver must also be
considered. Assuming equal frequency
error in the transmitter and receiver (same
type of crystal) the total frequency error is:
f_error = ±2 · XTAL_ppm · f_RF
where XTAL_ppm is the total accuracy of
the crystal including initial tolerance,
temperature drift, loading and ageing.
F_RF is the RF operating frequency.
The minimum receiver channel filter
bandwidth (ChBW) can then be estimated
as
ChBW > SBW + 2 · f_error



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