Schmidl & Cox OFDM synch.: Difference between revisions

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Schmidl & Cox synchronisation for OFDM.
Schmidl & Cox synchronisation for OFDM.


; Input: complex samples. Output 0: Fine frequency offset, scaled by the OFDM symbol duration. This is  in [1]. The normalized frequency offset is then 2.0*output0/fft_len.  
; Input: complex samples.
; Output 0: Fine frequency offset, scaled by the OFDM symbol duration. This is  in [1]. The normalized frequency offset is then 2.0*output0/fft_len.  
; Output 1: Beginning of the first OFDM symbol after the first (doubled) OFDM symbol. The beginning is marked with a 1 (it's 0 everywhere else).
; Output 1: Beginning of the first OFDM symbol after the first (doubled) OFDM symbol. The beginning is marked with a 1 (it's 0 everywhere else).


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== Example Flowgraph ==
== Example Flowgraph ==


Insert description of flowgraph here, then show a screenshot of the flowgraph and the output if there is an interesting GUI. Currently we have no standard method of uploading the actual flowgraph to the wiki or git repo, unfortunately. The plan is to have an example flowgraph showing how the block might be used, for every block, and the flowgraphs will live in the git repo.
This flowgraph can be found at [https://github.com/gnuradio/gnuradio/blob/master/gr-digital/examples/ofdm/rx_ofdm.grc].
 
[[File:Rx_ofdm_fg.png|800px]]


== Source Files ==
== Source Files ==

Revision as of 03:09, 30 November 2020

Schmidl & Cox synchronisation for OFDM.

Input
complex samples.
Output 0
Fine frequency offset, scaled by the OFDM symbol duration. This is in [1]. The normalized frequency offset is then 2.0*output0/fft_len.
Output 1
Beginning of the first OFDM symbol after the first (doubled) OFDM symbol. The beginning is marked with a 1 (it's 0 everywhere else).

The evaluation of the coarse frequency offset is done in this block. Also, the initial equalizer taps are not calculated here.

Note that we use a different normalization factor in the timing metric than the authors do in their original work[1]. If the timing metric (8) is \f[ M(d) = \frac{|P(d)|^2}{(R(d))^2}, \f] we calculate the normalization as \f[ R(d) = \frac{1}{2} \sum_{k=0}^{N-1} |r_{k+d}|^2, \f] If the timing metric (8) is we calculate the normalization as i.e., we estimate the energy from half-symbols. This avoids spurious detects at the end of a burst, when the energy level suddenly drops.

[1] Schmidl, T.M. and Cox, D.C., "Robust frequency and timing synchronization for OFDM", Communications, IEEE Transactions on, 1997.

Parameters

(R): Run-time adjustable

FFT Length
FFT Length
Cyclic Prefix Length
Length of the guard interval (cyclic prefix) in samples
Preamble Carriers
If true, the carriers in the sync preamble are occupied such that the even carriers are used (0, 2, 4, ...). If you use all carriers, that would include the DC carrier, so be careful.
Threshold (R)
detection threshold. Default is 0.9.

Example Flowgraph

This flowgraph can be found at [1].

Rx ofdm fg.png

Source Files

C++ files
[2]
Header files
[3]
Public header files
[4]
Block definition
[5]