In the benchmark_tx.py code for MPSK modulation, the pfb_arbitrary_resampler block is instantiated with 32 * 11 * floor(samples_per_symbol) taps. I understand that 32 is the number of filters in the filterbank, but I'm not sure what motivates the factor of 11. Has anybody been able to fine tune these numbers to improve performance of the resampling filter, e.g., reducing the number of taps? Thanks, Sean

on 2013-10-09 00:55

on 2013-10-09 01:08

On Tue, Oct 8, 2013 at 6:54 PM, Nowlan, Sean <Sean.Nowlan@gtri.gatech.edu> wrote: > > Sean Good, undocumented, question. As you say, the 32 comes from the number of filters. We're going to create a large set of taps and distributed them over the N number of filters. So each filter will have 11*sps taps in it. Because we're using a non-Nyquist filter (the RRC), we are introducing memory into our system. Ideally, these filters go from minus to plus infinity. But we want to truncate it to a number that's practical, so we have to make some assumption about how far away is good enough that the effects of the symbol M samples away is too small to care. We (I think Eric originally; before my time at least) came up with 11. I've heard 7 is also a good number for this. It's likely that we could calculate a good number based on the quantization effects we'll be dealing with later in the hardware. I /think/ that if we figure out what's the most amount of noise the filter can possibly add to a symbol M samples away and make sure that that is just about the same as the quantization noise. If it's the same or less, it should be ok to use. If it's more, we might be introducing more ISI into our system. We assume, of course, a matched filter with the same channel length will correct for this ISI at the receiver, but other channel conditions may affect this assumption. The 11 is probably more than necessary but also in a sense 'safe' to use. Tom

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