def test_002_moving_sum_cc(self): src_data = [float(i**3)*(7**-2)+0.5j*i for i in range(-20,20)] expected_result = [src_data[0]]+[src_data[i]+src_data[i-1] for i in range(1,40)] src = gr.vector_source_c(src_data) moving_sum = dab_swig.moving_sum_cc(2) dst = gr.vector_sink_c() self.tb.connect(src, moving_sum) self.tb.connect(moving_sum, dst) self.tb.run() result_data = dst.data() self.assertComplexTuplesAlmostEqual(expected_result, result_data, 4)
def test_001_moving_sum_cc(self): src_data = (0j,1+0j,1j,-1+0j,0j,0j,0j,1+0j,1j,2+0j) expected_result = (0j,1+0j,1+1j,1j,1j,1j,-1+1j,0j,1+1j,3+1j) src = gr.vector_source_c(src_data) moving_sum = dab_swig.moving_sum_cc(5) dst = gr.vector_sink_c() self.tb.connect(src, moving_sum) self.tb.connect(moving_sum, dst) self.tb.run() result_data = dst.data() self.assertComplexTuplesAlmostEqual(expected_result, result_data, 6)
def __init__(self, mode, debug=False):
"""
OFDM time and coarse frequency synchronisation for DAB
@param mode DAB mode (1-4)
@param debug if True: write data streams out to files
"""
if mode < 1 or mode > 4:
raise ValueError, "Invalid DAB mode: " + str(
mode) + " (modes 1-4 exist)"
# get the correct DAB parameters
dp = parameters.dab_parameters(mode)
rp = parameters.receiver_parameters(mode)
gr.hier_block2.__init__(
self,
"ofdm_sync_dab",
gr.io_signature(1, 1, gr.sizeof_gr_complex), # input signature
gr.io_signature2(2, 2, gr.sizeof_gr_complex,
gr.sizeof_char)) # output signature
# workaround for a problem that prevents connecting more than one block directly (see trac ticket #161)
self.input = gr.kludge_copy(gr.sizeof_gr_complex)
self.connect(self, self.input)
#
# null-symbol detection
#
# (outsourced to detect_zero.py)
self.ns_detect = detect_null.detect_null(dp.ns_length, debug)
self.connect(self.input, self.ns_detect)
#
# fine frequency synchronisation
#
# the code for fine frequency synchronisation is adapted from
# ofdm_sync_ml.py; it abuses the cyclic prefix to find the fine
# frequency error, as suggested in "ML Estimation of Timing and
# Frequency Offset in OFDM Systems", by Jan-Jaap van de Beek,
# Magnus Sandell, Per Ola Börjesson, see
# http://www.sm.luth.se/csee/sp/research/report/bsb96r.html
self.ffs_delay = gr.delay(gr.sizeof_gr_complex, dp.fft_length)
self.ffs_conj = gr.conjugate_cc()
self.ffs_mult = gr.multiply_cc()
# self.ffs_moving_sum = gr.fir_filter_ccf(1, [1]*dp.cp_length)
self.ffs_moving_sum = dab_swig.moving_sum_cc(dp.cp_length)
self.ffs_angle = gr.complex_to_arg()
self.ffs_angle_scale = gr.multiply_const_ff(1. / dp.fft_length)
self.ffs_delay_sample_and_hold = gr.delay(
gr.sizeof_char,
dp.symbol_length) # sample the value at the end of the symbol ..
self.ffs_sample_and_hold = gr.sample_and_hold_ff()
self.ffs_delay_input_for_correction = gr.delay(
gr.sizeof_gr_complex, dp.symbol_length
) # by delaying the input, we can use the ff offset estimation from the first symbol to correct the first symbol itself
self.ffs_nco = gr.frequency_modulator_fc(
1) # ffs_sample_and_hold directly outputs phase error per sample
self.ffs_mixer = gr.multiply_cc()
# calculate fine frequency error
self.connect(self.input, self.ffs_conj, self.ffs_mult)
self.connect(self.input, self.ffs_delay, (self.ffs_mult, 1))
self.connect(self.ffs_mult, self.ffs_moving_sum, self.ffs_angle)
# only use the value from the first half of the first symbol
self.connect(self.ffs_angle, self.ffs_angle_scale,
(self.ffs_sample_and_hold, 0))
self.connect(self.ns_detect, self.ffs_delay_sample_and_hold,
(self.ffs_sample_and_hold, 1))
# do the correction
self.connect(self.ffs_sample_and_hold, self.ffs_nco,
(self.ffs_mixer, 0))
self.connect(self.input, self.ffs_delay_input_for_correction,
(self.ffs_mixer, 1))
# output - corrected signal and start of DAB frames
self.connect(self.ffs_mixer, (self, 0))
self.connect(self.ffs_delay_sample_and_hold, (self, 1))
if debug:
self.connect(
self.ffs_angle,
gr.file_sink(gr.sizeof_float,
"debug/ofdm_sync_dab_ffs_angle.dat"))
self.connect(
self.ffs_sample_and_hold,
gr.multiply_const_ff(1. / (dp.T * 2 * pi)),
gr.file_sink(gr.sizeof_float,
"debug/ofdm_sync_dab_fine_freq_err_f.dat"))
self.connect(
self.ffs_mixer,
gr.file_sink(gr.sizeof_gr_complex,
"debug/ofdm_sync_dab_fine_freq_corrected_c.dat"))
def __init__(self, mode, debug=False): """ OFDM time and coarse frequency synchronisation for DAB @param mode DAB mode (1-4) @param debug if True: write data streams out to files """ if mode<1 or mode>4: raise ValueError, "Invalid DAB mode: "+str(mode)+" (modes 1-4 exist)" # get the correct DAB parameters dp = parameters.dab_parameters(mode) rp = parameters.receiver_parameters(mode) gr.hier_block2.__init__(self,"ofdm_sync_dab", gr.io_signature(1, 1, gr.sizeof_gr_complex), # input signature gr.io_signature2(2, 2, gr.sizeof_gr_complex, gr.sizeof_char)) # output signature # workaround for a problem that prevents connecting more than one block directly (see trac ticket #161) self.input = gr.kludge_copy(gr.sizeof_gr_complex) self.connect(self, self.input) # # null-symbol detection # # (outsourced to detect_zero.py) self.ns_detect = detect_null.detect_null(dp.ns_length, debug) self.connect(self.input, self.ns_detect) # # fine frequency synchronisation # # the code for fine frequency synchronisation is adapted from # ofdm_sync_ml.py; it abuses the cyclic prefix to find the fine # frequency error, as suggested in "ML Estimation of Timing and # Frequency Offset in OFDM Systems", by Jan-Jaap van de Beek, # Magnus Sandell, Per Ola Börjesson, see # http://www.sm.luth.se/csee/sp/research/report/bsb96r.html self.ffs_delay = gr.delay(gr.sizeof_gr_complex, dp.fft_length) self.ffs_conj = gr.conjugate_cc() self.ffs_mult = gr.multiply_cc() # self.ffs_moving_sum = gr.fir_filter_ccf(1, [1]*dp.cp_length) self.ffs_moving_sum = dab_swig.moving_sum_cc(dp.cp_length) self.ffs_angle = gr.complex_to_arg() self.ffs_angle_scale = gr.multiply_const_ff(1./dp.fft_length) self.ffs_delay_sample_and_hold = gr.delay(gr.sizeof_char, dp.symbol_length) # sample the value at the end of the symbol .. self.ffs_sample_and_hold = gr.sample_and_hold_ff() self.ffs_delay_input_for_correction = gr.delay(gr.sizeof_gr_complex, dp.symbol_length) # by delaying the input, we can use the ff offset estimation from the first symbol to correct the first symbol itself self.ffs_nco = gr.frequency_modulator_fc(1) # ffs_sample_and_hold directly outputs phase error per sample self.ffs_mixer = gr.multiply_cc() # calculate fine frequency error self.connect(self.input, self.ffs_conj, self.ffs_mult) self.connect(self.input, self.ffs_delay, (self.ffs_mult, 1)) self.connect(self.ffs_mult, self.ffs_moving_sum, self.ffs_angle) # only use the value from the first half of the first symbol self.connect(self.ffs_angle, self.ffs_angle_scale, (self.ffs_sample_and_hold, 0)) self.connect(self.ns_detect, self.ffs_delay_sample_and_hold, (self.ffs_sample_and_hold, 1)) # do the correction self.connect(self.ffs_sample_and_hold, self.ffs_nco, (self.ffs_mixer, 0)) self.connect(self.input, self.ffs_delay_input_for_correction, (self.ffs_mixer, 1)) # output - corrected signal and start of DAB frames self.connect(self.ffs_mixer, (self, 0)) self.connect(self.ffs_delay_sample_and_hold, (self, 1)) if debug: self.connect(self.ffs_angle, gr.file_sink(gr.sizeof_float, "debug/ofdm_sync_dab_ffs_angle.dat")) self.connect(self.ffs_sample_and_hold, gr.multiply_const_ff(1./(dp.T*2*pi)), gr.file_sink(gr.sizeof_float, "debug/ofdm_sync_dab_fine_freq_err_f.dat")) self.connect(self.ffs_mixer, gr.file_sink(gr.sizeof_gr_complex, "debug/ofdm_sync_dab_fine_freq_corrected_c.dat"))