I want to die
This commit is contained in:
68
src/bfsk.rs
68
src/bfsk.rs
@ -3,13 +3,13 @@
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use std::f32::consts::PI;
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use crate::complex::{Complex, Complex32};
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use crate::fft::{self, windows};
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use crate::fft::{self, windows, FFTDirection, FFT};
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use crate::map;
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use crate::nco::Nco;
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pub struct BFSKMod<'a, T: Iterator<Item = bool>> {
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samples_per_bit: u32,
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bandwidth: f32,
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deviation: f32,
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bit_stream: &'a mut T,
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// State
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@ -21,10 +21,10 @@ impl<'a, T> BFSKMod<'a, T>
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where
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T: Iterator<Item = bool>,
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{
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pub fn new(samples_per_bit: u32, bandwidth: f32, bit_stream: &'a mut T) -> Self {
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pub fn new(samples_per_bit: u32, deviation: f32, bit_stream: &'a mut T) -> Self {
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BFSKMod {
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samples_per_bit,
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bandwidth,
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deviation,
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oscillator: Nco::new(0.0),
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bit_stream,
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sample_index: samples_per_bit,
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@ -37,9 +37,9 @@ where
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let bit = self.bit_stream.next()?;
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let frequency = if bit {
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self.bandwidth / 2.0
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self.deviation
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} else {
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-self.bandwidth / 2.0
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-self.deviation
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};
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self.oscillator.set_frequency(frequency);
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}
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@ -56,62 +56,36 @@ pub struct BFSKDem {
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deviation: f32,
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// State
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sample_index: u32,
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fft: FFT,
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//fft: Box<dyn DFT>,
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bin_pos: usize,
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bin_neg: usize,
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}
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impl BFSKDem {
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pub fn new(samples_per_bit: u32, deviation: f32) -> Self {
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// Calculate bin locations :
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let bin_index = map(deviation, 0., 2. * PI, 0., samples_per_bit as f32).floor() as u32;
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println!("bin_index: {bin_index}");
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BFSKDem {
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samples_per_bit,
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deviation,
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sample_index: 0,
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//fft: fft::create_fft(samples_per_bit as usize, fft::FFTDirection::Forward),
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fft: FFT::new(samples_per_bit as usize, windows::rectangular),
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bin_pos: bin_index as usize,
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bin_neg: (samples_per_bit - bin_index - 1) as usize, // -deviation = negative frequency = upper half
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}
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}
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pub fn demod(&mut self, baseband: &[Complex32]) -> bool {
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assert!(baseband.len() >= self.samples_per_bit as usize);
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self.fft.execute(baseband);
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/*
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self.fft
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.get_input()
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.iter_mut()
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.enumerate()
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.for_each(|(i, x)| *x = baseband[i]);
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self.fft.execute(windows::rectanguar);
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*/
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let positive_energy = self.fft.get_output()[self.bin_pos];
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let negative_energy = self.fft.get_output()[self.bin_neg];
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let bin_id = map(
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self.deviation,
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0.,
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PI,
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0.,
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(self.samples_per_bit / 2) as f32,
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)
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.floor() as i32;
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let bin_width = 5;
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/*
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let mut positive_energy = 0.0;
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for i in (bin_id - bin_width)..(bin_id + bin_width) {
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if i >= 0 && i < self.samples_per_bit as i32 {
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positive_energy += self.fft.get_output()[i as usize].mag();
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}
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}
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let mut negative_energy = 0.0;
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for i in (self.samples_per_bit as i32 - bin_id - bin_width)
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..(self.samples_per_bit as i32 - bin_id + bin_width)
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{
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if i >= 0 && i < self.samples_per_bit as i32 {
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negative_energy += self.fft.get_output()[i as usize].mag();
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}
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}
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return positive_energy < negative_energy;
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*/
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false
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positive_energy.mag() < negative_energy.mag()
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}
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}
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12
src/fft.rs
12
src/fft.rs
@ -39,23 +39,25 @@ pub trait DFTAlgorithm {
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fn get_output(&self) -> &[Complex32];
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}
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fn create_fft(size: usize, direction: FFTDirection) -> Box<dyn DFTAlgorithm> {
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pub fn create_fft(size: usize, direction: FFTDirection) -> Box<dyn DFTAlgorithm> {
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if size <= 16 {
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//println!("Naive {size}");
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println!("Naive {size}");
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return Box::new(NaiveDFT::create(size, direction));
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}
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if size.count_ones() == 1 {
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//println!("Radix 2 {size}");
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println!("Radix 2 {size}");
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return Box::new(Radix2FFT::create(size, direction));
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}
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if is_prime(size) {
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//println!("Prime rader {size}");
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println!("Prime rader {size}");
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return Box::new(RaderFFT::create(size, direction));
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//return Box::new(NaiveDFT::create(size, direction));
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}
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//println!("Mixed radix {size}");
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println!("Mixed radix {size}");
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Box::new(MixedRadixFFT::create(size, direction))
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//Box::new(NaiveDFT::create(size, direction))
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}
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pub struct FFT
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@ -29,6 +29,9 @@ impl DFTAlgorithm for MixedRadixFFT {
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let qfft = create_fft(q, direction);
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let pfft = create_fft(p, direction);
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//let qfft = Box::new(NaiveDFT::create(q, direction));
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//let pfft = Box::new(NaiveDFT::create(p, direction));
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MixedRadixFFT {
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twiddle_factors: compute_twiddle_factors(size, direction),
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qfft,
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@ -4,7 +4,7 @@ use std::f32::consts::PI;
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use crate::{
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complex::Complex32,
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fft::{create_fft, is_prime , DFTAlgorithm, FFTDirection},
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fft::{create_fft, dft::NaiveDFT, is_prime, DFTAlgorithm, FFTDirection},
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};
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pub struct RaderFFT {
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@ -31,7 +31,8 @@ impl DFTAlgorithm for RaderFFT {
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let permutations: Box<[usize]> = (0..(size - 1)).map(|i| exp_mod(g, i + 1, size)).collect();
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// Compute fourrier transform of twiddle factors
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let mut convolution_fft = create_fft(size - 1, FFTDirection::Forward);
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//let mut convolution_fft = create_fft(size - 1, FFTDirection::Forward);
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let mut convolution_fft = Box::new(NaiveDFT::create(size - 1, FFTDirection::Forward));
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let mut convolution_operand = (0..(size - 1))
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.map(|i| {Complex32::cexp(-2. * direction.sign() * PI * (permutations[i] as f32) / (size as f32))})
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.collect::<Vec<Complex32>>();
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@ -42,7 +43,8 @@ impl DFTAlgorithm for RaderFFT {
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permutations,
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convolution_operand: convolution_operand.into(),
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convolution_ifft: create_fft(size - 1, FFTDirection::Inverse),
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//convolution_ifft: create_fft(size - 1, FFTDirection::Inverse),
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convolution_ifft: Box::new(NaiveDFT::create(size - 1, FFTDirection::Inverse)),
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convolution_fft,
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output: vec![Complex32::zero(); size].into(),
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@ -1,118 +1,91 @@
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// Implementation of raders's fft for prime sized ffts
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/*
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use std::{f32::consts::PI, ops::Deref};
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use super::mixed_radix;
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use std::f32::consts::PI;
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use crate::{
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complex::Complex32,
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fft::{DFT, FFTDirection, create_fft, dft::NaiveDFT, is_prime, windows},
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fft::{create_fft, dft::NaiveDFT, is_prime, DFTAlgorithm, FFTDirection},
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};
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pub struct Rader2FFT {
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input_buffer: Box<[Complex32]>,
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output_buffer: Box<[Complex32]>,
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pub struct RaderFFT {
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permutations: Box<[usize]>,
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convolution_operand: Box<[Complex32]>,
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convolution_ifft: Box<dyn DFTAlgorithm>,
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convolution_fft: Box<dyn DFTAlgorithm>,
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output: Box<[Complex32]>,
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size: usize,
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sub_size: usize,
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// Fourrier transform of the exponential terms
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convolution_operand: Box<[Complex32]>,
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convolution_fft: Box<dyn DFT>, // TODO: Use fft
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permutation: Box<[usize]>,
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}
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impl DFT for Rader2FFT {
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impl DFTAlgorithm for RaderFFT {
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fn create(size: usize, direction: FFTDirection) -> Self
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where
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Self: Sized,
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{
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assert!(is_prime(size));
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// Primitive root and its powers
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let g = compute_prime_primitive_root(size);
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let permutation: Box<[usize]> = (0..(size - 1)).map(|i| exp_mod(g, i + 1, size)).collect();
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let sub_size = next_pow2((2 * size - 4) - 1);
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Rader2FFT {
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input_buffer: vec![Complex32::zero(); size].into_boxed_slice(),
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output_buffer: vec![Complex32::zero(); sub_size].into_boxed_slice(),
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let permutations: Box<[usize]> = (0..(size - 1)).map(|i| exp_mod(g, i + 1, size)).collect();
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// Compute fourrier transform of twiddle factors
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let mut convolution_fft = create_fft(size - 1, FFTDirection::Forward);
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//let mut convolution_fft = Box::new(NaiveDFT::create(size - 1, FFTDirection::Forward));
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let mut convolution_operand = (0..(size - 1))
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.map(|i| {Complex32::cexp(-2. * direction.sign() * PI * (permutations[i] as f32) / (size as f32))})
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.collect::<Vec<Complex32>>();
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convolution_fft.execute(&convolution_operand);
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convolution_operand = Vec::from(convolution_fft.get_output());
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RaderFFT {
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permutations,
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convolution_operand: convolution_operand.into(),
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convolution_ifft: create_fft(size - 1, FFTDirection::Inverse),
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//convolution_ifft: Box::new(NaiveDFT::create(size - 1, FFTDirection::Inverse)),
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convolution_fft,
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output: vec![Complex32::zero(); size].into(),
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size,
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sub_size,
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convolution_operand: compute_convolution_operand(size, sub_size, &permutation),
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//convolution_fft: create_fft(next_pow2((2 * size - 4) - 1)),
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convolution_fft: Box::new(NaiveDFT::create(sub_size)),
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permutation,
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}
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}
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fn execute(&mut self, window: fn(f32) -> f32) {
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self.convolution_fft.get_input()[0] = self.input_buffer[self.permutation[self.size - 2]];
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for i in 0..(self.sub_size - self.size + 1) {
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self.convolution_fft.get_input()[i + 1] = Complex32::zero();
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}
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for i in 1..(self.size - 1) {
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let k = self.permutation[self.size - 1 - i - 1];
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self.convolution_fft.get_input()[i + self.sub_size - self.size + 1] =
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self.input_buffer[k] * window(k as f32 / self.size as f32)
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fn execute(&mut self, input: &[Complex32]) {
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// Compute fft of input signal
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for i in 0..(self.size - 1) {
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let k = self.permutations[self.size - 1 - i - 1];
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// Using output as staging buffer
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self.output[i] = input[k];
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}
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self.convolution_fft.execute(windows::rectanguar);
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self.convolution_fft.execute(&self.output);
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// Use output buffer as staging buffer
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for i in 0..(self.sub_size) {
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self.output_buffer[i] =
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self.convolution_fft.get_output()[i] * self.convolution_operand[i];
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// Compute convolution by multiplying in freq domain
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for i in 0..(self.size - 1) {
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// Using output as staging buffer
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self.output[i] = self.convolution_fft.get_output()[i] * self.convolution_operand[i];
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}
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for i in 0..(self.sub_size) {
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self.convolution_fft.get_input()[i] = self.output_buffer[i];
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}
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/*
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self.convolution_fft.get_input()[0] =
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self.convolution_fft.get_input()[0] + self.input_buffer[0] * window(0.);
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*/
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self.convolution_ifft.execute(&self.output);
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// Compute ifft to obtain convolution
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self.convolution_fft.execute(window);
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self.output[0] = input[0];
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for i in 0..(self.size - 1) {
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self.output_buffer[self.permutation[i]] =
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self.convolution_fft.get_output()[i] / self.sub_size as f32;
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// Actually compute the output
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let k = self.permutations[i];
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self.output[k] = (self.convolution_ifft.get_output()[i] / (self.size - 1) as f32) + input[0];
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self.output[0] = self.output[0] + input[i + 1];
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}
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self.output_buffer[0] = self
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.input_buffer
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.iter()
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.copied()
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.enumerate()
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.map(|(i, x)| x * window(i as f32 / self.size as f32))
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.sum();
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}
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fn get_input(&mut self) -> &mut [Complex32] {
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&mut self.input_buffer
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}
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fn get_output(&self) -> &[Complex32] {
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&self.output_buffer
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&self.output
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}
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}
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pub fn compute_convolution_operand(
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n: usize,
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sub_size: usize,
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permutation: &[usize],
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) -> Box<[Complex32]> {
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//let mut fft = create_fft(sub_size);
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let mut fft = NaiveDFT::create(sub_size);
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fft.get_input().iter_mut().enumerate().for_each(|(i, x)| {
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*x = Complex32::cexp(-2. * PI * (permutation[i % (n - 1)] as f32) / (n as f32))
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});
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fft.execute(windows::rectanguar);
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fft.get_output().iter().copied().collect()
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}
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pub fn compute_prime_primitive_root(n: usize) -> usize {
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assert!(is_prime(n));
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@ -123,7 +96,7 @@ pub fn compute_prime_primitive_root(n: usize) -> usize {
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// Find multiplicative order of i
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let mut val = i;
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let mut order = 1;
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for j in 0..n {
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for _ in 0..n {
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if val == 1 {
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break;
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}
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@ -158,12 +131,4 @@ pub fn exp_mod(mut n: usize, mut exp: usize, m: usize) -> usize {
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r
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}
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pub fn next_pow2(mut n: usize) -> usize {
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let mut pow = 0;
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while n > 0 {
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n >>= 1;
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pow += 1;
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}
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1 << pow
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}
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*/
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58
src/main.rs
58
src/main.rs
@ -19,7 +19,7 @@ use nco::Nco;
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use plotters::prelude::*;
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use fft::DFTAlgorithm;
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use crate::{bfsk::BFSKDem, fft::{dft::NaiveDFT, mixed_radix::MixedRadixFFT, rader::RaderFFT, radix2::Radix2FFT, windows, FFT}};
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use crate::{bfsk::BFSKDem, fft::{create_fft, dft::NaiveDFT, mixed_radix::MixedRadixFFT, rader::RaderFFT, radix2::Radix2FFT, windows, FFTDirection, FFT}};
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// Utilities
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fn map<T>(input: T, in_min: T, in_max: T, out_min: T, out_max: T) -> T
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@ -29,15 +29,46 @@ where
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((input - in_min.clone()) / (in_max - in_min)) * (out_max - out_min.clone()) + out_min
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}
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fn main() {
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modulate();
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//modulate();
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test();
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}
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|
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fn test()
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{
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let mut o1 = Nco::new(PI / 2.0);
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let mut o2 = Nco::new(PI / 4.0);
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let sample_count = 4800;
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//let mut fft = FFT::new(sample_count, windows::rectangular);
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let mut dft = NaiveDFT::create(sample_count, FFTDirection::Forward);
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let mut fft = FFT::new(sample_count, windows::rectangular);
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//let mut fft = RaderFFT::create(sample_count, FFTDirection::Forward);
|
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let mut fft_input = vec![Complex32::zero(); sample_count];
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|
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for x in fft_input.iter_mut()
|
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{
|
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*x = o1.cexp() + o2.cexp();
|
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o1.step();
|
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o2.step();
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}
|
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|
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fft.execute(&fft_input);
|
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dft.execute(&fft_input);
|
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|
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let mut out_file = File::create("out.csv").unwrap();
|
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for (x, y) in fft.get_output().iter().zip(dft.get_output())
|
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{
|
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out_file.write_all(
|
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format!("{},{},\n", x.mag(), y.mag()).as_bytes()
|
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).unwrap();
|
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}
|
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}
|
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|
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fn modulate() {
|
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let sample_rate = 44100;
|
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let mut frequency = 2000.0; //HZ
|
||||
let mut bandwidth = 500.0; //HZ
|
||||
let frequency = 2000.0; //HZ
|
||||
let bandwidth = 1000.0; //HZ
|
||||
println!("deviation: {}", PI * (bandwidth / sample_rate as f32));
|
||||
|
||||
let path = "s.txt";
|
||||
let file = File::open(path).unwrap();
|
||||
@ -61,7 +92,7 @@ fn modulate() {
|
||||
println!("{} samples/bit", sample_rate / baud_rate);
|
||||
let mut bfsk = BFSKMod::new(
|
||||
sample_rate / baud_rate,
|
||||
2. * PI * (bandwidth / sample_rate as f32),
|
||||
PI * 0.05, //PI * (bandwidth / sample_rate as f32),
|
||||
&mut bit_stream,
|
||||
);
|
||||
|
||||
@ -90,6 +121,17 @@ fn modulate() {
|
||||
lo.step();
|
||||
}
|
||||
writer.finalize().unwrap();
|
||||
let mut tfft = FFT::new(44100, windows::rectangular);
|
||||
tfft.execute(&output_samples);
|
||||
|
||||
// Write csv
|
||||
let mut out_csv = File::create("out.csv").unwrap();
|
||||
for x in output_samples.iter().take(4400)
|
||||
{
|
||||
out_csv.write_all(
|
||||
format!("{},\n", x.mag()).as_bytes()
|
||||
).unwrap();
|
||||
}
|
||||
|
||||
let mut of = File::create("out.txt").unwrap();
|
||||
|
||||
@ -97,7 +139,7 @@ fn modulate() {
|
||||
let mut lodem = Nco::new(-2. * PI * (frequency / sample_rate as f32));
|
||||
let mut demod = BFSKDem::new(
|
||||
sample_rate / baud_rate,
|
||||
PI * (bandwidth / sample_rate as f32),
|
||||
PI * 0.05, //PI * (bandwidth / sample_rate as f32),
|
||||
);
|
||||
for chunk in output_samples.chunks((sample_rate / baud_rate) as usize) {
|
||||
let base_chunk: Vec<Complex32> = chunk
|
||||
@ -109,7 +151,7 @@ fn modulate() {
|
||||
.collect();
|
||||
let bit = demod.demod(base_chunk.as_slice());
|
||||
bits.push(bit);
|
||||
println!("{:?}", bit)
|
||||
//println!("{:?}", bit)
|
||||
}
|
||||
|
||||
for b in bits.chunks(8) {
|
||||
|
||||
Reference in New Issue
Block a user