Merge branch 'main' into DarellsAnnex
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README.md
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README.md
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Audio synthesizer project created by ECE 45 students, written using the MATLAB language and MATLAB GUI
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## Contributors
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Will add member names shortly
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## Function Prototypes
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Templates to create your own functions.
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function x = generate_wave(amplitude, frequency, phase, fs, duration, duty)
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### Wave generating function
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```
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function x = generate_WAVENAME(amplitude, frequency, phase, fs, duration, duty)
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% GENERATE_WAVENAME: returns a matrix of sampled WAVENAME wave
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fuction x = envelope(input, fs, period, attack , decay, sustain, release)
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% CONTRIBUTORS:
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% Person1: how you contributed
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% Person2: how you contributed
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% etc
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% DOCUMENTATION:
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% phase shift is in number of periods
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% fs is the sampling frequency: how many sample points per second
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% duration is time in seconds
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% duty is a number between 0 and 1
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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dt = 1 / fs; % sampling period: time between two sample points
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% initialize a one dimensional zero matrix to be populated
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x = zeros(1, n);
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% populate the matrix
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for i = 1:n
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YOUR CODE HERE
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end
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end
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```
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NOTE: duty does not apply to some functions (such as sinusoids)
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### Envelope function
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```
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function x = envelope(input, fs, period, attack , decay, sustain, release)
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```
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where attack, decay, release are percentages between 0 to 1 of the period
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sustain is the percentage of the amplitude it should sustain for
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**envelope can be pitch or amplitude envelope**
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### Filter function
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```
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function output_timedomain = Filter(input_soundin_timedomain, Fs, LOW, MED, HIGH)
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```
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where LOW, MED, HIGH are user-selected variables of any value.
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**output should be in time domain for all functions (new sound)**
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BIN
src/.DS_Store
vendored
BIN
src/.DS_Store
vendored
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@ -40,4 +40,3 @@ x = DarellAmplitudeEnvelope(x, fs, attack,decay,sustain,release); %output new so
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%play over 5 counts, should only hear 200hz
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playtime = 5;
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play_continuous(x, fs, playtime)
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src/add_sine.m
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src/add_sine.m
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function x = add_sine(amplitude, fundamental, harmonics, fs, duration)
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% ADD_SINE: Additive sine wave synthesis
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%CONTRIBUTORS:
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%Benjamin Liou: Original author
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% DOCUMENTATION:
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% harmonics should ideally be a 1D matrix of:
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% overtones: positive integers
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% undertones: 1/ positive integers
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% example: [1/2, 1, 2, 3]
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% NOTE: pitch of the fundamental frequency will still be perceived even
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% when the fundamental itself is missing. ex. [4,5,6]
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% NOTE: it seems like when MATLAB's built in sound() takes in values,
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% magnitudes over 1 get distorted.
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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% initialize a one dimensional zero matrix to be populated
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x = zeros(1, n);
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% populate matrix by adding sine waves
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for harmonic = harmonics
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x = x + generate_sine(1, fundamental * harmonic, 0, fs, duration);
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end
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% scale to amplitude
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scalar = max(abs(x));
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x = x / scalar * amplitude;
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end
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src/amplify.m
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src/amplify.m
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function output = amplify(input, multiplier)
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%input: a 1D array representing the sound signal in the time domain
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%multiplier: a scalar that multiplier all values in the input array to
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% amplify or decrease the volume.
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%Returns: input signal scaled by the multiplier in the time domain.
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%Author: Conner Hsu
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output = input*multiplier;
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end
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src/amplifyFreqRange.m
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src/amplifyFreqRange.m
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function output = amplifyFreqRange(input, fs, low, high, multiplier)
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%Amplifies frequencies within a specified range, leaves all other
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%frequencies the same.
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%By Conner Hsu
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%input: 1D array representing the sound signal in the time domain
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%fs: sampling frequency
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%low: a scalar representing the lower bound of frequencies to be amplified
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%high: a scalar representing the upper bound of frequencies to be amplified
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%multiplier: a scalar that multiplies frequencies between low and high
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%Returns modified signal in the time domain.
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len = length(input);
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f = fs*(-len/2:len/2-1)/len;
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outputW = fftshift(fft(input));
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for i = 1:length(outputW)
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if (low < abs(f(i)) && abs(f(i)) < high)
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outputW(i) = outputW(i)*multiplier;
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end
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end
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output = real(ifft(fftshift(outputW)));
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end
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src/generate_sawtooth.m
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src/generate_sawtooth.m
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function x = generate_sawtooth(amplitude, frequency, phase, fs, duration, duty)
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% generate_sawtooth: returns a matrix of sampled sawtooth wave
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% CONTRIBUTORS:
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% Ben Zhang: Function author
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% DOCUMENTATION:
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% phase shift is in number of periods
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% fs is the sampling frequency: how many sample points per second
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% duration is time in seconds
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% duty is a number between 0 and 1
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%duty does not apply for sawtooth wave
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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dt = 1 / fs; % sampling period: time between two sample points
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period = 1 / frequency; % period of the wave
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% initialize a one dimensional zero matrix to be populated
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x = zeros(1, n);
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% populate the matrix
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for i = 1:n
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t = i * dt; % time of the i'th sample
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st = mod(frequency * t - phase, 1); % Progression through cycle
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slope = 2 * amplitude / period; % the incline slope from start to amplitude
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mid = period / 2;
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%part before the straght vertical line
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if(st < mid)
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x(i) = slope * st; % amplitude from start to +amplitude
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%part after the straght vertical line
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else
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x(i) = slope * (st - 0.5) - amplitude; %amplitude from -amplitude to start
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end
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end
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function x = generate_sine(amplitude, frequency, phase, fs, duration, duty)
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%GENERATE_SINE:Arthur Lu returns a matrix of sampled sine wave, where the
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% GENERATE_SINE: returns a matrix of sampled sine wave
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% CONTRIBUTORS:
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% Arthur Lu: Original author
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% Benjamin Liou: refactoring and annotations
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% DOCUMENTATION:
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% phase shift is in number of periods
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x = zeros(1, fs * duration);
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A = amplitude;
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f = frequency;
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p = phase;
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n = fs * duration;
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dt = 1 / fs;
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% fs is the sampling frequency: how many sample points per second
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% duration is time in seconds
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% duty does not apply for sinusoids
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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dt = 1 / fs; % sampling period: time between two sample points
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% initialize a one dimensional zero matrix to be populated
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x = zeros(1, n);
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% populate the matrix
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for i = 1:n
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t = i * dt;
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x(i) = A * sin(2 * pi * f * t - p);
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t = i * dt; % time at the i'th sample
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x(i) = amplitude * sin(2 * pi * frequency * t - phase);
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end
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end
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function x = generate_square(amplitude, frequency, phase, fs, duration, duty)
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%GENERATE_SINE:Arthur Lu returns a matrix of sampled sine wave, where the
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% GENERATE_SQUARE: returns a matrix of sampled square wave
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% CONTRIBUTORS:
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% Arthur Lu: Original author
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% Benjamin Liou: refactoring and annotations
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% DOCUMENTATION:
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% phase shift is in number of periods
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x = zeros(1, fs * duration);
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A = amplitude;
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f = frequency;
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p = phase;
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n = fs * duration;
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dt = 1 / fs;
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% fs is the sampling frequency: how many sample points per second
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% duration is time in seconds
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% duty cycle should be a number between 0 and 1.
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% duty of 0 or less would return -amplitude for all sample points
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% duty of 0.25 would return +amplitude for first quarter of each cycle
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% then return -amplitude for the remaining three-fourths
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% duty of 1 would return all +amplitude
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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dt = 1 / fs; % sampling period: time between two sample points
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% initialize a one dimensional zero matrix to be populated
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x = zeros(1, n);
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% populate the matrix
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for i = 1:n
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t = i * dt;
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st = mod(f * t - p, 1);
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t = i * dt; % time at the i'th sample
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% periodic ramp from 0 to 1
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% progression through a cycle
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st = mod(frequency * t - phase, 1);
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if(st < duty)
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x(i) = A;
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x(i) = amplitude;
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else
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x(i) = -A;
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x(i) = -amplitude;
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end
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end
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end
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function x = generate_triangle(amplitude, frequency, phase, fs, duration, duty)
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%GENERATE_SINE:Arthur Lu returns a matrix of sampled sine wave, where the
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% GENERATE_TRIANGLE: returns a matrix of sampled square wave
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% CONTRIBUTORS:
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% Arthur Lu: Original author
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% Benjamin Liou: refactoring and annotations
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% DOCUMENTATION:
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% phase shift is in number of periods
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x = zeros(1, fs * duration);
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A = amplitude;
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f = frequency;
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p = phase;
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n = fs * duration;
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dt = 1 / fs;
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% fs is the sampling frequency: how many sample points per second
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% duration is time in seconds
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% duty cycle should be a number between 0 and 1.
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% duty of 0.25 would have positive slope for first quarter of each cycle
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% then have negative slope for the remaining three-fourths
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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dt = 1 / fs; % sampling period: time between two sample points
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% initialize a one dimensional zero matrix to be populated
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x = zeros(1, n);
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% populate the matrix
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for i = 1:n
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t = i * dt;
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st = mod(f * t - p, 1);
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% periodic ramp from 0 to 1
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% progression through a cycle
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st = mod(frequency * t - phase, 1);
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if(st < duty)
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x(i) = A*(1/duty * st - 0.5);
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slope = amplitude / duty;
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intercept = -0.5 * amplitude;
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x(i) = slope * st + intercept;
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else
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x(i) = A*(-(1/(1-duty))*st + (duty/(1-duty)) + 1 - 0.5);
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slope = -amplitude / (1 - duty);
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intercept = amplitude*( duty/(1-duty) + 0.5);
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x(i) = slope * st + intercept;
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end
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end
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end
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src/generate_white.m
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src/generate_white.m
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function x = generate_white(amplitude, fs, duration)
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%GENERATE_WHITE: returns a matrix of sampled white noise
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%CONTRIBUTORS:
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%Benjamin Liou: Original author
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%DOCUMENTATION:
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% white noise can then be filtered to produce different hues of noises
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%time domain matrix of random sample points between +-amplitude
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x = amplitude * 2 * (rand(1, fs * duration) - 0.5);
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end
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src/lfo_sine.m
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src/lfo_sine.m
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function x = lfo_sine(amplitude, frequency, phase, fs, duration, input)
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% LFO_SINE: modulates an input matrix
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% CONTRIBUTORS:
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% Benjamin Liou: Original author
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% DOCUMENTATION:
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% frequency is typically below 20Hz (according to wikipedia)
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% fs and duration should be same as input
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% initialize local variables from input arguments
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n = fs * duration; % number of samples (length of matrix)
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dt = 1 / fs; % sampling period: time between two sample points
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% initialize lfo, which will be used to modulate the input
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lfo = zeros(1, n);
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% populate lfo matrix
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for i = 1:n
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t = i * dt; % time at the i'th sample
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lfo(i) = amplitude * sin(2 * pi * frequency * t - phase);
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end
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% modulate input
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x = lfo .* input;
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end
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src/reverse.m
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src/reverse.m
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function output = reverse(input)
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%input: a 1D array representing the sound signal in the time domain
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%returns: the input signal with its elements in reverse order.
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%By Conner Hsu
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output = flip(input);
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end
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