move new generate functions to NotWorking
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src/NotWorking/generate_cosine.m
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src/NotWorking/generate_cosine.m
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function x = generate_cosine(amplitude, frequency, phase, fs, duration, duty)
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% GENERATE_WAVENAME: returns a matrix of sampled WAVENAME wave
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% CONTRIBUTORS:
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% Mekhi Ellington: Original Creator
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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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t = i * dt;
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x(i) = amplitude * cos(2*pi*frequency*t-phase);
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end
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end
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src/NotWorking/generate_pulse.m
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src/NotWorking/generate_pulse.m
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function x = generate_pulse(amplitude, frequency, phase, fs, duration, duty)
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% GENERATE_puse: returns a matrix of sampled pulse wave
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% CONTRIBUTORS:
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% Brian Tran: Created the wave
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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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f0=1e+6; % 1MHz
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Fs=3e+6;
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Tf=0.001; % 1 millisecond
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t=0:1/Fs:Tf-1/Fs;
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td=0.1; % duty cycle
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A0=10; % 10 Volts
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F=0;
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N=1000; % Number of points
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% populate the matrix
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for n = 1:N
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F=F+(1/n)*cos(n*2*pi*f0*t).*sin(n*pi*td);
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end
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F=F*(2*A0/pi);
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F=F+A0*td;
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end
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src/NotWorking/generate_trapezoid.m
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src/NotWorking/generate_trapezoid.m
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function x = generate_trapezoid(amplitude, frequency, phase, fs, duration, duty)
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% GENERATE_TRAPEZOID: returns a matrix of sampled square wave
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% CONTRIBUTORS:
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% Daniel Doan: 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 cycle should be a number between 0 and 1.
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% duty of 0.5 would have 2 trapezoids in first half of each cycle
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% example of wave with duty of 0.5, where the peaks are amplitude/2:
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%
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% ____
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% / \
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% / \ ________________
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% \ /
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% \____/
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%
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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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% 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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slope = (amplitude/2) / (duty/8);
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if(st < duty)
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if(st < duty/8 || st > 7*duty/8)
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x(i) = slope * st;
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else
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if(st < 5*duty/8)
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x(i) = amplitude/2 - slope * (st-(3*duty/8));
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end
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if(st < 3*duty/8)
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x(i) = amplitude/2;
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end
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if(st > 5*duty/8)
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x(i) = -amplitude/2;
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end
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end
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end
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end
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end
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