代码搜索:monocycle

找到约 94 项符合「monocycle」的源代码

代码结果 94
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m monocycle.m

function [y] = monocycle(fs, ts, t, t1, A, pulse_order) % This function generates one Gaussian pulse % pulse_order - derivative of Gaussian pulse, if: % 0 - Gaussian pulse %
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m monocycle.m

function [y] = monocycle(fs, ts, t, t1, A, pulse_order) % This function generates one Gaussian pulse % pulse_order - derivative of Gaussian pulse, if: % 0 - Gaussian pulse %
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m monocycle.m

function [y] = monocycle(fs, ts, t, t1, A, pulse_order) % This function generates one Gaussian pulse % pulse_order - derivative of Gaussian pulse, if: % 0 - Gaussian pulse %
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m uwb_monocycle.m

% Title: UWB Monocycle % Author: J C % Summary: Displays the time waveform for the Gaussian pulse function. % MATLAB Release: R13 % Description: UWB_monocycle.m % % This m-file
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m uwb_monocycle.m

% Title: UWB Monocycle % Author: J C % Summary: Displays the time waveform for the Gaussian pulse function. % MATLAB Release: R13 % Description: UWB_monocycle.m % % This m-file
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m monocycle1.m

pw1=.25e-9;%pulse width in nanosec,change to desired width pw=pw1/4.5;%Fudge factor for inaccurate PWs,4-5 for 1st der. and 2-3 for 2nd der. Fs=20e9;%sample frequency Fn=Fs/2;%Nyquist freq t=-3e-9
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m uwb_monocycle2.m

%UWB-Run from editor debug(F5)-PPM(pulse position modulation) of %UWB monocycle and doublet waveforms. %This m file plots the time and frequency waveforms for PPM 1st and 2nd derivative %equations
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m uwb_monocycle1.m

%UWB_monocycle.m %This m-file displays the time waveform for the Gaussian pulse function and the %first and second derivatives of the Gaussian pulse function for a 0.5 %nanosecond pulse width. Oth
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m uwb_monocycle1.m

%UWB_MONOCYCLE1-Run from editor debug(F5) %This m file plots the time and frequency waveforms for the 1st and 2nd derivative %equations used in UWB system analysis. Fudge factors are required to %
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m uwb_monocycle2.m

%UWB-Run from editor debug(F5)-PPM(pulse position modulation) of %UWB monocycle and doublet waveforms. %This m file plots the time and frequency waveforms for PPM 1st and 2nd derivative %equations