代码搜索:convolution

找到约 1,402 项符合「convolution」的源代码

代码结果 1,402
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m ilap.m

%ILAP Convolve with Laplacian kernel % % im2 = ILAP(image) % % Return the image after convolution with the Laplacian kernel % 0 -1 0 % -1 4 -1 % 0 -1 0 % % SEE ALSO: ilog conv2 % % Copyright (c)
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sci conv.sci

function c = conv(a, b) //CONV Convolution and polynomial multiplication. // C = CONV(A, B) convolves vectors A and B. The resulting // vector is length LENGTH(A)+LENGTH(B)-1. // If A and B
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m kdgauss.m

%KDGAUSS Derivative of Gaussian kernel % % k = kdgauss(sigma) % k = kdgauss(sigma, w) % % Returns a kernel a x-derivative of Gaussian, this is a convolution % of a Gaussian smoothing kernel with a [-1
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m demoprog.m

function demoprog %DEMOPROG Demonstrations in the ADSP Toolbox for MATLAB v4 % ADSP Toolbox: Version 2.0 % For use with "Analog and Digital Signal Processing", 2nd Ed. % Published by PWS Publ
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m examp25.m

clc,echo on %EXAMPLE 25 n=0:50; % Create a DT index x=cos(0.2*pi*n);h=1:8; % Signals x and h y=conv(x,h); % Response using convolution y=y(1:length(n));
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m examp27.m

clc,echo on %EXAMPLE 27 x=[1 2 -1 0 2 3]; % Signal x h=2:-1:-3; % Signal h ypw=convp(x,h,'w') % periodic convolution using wraparound ypc=convp(x,h,'c') % perio
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m exa031101_fftfilt.m

%---------------------------------------------------------------------------- % exa031001_fftfilt.m, for example 3.11.1 % to test fftfilt.m,and to finish the convolution of a long sequence with %
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m exa031101_fftfilt.m

%---------------------------------------------------------------------------- % exa031001_fftfilt.m, for example 3.11.1 % to test fftfilt.m,and to finish the convolution of a long sequence with %
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m exa031101_fftfilt.m

%---------------------------------------------------------------------------- % exa031001_fftfilt.m, for example 3.11.1 % to test fftfilt.m,and to finish the convolution of a long sequence with %
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c concorr.c

#include #include #define Nx 5 #define Nh 3 #define Length Nx+Nh-1 /************计算两个数的乘积****************************/ double double_multiply(double m,double n) {