代码搜索:Generates

找到约 10,000 项符合「Generates」的源代码

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www.eeworm.com/read/179210/9365100

m donuts.m

function S = donuts; % % Ph.D. Thesis % Leandro Nunes de Castro % February, 2000 % Function generates the dataset for the 2-DONUTS problem % % DONUT 1 step = 0.2; t = 0:step:4*pi; l = le
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m saml.m

function [ab,vE,E] = saml(N); % % Ph.D. Thesis % Leandro Nunes de Castro % October, 1999. % Function generates n-bit binary strings antibody most uniformly % distributed over the search space
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m4 header.m4

# Like AC_CONFIG_HEADER, but automatically create stamp file. # serial 3 # When config.status generates a header, we must update the stamp-h file. # This file resides in the same directory as the co
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readme

If you can read this, you probably succeeded in unpacking the sources of cdg, the C-source Documentation Generator. WHAT CDG DOES. Cdg reads a set of C-source files and generates a two-column listin
www.eeworm.com/read/371636/9543976

m gaussn.m

function g = gaussn(f0,n) % function gn = gaussn(f0,n) : generates the order n derivative of the % gaussian window, centered at frequency f0 % The wavelet gn is real, but it is its analytic form
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pl genimages.pl

#!/usr/bin/perl -w # $Id: genimages.pl,v 1.7 2000/04/24 14:51:28 marijn Exp $ # This script generates the images that go along with the AIRTRAFFIC program. # POVRAY and Imagemagick (convert) needed fo
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m plslogo.m

%PLSLOGO Generates PLS_Toolbox CR surface logo % %I/O: plslogo % Copyright Eigenvector Research, Inc. 1998 % BMW load plslogo figure('Color',[1 1 1],'NumberTitle','off', ... 'Name','PLS_T
www.eeworm.com/read/360606/10085071

m fig3_16.m

% % This file generates the plot shonw in Figure 3-16 % % Copyright (c) 1999 by P.Bretchko and R.Ludwig % "RF Circuit Design: Theory and Practice" % global Z0; close all; % close all o
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m fig3_15.m

% % This file generates the plot shonw in Figure 3-15 % % Copyright (c) 1999 by P.Bretchko and R.Ludwig % "RF Circuit Design: Theory and Practice" % global Z0; close all; % close all o
www.eeworm.com/read/163246/10168758

m gaussn.m

function g = gaussn(f0,n) % function gn = gaussn(f0,n) : generates the order n derivative of the % gaussian window, centered at frequency f0 % The wavelet gn is real, but it is its analytic form