代码搜索：Approximation
找到约 1,542 项符合「Approximation」的源代码
代码结果 1,542
www.eeworm.com/read/100750/15865377
c lambert.c
/* specfunc/lambert.c
*
* Copyright (C) 1996, 1997, 1998, 1999, 2000, 2001 Gerard Jungman
*
* This program is free software; you can redistribute it and/or modify
* it under the terms of the GNU
www.eeworm.com/read/428849/8834800
m~ contents.m~
% Kernel machines.
%
% cvkfd - Computes cross validation error for given KFD model.
% diagker - Returns diagonal of kernel matrix of given data.
% dualcov - Dual representation of cova
www.eeworm.com/read/379733/9179943
m acfeedfw.m
function x = acfeedfw(s0, tnet, approximation)
% ACFEEDFW Do feedforward with acprobdist_alpha sources
%
% Usage:
% x = acfeedfw(s, tnet, approximation)
% where sources should be acprobd
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dat funtc267b.dat
#include
#include
int main(void)
{
char buffer[80];
sprintf(buffer, "An approximation of Pi is %f
", M_PI);
puts(buffer);
return 0;
}
www.eeworm.com/read/362246/10010304
m~ contents.m~
% Kernel machines.
%
% cvkfd - Computes cross validation error for given KFD model.
% diagker - Returns diagonal of kernel matrix of given data.
% dualcov - Dual representation of cova
www.eeworm.com/read/280595/10312145
m~ contents.m~
% Kernel machines.
%
% cvkfd - Computes cross validation error for given KFD model.
% diagker - Returns diagonal of kernel matrix of given data.
% dualcov - Dual representation of cova
www.eeworm.com/read/279384/10442422
vestrum_test_ti_output
Input C matrix:
16.85 7.88 6.81 0.07 -0.18 0.12
7.88 16.03 6.51 0 -0.26 -0.08
6.81 6.51 11.14
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m mieab_1.m
function result = Mieab_1(m, x)
% Computation of Mie coefficients a_n(z), b_n(z) for order 1,
% complex refractive index m=m'+im", and size parameter x=k0*a
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m nelsondemo.m
% Example 1. Nelson-Siegel function: a sample shape
par.beta = [.05 -.1 .15]';
par.tau = 1;
x = [.125 .25 .5 1 2 3 5 7 10 20 30];
y = nelsonfun(x,par);
figure
set(gcf,'Color','w')
plot(x,y)
www.eeworm.com/read/165343/7143849
c qf.c
/**********************
*
* Computes Q(x) = \int_x^\infty \exp(-t*t/2)/\sqrt(2*\pi)
* using a rational approximation
* (See Abramowitz Stegun, Handbook of Mathematical Functions,
* p 932, formu