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/410134/11301088
m mgtls2x.m
function m = mgtlsx(d,wl,wr,x)
% MGTLS2X - Global Total Least Squares misfit computation.
% [M,DH] = MGTLS2X(D,WL,WR,X) gives the GTLS2 misfit M and the
% GTLS2 approximation DH of the data D by the
www.eeworm.com/read/253950/12174094
htm evidence.htm
Netlab Reference Manual evidence
evidence
Purpose
Re-estimate hyperparameters using evidence approximation.
Synopsis
www.eeworm.com/read/150905/12250255
htm evidence.htm
Netlab Reference Manual evidence
evidence
Purpose
Re-estimate hyperparameters using evidence approximation.
Synopsis
www.eeworm.com/read/283059/9044830
m improvednewton.m
%f(x)= 10*x.^3+80*x.^2+6*x+a0时，
[improvednewton1.m]
function sa = improvednewton1(x0,epsilon,max)
% IMPROVEDNEWTON1 calculate the improvednewton method approximation
% x0 is the initial value
%
www.eeworm.com/read/278321/10546853
defines
$Id: DEFINES,v 1.23 2003/02/07 18:17:41 bouvigne Exp $
USE_FAST_LOG:
- use of log/log10 approximation (uses IEEE754 float format)
(absolute precision of log10 is then around 1e-6)
KLEMM_36:
- p
www.eeworm.com/read/212797/6962556
m vtb3_5.m
function [ap,bp]=vtb3_5(a0,a,b,N,T)
%VTB3_5 Plot Fourier Series Approximation of Function.
% VTB3_5(a0,a,b,N,T) Plot the Fourier series defined by:
% N is the number of terms. Other arguments as de
www.eeworm.com/read/248077/4471055
m p7_12.m
% P7_12.M Plot the Legendre approximation to an odd function
% f(x)= signum(x) [-1 1]
%
% The Legendre series is
% fapprox(x)= (3/2)P1 - (7/8) P3 = (45/16)x - (35/16) x^3
%
x=[-1:.01:1];
p=[(-35
www.eeworm.com/read/283060/9044824
m improvednewton2.m
%当f(x)= (10*x.^3+80*x.^2+6*x+a0)*(x-p*)时
[improvednewton2.m]
function sa = improvednewton2(x0,epsilon,max)
% IMPROVEDNEWTON calculate the improvednewton method approximation
% x0 is the initial va
www.eeworm.com/read/167045/9983335
m integral_op.m
function Ku = integral_op(u,k_hat)
%
% Ku = integral_op(u,k_hat)
%
% Use 2-D FFT's to evaluate discrete approximation to the
% 2-D convolution integral
%
% Ku(x,y) = \int \int k(x-x',y-y') u(
www.eeworm.com/read/283058/9044836
m newton2.m
%当f(x)= (10*x.^3+80*x.^2+6*x+a0)*(x-p*)时
[newton2.m]
function sa = newton2(x0,epsilon,max)
% NEWTON calculate the newton method approximation
% x0 is the initial value
% epsilon is the toleran