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/415194/6281715
m nonlin_gg.m
function [s, err_cost, iter_time]=nonlin_gg(x,F,C,m,varargin)
% nonlin_gg: Nonlinear sparse approximation by greedy gradient search.
%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
www.eeworm.com/read/492033/6430579
h quadwedge.h
#ifndef QUADWEDGE_H
#define QUUADWEDGE_H
#include "alias.h"
struct matrix;
struct vector;
struct ivector;
/**
class quadwedge defines wedge elements with quadratic approximation functions
www.eeworm.com/read/409626/11317636
m romberg.m
function [rn, r1] = Romberg(fun, a, b, n, varargin)
% Numerical approximation rn of the definite integral from a to b
% that is obtained with the aid of Romberg's method with n rows
% and n c
www.eeworm.com/read/409626/11317683
m romberg.m
function [rn, r1] = Romberg(fun, a, b, n, varargin)
% Numerical approximation rn of the definite integral from a to b
% that is obtained with the aid of Romberg's method with n rows
% and n c
www.eeworm.com/read/259565/11782774
m quad2.m
function ci = quad2(y,x)
% Function computes the numerical approximation to the definite
% integral y dx (corresponding to sum)
% x abscissas
% y ordinates
% If only one input argument is gi
www.eeworm.com/read/155919/11838399
m cp0901_muiber_2pam.m
%
% Function 9.4 : "cp0901_MUIBER_2PAM"
%
% Evaluates the theoretical probability of error
% for a 2PAM system in AWGN channels under the
% Standard Gaussian Approximation
%
% 'ebn0' is a v
www.eeworm.com/read/151143/12233130
m quad2.m
function ci = quad2(y,x)
% Function computes the numerical approximation to the definite
% integral y dx (corresponding to sum)
% x abscissas
% y ordinates
% If only one input argument is gi
www.eeworm.com/read/228515/14381001
m cp0901_muiber_2pam.m
%
% Function 9.4 : "cp0901_MUIBER_2PAM"
%
% Evaluates the theoretical probability of error
% for a 2PAM system in AWGN channels under the
% Standard Gaussian Approximation
%
% 'ebn0' is a v
www.eeworm.com/read/472943/1402609
m msnvenofig1.m
% Figure 1: The theoretical threshold at which the l_1 approximation to the
% l_0 optimization problem no longer holds. The curve delineates a Phase
% Transition from the lower region where the appr
www.eeworm.com/read/468610/1485165
c draw.c
/*
* draw.c - drawing routines for the RFB X server. This is a set of
* wrappers around the standard MI/MFB/CFB drawing routines which work out
* to a fair approximation the region of the screen b