代码搜索：Problem
找到约 10,000 项符合「Problem」的源代码
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www.eeworm.com/read/347945/11625411
m decaybmiex.m
clc
echo on
%*********************************************************
%
% Decay-rate estimation using non-convex SDP
%
%*********************************************************
%
% The probl
www.eeworm.com/read/347945/11625747
m cut.m
function F = cut(varargin)
%CUT Defines a cut constraint
%
% The syntax for CUT is exactly the same as the
% syntax for SET. In fact, the result from CUT is
% a SET object.
%
% The differenc
www.eeworm.com/read/347943/11626766
m contents.m
% Conversion to SeDuMi.
% Conversion routines for reading in problems from SDPPack, SDPA
% or MPS formats. Some routines require SDPPACK and/or LIPSOL to
% be installed as MATLAB Toolboxes, o
www.eeworm.com/read/260625/11716705
m demecoc1.m
function demecoc1()
% DEMECOC1 - Demo program for error correcting output codes
%
% DEMECOC1
% Show a simple multi class problem (VOWEL-CONTEXT from UCI archive)
% with ECOC and Support Vector
www.eeworm.com/read/157356/11717659
m ip_01_01.m
% MATLAB script for Illustrative Problem 1, Chapter 1.
n=[-20:1:20];
x=abs(sinc(n/2));
stem(n,x);
www.eeworm.com/read/156265/11815325
m ip_01_01.m
% MATLAB script for Illustrative Problem 1, Chapter 1.
n=[-20:1:20];
x=abs(sinc(n/2));
stem(n,x);
www.eeworm.com/read/155627/11860199
m f2.m
% this function solves the problem of draw out elements from matrix.
function a=f2(s,m)
t=length(s);
j=1;
if t==0|t==1
a=[];
else
for i=1:t
if s(i)~=m
a(j)=s(i);
www.eeworm.com/read/343879/11920546
c badblockmanage.c
#include
#include
#include "socket_base.h"
char *next_cmd = "reboot";
char str[] = "blob>";
char rbuf[4096], rbuf_save[256];
HTRANSINTERFACE handle;
char *p_buf;
int read_comp_c
www.eeworm.com/read/343751/11930406
m ctp43.m
function [c, A] = ctp43(x, ctrl)
%Call: [c A]=ctp43(x,ctrl)
%Evaluate both the constraints and the corresponding
%Jacobian if ctrl>0, for the problem below at x
%The problem is defined as c(x)>=0
www.eeworm.com/read/343751/11930467
m colinmod.m
function [c, A] = cOlinMod(x, ctrl, t, u)
%Call: [c A]=ctp25(x,ctrl,t,u)
%Evaluate the constraints and the corresponding
%Jacobian for the problem below at x.
%if ctrl>0 only the Jacobian is compu