├── 20190309-讨论班-线性互补问题的数值解法.pptx
├── C_SQP
├── Array.cpp
├── Array.h
├── Array.o
├── Makefile.win
├── QuadProg.cpp
├── QuadProg.h
├── QuadProg.o
├── SQP IOWA.pdf
├── SQP.jpg
├── SQP.suo
├── SQPdemo.dev
├── SQPdemo.exe
├── SQPdemo.layout
├── main.cpp
├── main.o
├── problem.cpp
├── problem.h
├── problem.o
└── release
│ └── SQP.exe
├── M_SQP
├── lagsqp.m
├── lemke.m
├── newtlagr.m
├── qpsubp.m
└── sqpm.m
├── README.md
├── SUMMARY.pptx
├── Summary-optimization
├── A Class LCP solvable in polynomial time.PDF
├── Cholesky decomposition - Wikipedia.pdf
├── Complementary Pivot Theory of Mathematical Programming .pdf
├── Contact dynamics - Wikipedia.pdf
├── Karush–Kuhn–Tucker conditions - Wikipedia.pdf
├── LCP-polytime-with Lemke.pdf
├── Lemke's algorithm - Wikipedia.pdf
├── Lemke-PPAD.pdf
├── Mathematical optimization - Wikipedia.pdf
├── SQP.pdf
├── SUMMARY.pptx
├── Sequential linear-quadratic programming - Wikipedia.pdf
├── Successive linear programming - Wikipedia.pdf
├── [1]-Complementarity theory - Wikipedia.pdf
├── [2]-Linear complementarity problem - Wikipedia.pdf
├── [3]-Active set method - Wikipedia.pdf
├── [4]-Augmented Lagrangian method - Wikipedia.pdf
├── [5]-Interior point method - Wikipedia.pdf
├── [6]-Simplex algorithm - Wikipedia.pdf
├── [7]-Sequential quadratic programming - Wikipedia.pdf
├── active-set dual method.pdf
└── 变分不等式.pdf
├── slider-1D
├── Array.cpp
├── Array.h
├── Array.o
├── Makefile.win
├── QuadProg.cpp
├── QuadProg.h
├── QuadProg.o
├── SQP.cpp
├── SQP.h
├── SQP.o
├── Slider-stick-SQP.dev
├── Slider-stick-SQP.exe
├── Slider-stick-SQP.layout
├── problem.cpp
├── problem.h
├── problem.o
├── release
│ └── SQP.exe
├── slider-stick.cpp
├── slider-stick.o
└── 可视化
│ ├── make_figure.m
│ ├── sliderLCP1.dat
│ ├── sliderLCP2.dat
│ ├── sliderLCP3.dat
│ ├── sliderLCP4.dat
│ ├── sliderLCP5.dat
│ └── sliderLCP6.dat
└── test
├── Array.cpp
├── Array.h
├── Array.o
├── Makefile.win
├── QuadProg.cpp
├── QuadProg.h
├── QuadProg.o
├── SQP.cpp
├── SQP.h
├── SQP.o
├── Slider-stick-SQP.dev
├── Slider-stick-SQP.exe
├── Slider-stick-SQP.layout
├── make_figure.m
├── problem.cpp
├── problem.h
├── problem.o
├── release
└── SQP.exe
├── slider-stick.cpp
├── slider-stick.o
├── sliderLCP1.dat
├── sliderLCP2.dat
├── sliderLCP3.dat
├── sliderLCP4.dat
├── sliderLCP5.dat
└── sliderLCP6.dat
/20190309-讨论班-线性互补问题的数值解法.pptx:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/20190309-讨论班-线性互补问题的数值解法.pptx
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/C_SQP/Array.cpp:
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1 | // This file is part of QuadProg++: a C++ library implementing
2 | // the algorithm of Goldfarb and Idnani for the solution of a (convex)
3 | // Quadratic Programming problem by means of an active-set dual method.
4 | // Copyright (C) 2007-2009 Luca Di Gaspero.
5 | // Copyright (C) 2009 Eric Moyer.
6 | //
7 | // QuadProg++ is free software: you can redistribute it and/or modify
8 | // it under the terms of the GNU Lesser General Public License as published by
9 | // the Free Software Foundation, either version 3 of the License, or
10 | // (at your option) any later version.
11 | //
12 | // QuadProg++ is distributed in the hope that it will be useful,
13 | // but WITHOUT ANY WARRANTY; without even the implied warranty of
14 | // MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
15 | // GNU Lesser General Public License for more details.
16 | //
17 | // You should have received a copy of the GNU Lesser General Public License
18 | // along with QuadProg++. If not, see .
19 |
20 | #include "Array.h"
21 |
22 | /**
23 | Index utilities
24 | */
25 | namespace QuadProg
26 | {
27 |
28 | std::set seq(unsigned int s, unsigned int e)
29 | {
30 | std::set tmp;
31 | for (unsigned int i = s; i <= e; i++)
32 | tmp.insert(i);
33 |
34 | return tmp;
35 | }
36 |
37 | std::set singleton(unsigned int i)
38 | {
39 | std::set tmp;
40 | tmp.insert(i);
41 |
42 | return tmp;
43 | }
44 |
45 | }
46 |
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2 | Order=2,4,3,6,5,1,0
3 | Focused=3
4 | [Editor_1]
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39 |
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/C_SQP/problem.cpp:
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/C_SQP/problem.h:
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1 | #ifndef _PROBLEM_H_
2 | #define _PROBLEM_H_
3 |
4 | #include "Array.h"
5 | using namespace QuadProg;
6 |
7 | //The objective function
8 | double objfun(double x1, double x2);
9 |
10 | //The gradient of objective function
11 | void Gradient(double x1, double x2,Vector& c);
12 |
13 | //The Hessian Matrix of the objective function
14 | void Hessian(double x1, double x2, Matrix& Q);
15 |
16 | //The gradient of equation constraint function
17 | void GradientCE(double x1, double x2,Matrix& CE);
18 |
19 | //The constant term of equation constraint function
20 | void CE0(double x1, double x2, Vector& ce0);
21 |
22 | //The gradient of inequation constraint function
23 | void GradientCI(double x1, double x2,Matrix& CI);
24 |
25 | //The constant term of inequation constraint function
26 | void CI0(double x1, double x2, Vector& ci0);
27 |
28 | // The value of the Quadratic function
29 | double Quadfun(Matrix Q, Vector c, Vector d);
30 |
31 | #endif
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/C_SQP/problem.o:
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/M_SQP/lemke.m:
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1 | % LEMKE Solves standard linear complementarity problems (LCPs).
2 | % An LCP solves
3 | % Mz+q >=0, z>=0, z'(Mz+q)=0.
4 | % USAGE
5 | % [z,err]=lemke(M,q,z0);
6 | % The input z0 defines a starting basis; it can be either
7 | % an initial guess of the solution or a vector of zeros and ones
8 | % with ones representing those z(i) thought to be non-zero in the
9 | % solution. For example, passing z=[1.5;0;2.2] has the same
10 | % effect as passing z=[1;0;1].
11 | % If z0 is omitted the origin is used as a starting basis.
12 | % ERR returns an error condition:
13 | % 0: Solution found
14 | % 1: Maximum iterations exceeded
15 | % 2: Unbounded ray termination
16 | % 3: Initial basis cannot be computed - try new value of z0
17 | % If NARGOUT==1, a warning message is displayed instead.
18 | %
19 | % ALGORITHM
20 | % Uses a modified Lemke's algorithm (complementary pivoting)
21 | % The algorithm is modified to allow a user defined initial basis.
22 | % If no initial solution vector is supplied, a covering ray of ones
23 | % is used.
24 |
25 | % Copyright (c) 1997-2002, Paul L. Fackler & Mario J. Miranda
26 | % paul_fackler@ncsu.edu, miranda.4@osu.edu
27 |
28 | function [z,err] = lemke(M,q,z0)
29 |
30 | n = length(q);
31 |
32 | if nargin<4, ineqind=ones(n,1); end
33 | if nargin<3, z0=[]; end
34 |
35 | if size(M)~=[n n]
36 | error('Matrices are not compatible');
37 | end
38 |
39 | zer_tol = 1e-5;
40 | piv_tol = 1e-8;
41 | maxiter = min(1000,50*n);
42 | err=0;
43 |
44 | % Trivial solution exists
45 | if all(q>=0)
46 | z=zeros(n,1); return;
47 | end
48 |
49 | % Initializations
50 | % (note: all variables are initialized to their appropriate sizes)
51 | z = zeros(2*n,1);
52 | j=zeros(n,1);
53 | iter=0;
54 | theta=0;
55 | ratio=0;
56 | leaving=0;
57 | Be=ones(n,1);
58 | x=q;
59 | bas=zeros(n,1);
60 | nonbas=zeros(n,1);
61 |
62 | t = 2*n+1; % Artificial variable
63 | entering=t; % is the first entering variable
64 |
65 | % Determine initial basis
66 | if isempty(z0)
67 | bas=[];
68 | nonbas=(1:n)';
69 | else
70 | bas=find(z0>0);
71 | nonbas=find(z0<=0);
72 | end
73 |
74 | B=spalloc(n,n,nnz(M)); % allocate memory for B
75 | B=-speye(n);
76 |
77 | % Determine initial values
78 | if ~isempty(bas)
79 | B=[M(:,bas) B(:,nonbas)];
80 | if condest(B)>1e16 z=[]; err=3; return
81 | end
82 | x=-(B\q);
83 | end
84 |
85 | % Check if initial basis provides solution
86 | if all(x>=0)
87 | z(bas)=x(1:length(bas));
88 | z=z(1:n);
89 | return
90 | end
91 |
92 | % Determine initial leaving variable
93 | [tval,lvindex]=max(-x);
94 | bas=[bas;(n+nonbas)];
95 | leaving=bas(lvindex);
96 |
97 | bas(lvindex)=t; % pivot in the artificial variable
98 |
99 | U=x<0;
100 | %U=ones(n,1); % Alternative artificial vector
101 | Be=-(B*U);
102 | x=x+tval*U;
103 | x(lvindex)=tval;
104 | B(:,lvindex)=Be;
105 |
106 | % Main iterations begin here
107 | for iter=1:maxiter
108 | % Check if done; if not, get new entering variable
109 | if (leaving == t) break
110 | elseif (leaving <= n)
111 | entering = n+leaving;
112 | Be=zeros(n,1); Be(leaving)=-1;
113 | else
114 | entering = leaving - n;
115 | Be = M(:,entering);
116 | end
117 | d = B\Be;
118 |
119 | % Find new leaving variable
120 | j=find(d>piv_tol); % indices of d>0
121 | if isempty(j) % no new pivots - ray termination err=2;
122 | break
123 | end
124 | theta=min((x(j)+zer_tol)./d(j)); % minimal ratios, d>0
125 | j=j(find((x(j)./d(j))<=theta)); % indices of minimal ratios, d>0
126 | lvindex=find(bas(j)==t); % check if artificial among these
127 | if ~isempty(lvindex) % Always use artifical if possible
128 | lvindex=j(lvindex);
129 | else % otherwise pick among set of max d
130 | [theta,lvindex]=max(d(j)); lvindex=find(d(j)==theta);
131 | lvindex=ceil(length(lvindex)*rand(1,1)); % if multiple choose randomly
132 | lvindex=j(lvindex);
133 | end
134 | leaving=bas(lvindex);
135 |
136 | % Perform pivot
137 | ratio=x(lvindex)./d(lvindex);
138 | x = x - ratio*d;
139 | x(lvindex) = ratio;
140 | B(:,lvindex) = Be;
141 | bas(lvindex) = entering;
142 | end % end of iterations
143 | if iter>=maxiter & leaving~=t err=1; end
144 |
145 | z(bas) = x; z = z(1:n);
146 |
147 | % Display warning messages if no error code is returned
148 | if nargout<2 & err~=0
149 | s='Warning: solution not found - ';
150 | if err==1
151 | disp([s 'Iterations exceeded limit']);
152 | elseif err==2
153 | disp([s 'Unbounded ray']);
154 | elseif err==3
155 | disp([s 'Initial basis infeasible']);
156 | end
157 | end
158 |
159 |
160 |
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/M_SQP/newtlagr.m:
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/README.md:
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1 | # SQP_matlab-and-C-
2 | tuo version of the SQP algorithm :sqp.m and sqp.cpp
3 |
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/SUMMARY.pptx:
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/slider-1D/Array.cpp:
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1 | // This file is part of QuadProg++: a C++ library implementing
2 | // the algorithm of Goldfarb and Idnani for the solution of a (convex)
3 | // Quadratic Programming problem by means of an active-set dual method.
4 | // Copyright (C) 2007-2009 Luca Di Gaspero.
5 | // Copyright (C) 2009 Eric Moyer.
6 | //
7 | // QuadProg++ is free software: you can redistribute it and/or modify
8 | // it under the terms of the GNU Lesser General Public License as published by
9 | // the Free Software Foundation, either version 3 of the License, or
10 | // (at your option) any later version.
11 | //
12 | // QuadProg++ is distributed in the hope that it will be useful,
13 | // but WITHOUT ANY WARRANTY; without even the implied warranty of
14 | // MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
15 | // GNU Lesser General Public License for more details.
16 | //
17 | // You should have received a copy of the GNU Lesser General Public License
18 | // along with QuadProg++. If not, see .
19 |
20 | #include "Array.h"
21 |
22 | /**
23 | Index utilities
24 | */
25 | namespace QuadProg
26 | {
27 |
28 | std::set seq(unsigned int s, unsigned int e)
29 | {
30 | std::set tmp;
31 | for (unsigned int i = s; i <= e; i++)
32 | tmp.insert(i);
33 |
34 | return tmp;
35 | }
36 |
37 | std::set singleton(unsigned int i)
38 | {
39 | std::set tmp;
40 | tmp.insert(i);
41 |
42 | return tmp;
43 | }
44 |
45 | }
46 |
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/slider-1D/Makefile.win:
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1 | # Project: Slider-stick-SQP
2 | # Makefile created by Dev-C++ 5.10
3 |
4 | CPP = g++.exe -D__DEBUG__
5 | CC = gcc.exe -D__DEBUG__
6 | WINDRES = windres.exe
7 | OBJ = Array.o problem.o QuadProg.o slider-stick.o SQP.o
8 | LINKOBJ = Array.o problem.o QuadProg.o slider-stick.o SQP.o
9 | LIBS = -L"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib32" -L"D:/Program Files (x86)/Dev-Cpp/MinGW64/x86_64-w64-mingw32/lib32" -static-libstdc++ -static-libgcc -m32 -g3
10 | INCS = -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/x86_64-w64-mingw32/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib/gcc/x86_64-w64-mingw32/4.8.1/include"
11 | CXXINCS = -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/x86_64-w64-mingw32/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib/gcc/x86_64-w64-mingw32/4.8.1/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib/gcc/x86_64-w64-mingw32/4.8.1/include/c++"
12 | BIN = Slider-stick-SQP.exe
13 | CXXFLAGS = $(CXXINCS) -m32 -g3 -lgsl -lgslcblas
14 | CFLAGS = $(INCS) -m32 -g3 -lgsl -lgslcblas
15 | RM = rm.exe -f
16 |
17 | .PHONY: all all-before all-after clean clean-custom
18 |
19 | all: all-before $(BIN) all-after
20 |
21 | clean: clean-custom
22 | ${RM} $(OBJ) $(BIN)
23 |
24 | $(BIN): $(OBJ)
25 | $(CPP) $(LINKOBJ) -o $(BIN) $(LIBS)
26 |
27 | Array.o: Array.cpp
28 | $(CPP) -c Array.cpp -o Array.o $(CXXFLAGS)
29 |
30 | problem.o: problem.cpp
31 | $(CPP) -c problem.cpp -o problem.o $(CXXFLAGS)
32 |
33 | QuadProg.o: QuadProg.cpp
34 | $(CPP) -c QuadProg.cpp -o QuadProg.o $(CXXFLAGS)
35 |
36 | slider-stick.o: slider-stick.cpp
37 | $(CPP) -c slider-stick.cpp -o slider-stick.o $(CXXFLAGS)
38 |
39 | SQP.o: SQP.cpp
40 | $(CPP) -c SQP.cpp -o SQP.o $(CXXFLAGS)
41 |
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/slider-1D/QuadProg.h:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/slider-1D/QuadProg.h
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/slider-1D/SQP.cpp:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/slider-1D/SQP.cpp
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/slider-1D/SQP.h:
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1 | #ifndef _SQP_H_
2 | #define _SQP_H_
3 |
4 | void solve_SQP(double &r1,double &r2,double *para);
5 |
6 | #endif
7 |
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/slider-1D/Slider-stick-SQP.dev:
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1 | [Project]
2 | FileName=Slider-stick-SQP.dev
3 | Name=Slider-stick-SQP
4 | Type=1
5 | Ver=2
6 | ObjFiles=
7 | Includes=
8 | Libs=
9 | PrivateResource=
10 | ResourceIncludes=
11 | MakeIncludes=
12 | Compiler=
13 | CppCompiler=
14 | Linker=
15 | IsCpp=1
16 | Icon=
17 | ExeOutput=
18 | ObjectOutput=
19 | LogOutput=
20 | LogOutputEnabled=0
21 | OverrideOutput=0
22 | OverrideOutputName=
23 | HostApplication=
24 | UseCustomMakefile=0
25 | CustomMakefile=
26 | CommandLine=
27 | Folders=
28 | IncludeVersionInfo=0
29 | SupportXPThemes=0
30 | CompilerSet=3
31 | CompilerSettings=0000000100000000001000000
32 | UnitCount=9
33 |
34 | [VersionInfo]
35 | Major=1
36 | Minor=0
37 | Release=0
38 | Build=0
39 | LanguageID=1033
40 | CharsetID=1252
41 | CompanyName=
42 | FileVersion=
43 | FileDescription=Developed using the Dev-C++ IDE
44 | InternalName=
45 | LegalCopyright=
46 | LegalTrademarks=
47 | OriginalFilename=
48 | ProductName=
49 | ProductVersion=
50 | AutoIncBuildNr=0
51 | SyncProduct=1
52 |
53 | [Unit1]
54 | FileName=Array.cpp
55 | CompileCpp=1
56 | Folder=
57 | Compile=1
58 | Link=1
59 | Priority=1000
60 | OverrideBuildCmd=0
61 | BuildCmd=
62 |
63 | [Unit2]
64 | FileName=Array.h
65 | CompileCpp=1
66 | Folder=
67 | Compile=1
68 | Link=1
69 | Priority=1000
70 | OverrideBuildCmd=0
71 | BuildCmd=
72 |
73 | [Unit3]
74 | FileName=problem.cpp
75 | CompileCpp=1
76 | Folder=
77 | Compile=1
78 | Link=1
79 | Priority=1000
80 | OverrideBuildCmd=0
81 | BuildCmd=
82 |
83 | [Unit4]
84 | FileName=problem.h
85 | CompileCpp=1
86 | Folder=
87 | Compile=1
88 | Link=1
89 | Priority=1000
90 | OverrideBuildCmd=0
91 | BuildCmd=
92 |
93 | [Unit5]
94 | FileName=QuadProg.cpp
95 | CompileCpp=1
96 | Folder=
97 | Compile=1
98 | Link=1
99 | Priority=1000
100 | OverrideBuildCmd=0
101 | BuildCmd=
102 |
103 | [Unit6]
104 | FileName=QuadProg.h
105 | CompileCpp=1
106 | Folder=
107 | Compile=1
108 | Link=1
109 | Priority=1000
110 | OverrideBuildCmd=0
111 | BuildCmd=
112 |
113 | [Unit7]
114 | FileName=slider-stick.cpp
115 | CompileCpp=1
116 | Folder=
117 | Compile=1
118 | Link=1
119 | Priority=1000
120 | OverrideBuildCmd=0
121 | BuildCmd=
122 |
123 | [Unit8]
124 | FileName=SQP.cpp
125 | CompileCpp=1
126 | Folder=
127 | Compile=1
128 | Link=1
129 | Priority=1000
130 | OverrideBuildCmd=0
131 | BuildCmd=
132 |
133 | [Unit9]
134 | FileName=SQP.h
135 | CompileCpp=1
136 | Folder=
137 | Compile=1
138 | Link=1
139 | Priority=1000
140 | OverrideBuildCmd=0
141 | BuildCmd=
142 |
143 |
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/slider-1D/problem.h:
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1 | #ifndef _PROBLEM_H_
2 | #define _PROBLEM_H_
3 |
4 | #include "Array.h"
5 | using namespace QuadProg;
6 |
7 | //The objective function
8 | double objfun(double x1, double x2,double *para);
9 |
10 | //The gradient of objective function
11 | void Gradient(double x1, double x2,Vector& c,double *para);
12 |
13 | //The Hessian Matrix of the objective function
14 | void Hessian(double x1, double x2, Matrix& Q,double *para);
15 |
16 | //The gradient of equation constraint function
17 | void GradientCE(double x1, double x2,Matrix& CE,double *para);
18 |
19 | //The constant term of equation constraint function
20 | void CE0(double x1, double x2, Vector& ce0,double *para);
21 |
22 | //The gradient of inequation constraint function
23 | void GradientCI(double x1, double x2,Matrix& CI,double *para);
24 |
25 | //The constant term of inequation constraint function
26 | void CI0(double x1, double x2, Vector& ci0,double *para);
27 |
28 | // The value of the Quadratic function
29 | double Quadfun(Matrix Q, Vector c, Vector d);
30 |
31 | #endif
32 |
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222 | 11.050000 -0.557351 -0.000001
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225 | 11.200000 -0.557351 -0.000001
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239 | 11.900000 -0.557351 -0.000001
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249 | 12.400000 -0.479965 0.603972
250 | 12.450000 -0.446442 0.736816
251 | 12.500000 -0.406326 0.866876
252 | 12.550000 -0.359876 0.989397
253 | 12.600000 -0.307585 1.099847
254 | 12.650000 -0.250161 1.194081
255 | 12.700000 -0.188507 1.268494
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257 | 12.800000 -0.056905 1.346958
258 | 12.850000 0.010570 1.347609
259 | 12.900000 0.077414 1.321768
260 | 12.950000 0.142314 1.270018
261 | 13.000000 0.204007 1.193850
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263 | 13.100000 0.313251 0.978416
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265 | 13.200000 0.397668 0.702747
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270 | 13.450000 0.481082 0.000062
271 | 13.500000 0.481082 0.000001
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275 | 13.700000 0.481082 0.000001
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279 | 13.900000 0.481082 0.000001
280 | 13.950000 0.481082 0.000001
281 | 14.000000 0.481082 0.000001
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283 | 14.100000 0.481082 0.000001
284 | 14.150000 0.481082 0.000001
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291 | 14.500000 0.481082 0.000001
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293 | 14.600000 0.481082 0.000001
294 | 14.650000 0.481082 0.000001
295 | 14.700000 0.481082 0.000001
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299 | 14.900000 0.481082 0.000001
300 | 14.950000 0.481082 0.000001
301 | 15.000000 0.481082 0.000001
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305 | 15.200000 0.481082 0.000001
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311 | 15.500000 0.468988 -0.206781
312 | 15.550000 0.455915 -0.318458
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320 | 15.950000 0.124626 -1.269152
321 | 16.000000 0.059651 -1.325759
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325 | 16.200000 -0.208692 -1.284182
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327 | 16.300000 -0.328926 -1.104650
328 | 16.350000 -0.381177 -0.982287
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331 | 16.500000 -0.495887 -0.532292
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361 | 18.000000 -0.540358 -0.000001
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371 | 18.500000 -0.535694 0.117993
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375 | 18.700000 -0.469332 0.577234
376 | 18.750000 -0.437129 0.710939
377 | 18.800000 -0.398264 0.842870
378 | 18.850000 -0.352949 0.968182
379 | 18.900000 -0.301631 1.082217
380 | 18.950000 -0.244985 1.180675
381 | 19.000000 -0.183886 1.259774
382 | 19.050000 -0.119382 1.316394
383 | 19.100000 -0.052660 1.348195
384 | 19.150000 0.014999 1.353706
385 | 19.200000 0.082263 1.332374
386 | 19.250000 0.147795 1.284594
387 | 19.300000 0.210302 1.211689
388 | 19.350000 0.268580 1.115866
389 | 19.400000 0.321555 1.000129
390 | 19.450000 0.368320 0.868173
391 | 19.500000 0.408169 0.724253
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393 | 19.600000 0.465424 0.419326
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395 | 19.700000 0.492344 0.124124
396 | 19.750000 0.495193 0.000001
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421 | 21.000000 0.495193 0.000001
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445 | 22.200000 0.153247 -1.251130
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501 | 25.000000 -0.458898 0.579311
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510 | 25.450000 0.026787 1.355513
511 | 25.500000 0.094118 1.333240
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192 | 9.550000 -0.963726 2.940000
193 | 9.600000 -1.081297 2.940000
194 | 9.650000 -1.182959 2.940000
195 | 9.700000 -1.264657 2.940000
196 | 9.750000 -1.323023 2.940000
197 | 9.800000 -1.355501 2.940000
198 | 9.850000 -1.360443 2.940000
199 | 9.900000 -1.337174 2.940000
200 | 9.950000 -1.286016 2.940000
201 | 10.000000 -1.208279 2.940000
202 | 10.050000 -1.106213 2.940000
203 | 10.100000 -0.982923 2.940000
204 | 10.150000 -0.842259 2.940000
205 | 10.200000 -0.688675 2.940000
206 | 10.250000 -0.527059 2.940000
207 | 10.300000 -0.362552 2.940000
208 | 10.350000 -0.200368 2.940000
209 | 10.400000 -0.045593 2.940000
210 | 10.450000 -0.000001 0.213862
211 | 10.500000 -0.000001 0.460354
212 | 10.550000 -0.000001 0.684799
213 | 10.600000 -0.000001 0.886635
214 | 10.650000 -0.000001 1.065360
215 | 10.700000 -0.000001 1.220525
216 | 10.750000 -0.000001 1.351743
217 | 10.800000 -0.000001 1.458686
218 | 10.850000 -0.000001 1.541087
219 | 10.900000 -0.000001 1.598739
220 | 10.950000 -0.000001 1.631499
221 | 11.000000 -0.000001 1.639286
222 | 11.050000 -0.000001 1.622078
223 | 11.100000 -0.000001 1.579920
224 | 11.150000 -0.000001 1.512916
225 | 11.200000 -0.000001 1.421234
226 | 11.250000 -0.000001 1.305104
227 | 11.300000 -0.000001 1.164816
228 | 11.350000 -0.000001 1.000719
229 | 11.400000 -0.000001 0.813226
230 | 11.450000 -0.000001 0.602803
231 | 11.500000 -0.000001 0.369977
232 | 11.550000 -0.000001 0.115330
233 | 11.600000 -0.000001 -0.160502
234 | 11.650000 -0.000001 -0.456828
235 | 11.700000 -0.000001 -0.772909
236 | 11.750000 -0.000001 -1.107955
237 | 11.800000 -0.000001 -1.461128
238 | 11.850000 -0.000001 -1.831544
239 | 11.900000 -0.000001 -2.218280
240 | 11.950000 -0.000001 -2.620367
241 | 12.000000 -0.000001 -3.036801
242 | 12.050000 -0.000001 -3.466540
243 | 12.100000 -0.000001 -3.908512
244 | 12.150000 0.057534 -2.940000
245 | 12.200000 0.137612 -2.940000
246 | 12.250000 0.235849 -2.940000
247 | 12.300000 0.348985 -2.940000
248 | 12.350000 0.473142 -2.940000
249 | 12.400000 0.603972 -2.940000
250 | 12.450000 0.736816 -2.940000
251 | 12.500000 0.866876 -2.940000
252 | 12.550000 0.989397 -2.940000
253 | 12.600000 1.099847 -2.940000
254 | 12.650000 1.194081 -2.940000
255 | 12.700000 1.268494 -2.940000
256 | 12.750000 1.320165 -2.940000
257 | 12.800000 1.346958 -2.940000
258 | 12.850000 1.347609 -2.940000
259 | 12.900000 1.321768 -2.940000
260 | 12.950000 1.270018 -2.940000
261 | 13.000000 1.193850 -2.940000
262 | 13.050000 1.095611 -2.940000
263 | 13.100000 0.978416 -2.940000
264 | 13.150000 0.846032 -2.940000
265 | 13.200000 0.702747 -2.940000
266 | 13.250000 0.553200 -2.940000
267 | 13.300000 0.402211 -2.940000
268 | 13.350000 0.254615 -2.940000
269 | 13.400000 0.115065 -2.940000
270 | 13.450000 0.000062 2.940000
271 | 13.500000 0.000001 -0.851259
272 | 13.550000 0.000001 -1.136501
273 | 13.600000 0.000001 -1.400865
274 | 13.650000 0.000001 -1.643691
275 | 13.700000 0.000001 -1.864372
276 | 13.750000 0.000001 -2.062356
277 | 13.800000 0.000001 -2.237149
278 | 13.850000 0.000001 -2.388313
279 | 13.900000 0.000001 -2.515470
280 | 13.950000 0.000001 -2.618304
281 | 14.000000 0.000001 -2.696556
282 | 14.050000 0.000001 -2.750031
283 | 14.100000 0.000001 -2.778596
284 | 14.150000 0.000001 -2.782179
285 | 14.200000 0.000001 -2.760772
286 | 14.250000 0.000001 -2.714427
287 | 14.300000 0.000001 -2.643260
288 | 14.350000 0.000001 -2.547450
289 | 14.400000 0.000001 -2.427236
290 | 14.450000 0.000001 -2.282918
291 | 14.500000 0.000001 -2.114857
292 | 14.550000 0.000001 -1.923473
293 | 14.600000 0.000001 -1.709245
294 | 14.650000 0.000001 -1.472708
295 | 14.700000 0.000001 -1.214453
296 | 14.750000 0.000001 -0.935126
297 | 14.800000 0.000001 -0.635424
298 | 14.850000 0.000001 -0.316098
299 | 14.900000 0.000001 0.022056
300 | 14.950000 0.000001 0.378191
301 | 15.000000 0.000001 0.751418
302 | 15.050000 0.000001 1.140803
303 | 15.100000 0.000001 1.545374
304 | 15.150000 0.000001 1.964119
305 | 15.200000 0.000001 2.395991
306 | 15.250000 0.000001 2.839912
307 | 15.300000 0.000001 3.294771
308 | 15.350000 0.000001 3.759431
309 | 15.400000 -0.036709 2.940000
310 | 15.450000 -0.111775 2.940000
311 | 15.500000 -0.206781 2.940000
312 | 15.550000 -0.318458 2.940000
313 | 15.600000 -0.442853 2.940000
314 | 15.650000 -0.575476 2.940000
315 | 15.700000 -0.711466 2.940000
316 | 15.750000 -0.845774 2.940000
317 | 15.800000 -0.973352 2.940000
318 | 15.850000 -1.089342 2.940000
319 | 15.900000 -1.189259 2.940000
320 | 15.950000 -1.269152 2.940000
321 | 16.000000 -1.325759 2.940000
322 | 16.050000 -1.356631 2.940000
323 | 16.100000 -1.360219 2.940000
324 | 16.150000 -1.335937 2.940000
325 | 16.200000 -1.284182 2.940000
326 | 16.250000 -1.206323 2.940000
327 | 16.300000 -1.104650 2.940000
328 | 16.350000 -0.982287 2.940000
329 | 16.400000 -0.843083 2.940000
330 | 16.450000 -0.691470 2.940000
331 | 16.500000 -0.532292 2.940000
332 | 16.550000 -0.370628 2.940000
333 | 16.600000 -0.211613 2.940000
334 | 16.650000 -0.060241 2.940000
335 | 16.700000 -0.000001 0.293285
336 | 16.750000 -0.000001 0.554072
337 | 16.800000 -0.000001 0.793216
338 | 16.850000 -0.000001 1.010117
339 | 16.900000 -0.000001 1.204235
340 | 16.950000 -0.000001 1.375083
341 | 17.000000 -0.000001 1.522235
342 | 17.050000 -0.000001 1.645324
343 | 17.100000 -0.000001 1.744040
344 | 17.150000 -0.000001 1.818138
345 | 17.200000 -0.000001 1.867433
346 | 17.250000 -0.000001 1.891800
347 | 17.300000 -0.000001 1.891180
348 | 17.350000 -0.000001 1.865574
349 | 17.400000 -0.000001 1.815045
350 | 17.450000 -0.000001 1.739721
351 | 17.500000 -0.000001 1.639789
352 | 17.550000 -0.000001 1.515499
353 | 17.600000 -0.000001 1.367162
354 | 17.650000 -0.000001 1.195148
355 | 17.700000 -0.000001 0.999888
356 | 17.750000 -0.000001 0.781870
357 | 17.800000 -0.000001 0.541638
358 | 17.850000 -0.000001 0.279793
359 | 17.900000 -0.000001 -0.003010
360 | 17.950000 -0.000001 -0.306065
361 | 18.000000 -0.000001 -0.628615
362 | 18.050000 -0.000001 -0.969852
363 | 18.100000 -0.000001 -1.328924
364 | 18.150000 -0.000001 -1.704934
365 | 18.200000 -0.000001 -2.096942
366 | 18.250000 -0.000001 -2.503968
367 | 18.300000 -0.000001 -2.924994
368 | 18.350000 -0.000001 -3.358969
369 | 18.400000 -0.000001 -3.804807
370 | 18.450000 0.042101 -2.940000
371 | 18.500000 0.117993 -2.940000
372 | 18.550000 0.212921 -2.940000
373 | 18.600000 0.323729 -2.940000
374 | 18.650000 0.446607 -2.940000
375 | 18.700000 0.577234 -2.940000
376 | 18.750000 0.710939 -2.940000
377 | 18.800000 0.842870 -2.940000
378 | 18.850000 0.968182 -2.940000
379 | 18.900000 1.082217 -2.940000
380 | 18.950000 1.180675 -2.940000
381 | 19.000000 1.259774 -2.940000
382 | 19.050000 1.316394 -2.940000
383 | 19.100000 1.348195 -2.940000
384 | 19.150000 1.353706 -2.940000
385 | 19.200000 1.332374 -2.940000
386 | 19.250000 1.284594 -2.940000
387 | 19.300000 1.211689 -2.940000
388 | 19.350000 1.115866 -2.940000
389 | 19.400000 1.000129 -2.940000
390 | 19.450000 0.868173 -2.940000
391 | 19.500000 0.724253 -2.940000
392 | 19.550000 0.573015 -2.940000
393 | 19.600000 0.419326 -2.940000
394 | 19.650000 0.268104 -2.940000
395 | 19.700000 0.124124 -2.940000
396 | 19.750000 0.000001 -0.439101
397 | 19.800000 0.000001 -0.737809
398 | 19.850000 0.000001 -1.016107
399 | 19.900000 0.000001 -1.273299
400 | 19.950000 0.000001 -1.508743
401 | 20.000000 0.000001 -1.721850
402 | 20.050000 0.000001 -1.912087
403 | 20.100000 0.000001 -2.078979
404 | 20.150000 0.000001 -2.222109
405 | 20.200000 0.000001 -2.341119
406 | 20.250000 0.000001 -2.435712
407 | 20.300000 0.000001 -2.505650
408 | 20.350000 0.000001 -2.550760
409 | 20.400000 0.000001 -2.570929
410 | 20.450000 0.000001 -2.566105
411 | 20.500000 0.000001 -2.536302
412 | 20.550000 0.000001 -2.481594
413 | 20.600000 0.000001 -2.402117
414 | 20.650000 0.000001 -2.298070
415 | 20.700000 0.000001 -2.169714
416 | 20.750000 0.000001 -2.017368
417 | 20.800000 0.000001 -1.841414
418 | 20.850000 0.000001 -1.642291
419 | 20.900000 0.000001 -1.420498
420 | 20.950000 0.000001 -1.176589
421 | 21.000000 0.000001 -0.911173
422 | 21.050000 0.000001 -0.624913
423 | 21.100000 0.000001 -0.318526
424 | 21.150000 0.000001 0.007224
425 | 21.200000 0.000001 0.351521
426 | 21.250000 0.000001 0.713505
427 | 21.300000 0.000001 1.092272
428 | 21.350000 0.000001 1.486875
429 | 21.400000 0.000001 1.896327
430 | 21.450000 0.000001 2.319605
431 | 21.500000 0.000001 2.755651
432 | 21.550000 0.000001 3.203375
433 | 21.600000 0.000001 3.661659
434 | 21.650000 -0.023494 2.940000
435 | 21.700000 -0.093789 2.940000
436 | 21.750000 -0.184473 2.940000
437 | 21.800000 -0.292483 2.940000
438 | 21.850000 -0.414042 2.940000
439 | 21.900000 -0.544806 2.940000
440 | 21.950000 -0.680029 2.940000
441 | 22.000000 -0.814727 2.940000
442 | 22.050000 -0.943881 2.940000
443 | 22.100000 -1.062615 2.940000
444 | 22.150000 -1.166383 2.940000
445 | 22.200000 -1.251130 2.940000
446 | 22.250000 -1.313454 2.940000
447 | 22.300000 -1.350732 2.940000
448 | 22.350000 -1.361215 2.940000
449 | 22.400000 -1.344097 2.940000
450 | 22.450000 -1.299546 2.940000
451 | 22.500000 -1.228699 2.940000
452 | 22.550000 -1.133619 2.940000
453 | 22.600000 -1.017222 2.940000
454 | 22.650000 -0.883163 2.940000
455 | 22.700000 -0.735716 2.940000
456 | 22.750000 -0.579603 2.940000
457 | 22.800000 -0.419817 2.940000
458 | 22.850000 -0.261452 2.940000
459 | 22.900000 -0.109501 2.940000
460 | 22.950000 -0.000001 0.261538
461 | 23.000000 -0.000001 0.536334
462 | 23.050000 -0.000001 0.789913
463 | 23.100000 -0.000001 1.021640
464 | 23.150000 -0.000001 1.230937
465 | 23.200000 -0.000001 1.417281
466 | 23.250000 -0.000001 1.580205
467 | 23.300000 -0.000001 1.719303
468 | 23.350000 -0.000001 1.834226
469 | 23.400000 -0.000001 1.924688
470 | 23.450000 -0.000001 1.990463
471 | 23.500000 -0.000001 2.031385
472 | 23.550000 -0.000001 2.047353
473 | 23.600000 -0.000001 2.038327
474 | 23.650000 -0.000001 2.004329
475 | 23.700000 -0.000001 1.945445
476 | 23.750000 -0.000001 1.861821
477 | 23.800000 -0.000001 1.753666
478 | 23.850000 -0.000001 1.621252
479 | 23.900000 -0.000001 1.464908
480 | 23.950000 -0.000001 1.285026
481 | 24.000000 -0.000001 1.082056
482 | 24.050000 -0.000001 0.856503
483 | 24.100000 -0.000001 0.608934
484 | 24.150000 -0.000001 0.339965
485 | 24.200000 -0.000001 0.050269
486 | 24.250000 -0.000001 -0.259429
487 | 24.300000 -0.000001 -0.588355
488 | 24.350000 -0.000001 -0.935688
489 | 24.400000 -0.000001 -1.300558
490 | 24.450000 -0.000001 -1.682055
491 | 24.500000 -0.000001 -2.079225
492 | 24.550000 -0.000001 -2.491074
493 | 24.600000 -0.000001 -2.916574
494 | 24.650000 -0.000001 -3.354661
495 | 24.700000 -0.000001 -3.804240
496 | 24.750000 0.042202 -2.940000
497 | 24.800000 0.118305 -2.940000
498 | 24.850000 0.213570 -2.940000
499 | 24.900000 0.324809 -2.940000
500 | 24.950000 0.448176 -2.940000
501 | 25.000000 0.579311 -2.940000
502 | 25.050000 0.713504 -2.940000
503 | 25.100000 0.845862 -2.940000
504 | 25.150000 0.971504 -2.940000
505 | 25.200000 1.085740 -2.940000
506 | 25.250000 1.184240 -2.940000
507 | 25.300000 1.263200 -2.940000
508 | 25.350000 1.319485 -2.940000
509 | 25.400000 1.350747 -2.940000
510 | 25.450000 1.355513 -2.940000
511 | 25.500000 1.333240 -2.940000
512 | 25.550000 1.284337 -2.940000
513 | 25.600000 1.210151 -2.940000
514 | 25.650000 1.112916 -2.940000
515 | 25.700000 0.995672 -2.940000
516 | 25.750000 0.862152 -2.940000
517 | 25.800000 0.716652 -2.940000
518 | 25.850000 0.563859 -2.940000
519 | 25.900000 0.408683 -2.940000
520 | 25.950000 0.256083 -2.940000
521 | 26.000000 0.110871 -2.940000
522 | 26.050000 0.000001 -0.418623
523 | 26.100000 0.000001 -0.710547
524 | 26.150000 0.000001 -0.981823
525 | 26.200000 0.000001 -1.231770
526 | 26.250000 0.000001 -1.459765
527 | 26.300000 0.000001 -1.665238
528 | 26.350000 0.000001 -1.847674
529 | 26.400000 0.000001 -2.006619
530 | 26.450000 0.000001 -2.141675
531 | 26.500000 0.000001 -2.252503
532 | 26.550000 0.000001 -2.338828
533 | 26.600000 0.000001 -2.400434
534 | 26.650000 0.000001 -2.437165
535 | 26.700000 0.000001 -2.448932
536 | 26.750000 0.000001 -2.435704
537 | 26.800000 0.000001 -2.397514
538 | 26.850000 0.000001 -2.334457
539 | 26.900000 0.000001 -2.246692
540 | 26.950000 0.000001 -2.134438
541 | 27.000000 0.000001 -1.997975
542 | 27.050000 0.000001 -1.837645
543 | 27.100000 0.000001 -1.653848
544 | 27.150000 0.000001 -1.447043
545 | 27.200000 0.000001 -1.217747
546 | 27.250000 0.000001 -0.966535
547 | 27.300000 0.000001 -0.694032
548 | 27.350000 0.000001 -0.400921
549 | 27.400000 0.000001 -0.087935
550 | 27.450000 0.000001 0.244145
551 | 27.500000 0.000001 0.594489
552 | 27.550000 0.000001 0.962220
553 | 27.600000 0.000001 1.346420
554 | 27.650000 0.000001 1.746129
555 | 27.700000 0.000001 2.160346
556 | 27.750000 0.000001 2.588038
557 | 27.800000 0.000001 3.028135
558 | 27.850000 0.000001 3.479536
559 | 27.900000 -0.001622 2.940000
560 | 27.950000 -0.063023 2.940000
561 | 28.000000 -0.145715 2.940000
562 | 28.050000 -0.246973 2.940000
563 | 28.100000 -0.363316 2.940000
564 | 28.150000 -0.490634 2.940000
565 | 28.200000 -0.624350 2.940000
566 | 28.250000 -0.759580 2.940000
567 | 28.300000 -0.891325 2.940000
568 | 28.350000 -1.014652 2.940000
569 | 28.400000 -1.124888 2.940000
570 | 28.450000 -1.217775 2.940000
571 | 28.500000 -1.289648 2.940000
572 | 28.550000 -1.337567 2.940000
573 | 28.600000 -1.359425 2.940000
574 | 28.650000 -1.354031 2.940000
575 | 28.700000 -1.321152 2.940000
576 | 28.750000 -1.261527 2.940000
577 | 28.800000 -1.176836 2.940000
578 | 28.850000 -1.069642 2.940000
579 | 28.900000 -0.943293 2.940000
580 | 28.950000 -0.801806 2.940000
581 | 29.000000 -0.649711 2.940000
582 | 29.050000 -0.491887 2.940000
583 | 29.100000 -0.333378 2.940000
584 | 29.150000 -0.179214 2.940000
585 | 29.200000 -0.034222 2.940000
586 | 29.250000 -0.000001 0.447674
587 | 29.300000 -0.000001 0.715409
588 | 29.350000 -0.000001 0.961708
589 | 29.400000 -0.000001 1.185954
590 | 29.450000 -0.000001 1.387587
591 | 29.500000 -0.000001 1.566104
592 | 29.550000 -0.000001 1.721058
593 | 29.600000 -0.000001 1.852062
594 | 29.650000 -0.000001 1.958788
595 | 29.700000 -0.000001 2.040970
596 | 29.750000 -0.000001 2.098402
597 | 29.800000 -0.000001 2.130941
598 | 29.850000 -0.000001 2.138505
599 | 29.900000 -0.000001 2.121075
600 | 29.950000 -0.000001 2.078696
601 | 30.000000 -0.000001 2.011472
602 |
--------------------------------------------------------------------------------
/test/Array.cpp:
--------------------------------------------------------------------------------
1 | // This file is part of QuadProg++: a C++ library implementing
2 | // the algorithm of Goldfarb and Idnani for the solution of a (convex)
3 | // Quadratic Programming problem by means of an active-set dual method.
4 | // Copyright (C) 2007-2009 Luca Di Gaspero.
5 | // Copyright (C) 2009 Eric Moyer.
6 | //
7 | // QuadProg++ is free software: you can redistribute it and/or modify
8 | // it under the terms of the GNU Lesser General Public License as published by
9 | // the Free Software Foundation, either version 3 of the License, or
10 | // (at your option) any later version.
11 | //
12 | // QuadProg++ is distributed in the hope that it will be useful,
13 | // but WITHOUT ANY WARRANTY; without even the implied warranty of
14 | // MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
15 | // GNU Lesser General Public License for more details.
16 | //
17 | // You should have received a copy of the GNU Lesser General Public License
18 | // along with QuadProg++. If not, see .
19 |
20 | #include "Array.h"
21 |
22 | /**
23 | Index utilities
24 | */
25 | namespace QuadProg
26 | {
27 |
28 | std::set seq(unsigned int s, unsigned int e)
29 | {
30 | std::set tmp;
31 | for (unsigned int i = s; i <= e; i++)
32 | tmp.insert(i);
33 |
34 | return tmp;
35 | }
36 |
37 | std::set singleton(unsigned int i)
38 | {
39 | std::set tmp;
40 | tmp.insert(i);
41 |
42 | return tmp;
43 | }
44 |
45 | }
46 |
--------------------------------------------------------------------------------
/test/Array.o:
--------------------------------------------------------------------------------
https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/Array.o
--------------------------------------------------------------------------------
/test/Makefile.win:
--------------------------------------------------------------------------------
1 | # Project: Slider-stick-SQP
2 | # Makefile created by Dev-C++ 5.10
3 |
4 | CPP = g++.exe -D__DEBUG__
5 | CC = gcc.exe -D__DEBUG__
6 | WINDRES = windres.exe
7 | OBJ = Array.o problem.o QuadProg.o slider-stick.o SQP.o
8 | LINKOBJ = Array.o problem.o QuadProg.o slider-stick.o SQP.o
9 | LIBS = -L"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib32" -L"D:/Program Files (x86)/Dev-Cpp/MinGW64/x86_64-w64-mingw32/lib32" -L"D:/Anaconda3/Lib" -L"D:/Anaconda3/pkgs/python-3.5.5-1/Lib" -static-libstdc++ -static-libgcc -m32 -g3
10 | INCS = -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/x86_64-w64-mingw32/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib/gcc/x86_64-w64-mingw32/4.8.1/include" -I"D:/Anaconda3/include" -I"D:/Anaconda3/pkgs/python-3.5.5-1/include"
11 | CXXINCS = -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/x86_64-w64-mingw32/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib/gcc/x86_64-w64-mingw32/4.8.1/include" -I"D:/Program Files (x86)/Dev-Cpp/MinGW64/lib/gcc/x86_64-w64-mingw32/4.8.1/include/c++" -I"D:/Anaconda3/include" -I"D:/Anaconda3/pkgs/python-3.5.5-1/include"
12 | BIN = Slider-stick-SQP.exe
13 | CXXFLAGS = $(CXXINCS) -m32 -g3 -lgsl -lgslcblas
14 | CFLAGS = $(INCS) -m32 -g3 -lgsl -lgslcblas
15 | RM = rm.exe -f
16 |
17 | .PHONY: all all-before all-after clean clean-custom
18 |
19 | all: all-before $(BIN) all-after
20 |
21 | clean: clean-custom
22 | ${RM} $(OBJ) $(BIN)
23 |
24 | $(BIN): $(OBJ)
25 | $(CPP) $(LINKOBJ) -o $(BIN) $(LIBS)
26 |
27 | Array.o: Array.cpp
28 | $(CPP) -c Array.cpp -o Array.o $(CXXFLAGS)
29 |
30 | problem.o: problem.cpp
31 | $(CPP) -c problem.cpp -o problem.o $(CXXFLAGS)
32 |
33 | QuadProg.o: QuadProg.cpp
34 | $(CPP) -c QuadProg.cpp -o QuadProg.o $(CXXFLAGS)
35 |
36 | slider-stick.o: slider-stick.cpp
37 | $(CPP) -c slider-stick.cpp -o slider-stick.o $(CXXFLAGS)
38 |
39 | SQP.o: SQP.cpp
40 | $(CPP) -c SQP.cpp -o SQP.o $(CXXFLAGS)
41 |
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/test/QuadProg.h:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/QuadProg.h
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/test/QuadProg.o:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/QuadProg.o
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/test/SQP.cpp:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/SQP.cpp
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/test/SQP.h:
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1 | #ifndef _SQP_H_
2 | #define _SQP_H_
3 |
4 | void solve_SQP(double &r1,double &r2,double *para);
5 |
6 | #endif
7 |
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/test/SQP.o:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/SQP.o
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/test/Slider-stick-SQP.dev:
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1 | [Project]
2 | FileName=Slider-stick-SQP.dev
3 | Name=Slider-stick-SQP
4 | Type=1
5 | Ver=2
6 | ObjFiles=
7 | Includes=
8 | Libs=
9 | PrivateResource=
10 | ResourceIncludes=
11 | MakeIncludes=
12 | Compiler=
13 | CppCompiler=
14 | Linker=
15 | IsCpp=1
16 | Icon=
17 | ExeOutput=
18 | ObjectOutput=
19 | LogOutput=
20 | LogOutputEnabled=0
21 | OverrideOutput=0
22 | OverrideOutputName=
23 | HostApplication=
24 | UseCustomMakefile=0
25 | CustomMakefile=
26 | CommandLine=
27 | Folders=
28 | IncludeVersionInfo=0
29 | SupportXPThemes=0
30 | CompilerSet=3
31 | CompilerSettings=0000000100000000001000000
32 | UnitCount=9
33 |
34 | [VersionInfo]
35 | Major=1
36 | Minor=0
37 | Release=0
38 | Build=0
39 | LanguageID=1033
40 | CharsetID=1252
41 | CompanyName=
42 | FileVersion=
43 | FileDescription=Developed using the Dev-C++ IDE
44 | InternalName=
45 | LegalCopyright=
46 | LegalTrademarks=
47 | OriginalFilename=
48 | ProductName=
49 | ProductVersion=
50 | AutoIncBuildNr=0
51 | SyncProduct=1
52 |
53 | [Unit1]
54 | FileName=Array.cpp
55 | CompileCpp=1
56 | Folder=
57 | Compile=1
58 | Link=1
59 | Priority=1000
60 | OverrideBuildCmd=0
61 | BuildCmd=
62 |
63 | [Unit2]
64 | FileName=Array.h
65 | CompileCpp=1
66 | Folder=
67 | Compile=1
68 | Link=1
69 | Priority=1000
70 | OverrideBuildCmd=0
71 | BuildCmd=
72 |
73 | [Unit3]
74 | FileName=problem.cpp
75 | CompileCpp=1
76 | Folder=
77 | Compile=1
78 | Link=1
79 | Priority=1000
80 | OverrideBuildCmd=0
81 | BuildCmd=
82 |
83 | [Unit4]
84 | FileName=problem.h
85 | CompileCpp=1
86 | Folder=
87 | Compile=1
88 | Link=1
89 | Priority=1000
90 | OverrideBuildCmd=0
91 | BuildCmd=
92 |
93 | [Unit5]
94 | FileName=QuadProg.cpp
95 | CompileCpp=1
96 | Folder=
97 | Compile=1
98 | Link=1
99 | Priority=1000
100 | OverrideBuildCmd=0
101 | BuildCmd=
102 |
103 | [Unit6]
104 | FileName=QuadProg.h
105 | CompileCpp=1
106 | Folder=
107 | Compile=1
108 | Link=1
109 | Priority=1000
110 | OverrideBuildCmd=0
111 | BuildCmd=
112 |
113 | [Unit7]
114 | FileName=slider-stick.cpp
115 | CompileCpp=1
116 | Folder=
117 | Compile=1
118 | Link=1
119 | Priority=1000
120 | OverrideBuildCmd=0
121 | BuildCmd=
122 |
123 | [Unit8]
124 | FileName=SQP.cpp
125 | CompileCpp=1
126 | Folder=
127 | Compile=1
128 | Link=1
129 | Priority=1000
130 | OverrideBuildCmd=0
131 | BuildCmd=
132 |
133 | [Unit9]
134 | FileName=SQP.h
135 | CompileCpp=1
136 | Folder=
137 | Compile=1
138 | Link=1
139 | Priority=1000
140 | OverrideBuildCmd=0
141 | BuildCmd=
142 |
143 |
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/test/Slider-stick-SQP.exe:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/Slider-stick-SQP.exe
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/test/Slider-stick-SQP.layout:
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1 | [Editor_0]
2 | CursorCol=1
3 | CursorRow=1
4 | TopLine=1
5 | LeftChar=1
6 | [Editor_7]
7 | CursorCol=5
8 | CursorRow=107
9 | TopLine=111
10 | LeftChar=1
11 | [Editor_5]
12 | CursorCol=1
13 | CursorRow=1
14 | TopLine=59
15 | LeftChar=1
16 | [Editor_8]
17 | CursorCol=35
18 | CursorRow=4
19 | TopLine=1
20 | LeftChar=1
21 | [Editor_4]
22 | CursorCol=1
23 | CursorRow=773
24 | TopLine=112
25 | LeftChar=1
26 | [Editors]
27 | Order=7,6,2,3,8,4
28 | Focused=6
29 | [Editor_2]
30 | CursorCol=20
31 | CursorRow=46
32 | TopLine=1
33 | LeftChar=1
34 | [Editor_3]
35 | CursorCol=1
36 | CursorRow=27
37 | TopLine=3
38 | LeftChar=1
39 | [Editor_6]
40 | CursorCol=19
41 | CursorRow=67
42 | TopLine=55
43 | LeftChar=1
44 |
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/test/make_figure.m:
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1 | for i=1:6
2 | filetype='.dat';
3 | name=['C:\Users\Administrator\Desktop\test\sliderLCP',int2str(i)];
4 | filename=[name filetype];
5 | load(filename);
6 | end
7 |
8 |
9 | plot(sliderLCP1(:,1),sliderLCP1(:,2),'b');hold on
10 | plot(sliderLCP1(:,1),sliderLCP1(:,3),'b-.');hold on%SQP
11 |
12 | plot(sliderLCP3(:,1),sliderLCP3(:,2),'k','linewidth',2);hold on
13 | plot(sliderLCP3(:,1),sliderLCP3(:,3),'k-.','linewidth',2);hold on%LCP
14 |
15 | plot(sliderLCP5(:,1),sliderLCP5(:,2),'m','linewidth',3);hold on
16 | plot(sliderLCP5(:,1),sliderLCP5(:,3),'m-.','linewidth',3);hold on%LCP_ref
17 |
18 | plot(sliderLCP2(:,1),sliderLCP2(:,2),'b','linewidth',2);hold on%v_fs
19 | plot(sliderLCP2(:,1),sliderLCP2(:,3),'b-.','linewidth',2);hold on%v_fsSQP
20 |
21 | plot(sliderLCP4(:,1),sliderLCP4(:,2),'k','linewidth',2);hold on%v_fs
22 | plot(sliderLCP4(:,1),sliderLCP4(:,3),'k-.','linewidth',2);hold on%v_fsLCP
23 |
24 | plot(sliderLCP6(:,1),sliderLCP6(:,2),'m','linewidth',3);hold on%v_fs
25 | plot(sliderLCP6(:,1),sliderLCP6(:,3),'m-.','linewidth',3);hold on%v_fsLCP-ref
26 |
27 |
28 |
29 |
30 |
31 |
32 |
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/test/problem.cpp:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/problem.cpp
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/test/problem.h:
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1 | #ifndef _PROBLEM_H_
2 | #define _PROBLEM_H_
3 |
4 | #include "Array.h"
5 | using namespace QuadProg;
6 |
7 | //The objective function
8 | double objfun(double x1, double x2,double *para);
9 |
10 | //The gradient of objective function
11 | void Gradient(double x1, double x2,Vector& c,double *para);
12 |
13 | //The Hessian Matrix of the objective function
14 | void Hessian(double x1, double x2, Matrix& Q,double *para);
15 |
16 | //The gradient of equation constraint function
17 | void GradientCE(double x1, double x2,Matrix& CE,double *para);
18 |
19 | //The constant term of equation constraint function
20 | void CE0(double x1, double x2, Vector& ce0,double *para);
21 |
22 | //The gradient of inequation constraint function
23 | void GradientCI(double x1, double x2,Matrix& CI,double *para);
24 |
25 | //The constant term of inequation constraint function
26 | void CI0(double x1, double x2, Vector& ci0,double *para);
27 |
28 | // The value of the Quadratic function
29 | double Quadfun(Matrix Q, Vector c, Vector d);
30 |
31 | #endif
32 |
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/problem.o
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/test/slider-stick.cpp:
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https://raw.githubusercontent.com/buaazhengpeng/SQP_matlab-and-C-/79ac49e036255a7f971ec6c7cfaec96d59c41de3/test/slider-stick.cpp
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/test/sliderLCP3.dat:
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1 | 0.000000 0.000000 0.000000
2 | 0.050000 0.000000 0.000000
3 | 0.100000 0.000000 0.000000
4 | 0.150000 0.000000 0.000000
5 | 0.200000 0.000000 0.000000
6 | 0.250000 0.000000 0.000000
7 | 0.300000 0.000000 0.000000
8 | 0.350000 0.000000 0.000000
9 | 0.400000 0.000001 0.001722
10 | 0.450000 0.001530 0.062750
11 | 0.500000 0.006625 0.143804
12 | 0.550000 0.016197 0.241284
13 | 0.600000 0.030964 0.350918
14 | 0.650000 0.051418 0.467925
15 | 0.700000 0.077799 0.587198
16 | 0.750000 0.110092 0.703497
17 | 0.800000 0.148016 0.811640
18 | 0.850000 0.191040 0.906710
19 | 0.900000 0.238396 0.984234
20 | 0.950000 0.289108 1.040356
21 | 1.000000 0.342024 1.071980
22 | 1.050000 0.395861 1.076889
23 | 1.100000 0.449246 1.053829
24 | 1.150000 0.500772 1.002564
25 | 1.200000 0.549044 0.923883
26 | 1.250000 0.592730 0.819578
27 | 1.300000 0.630616 0.692376
28 | 1.350000 0.661642 0.545839
29 | 1.400000 0.684943 0.384232
30 | 1.450000 0.699884 0.212377
31 | 1.500000 0.706081 0.035471
32 | 1.550000 0.706257 0.000001
33 | 1.600000 0.706257 0.000001
34 | 1.650000 0.706257 0.000001
35 | 1.700000 0.706257 0.000001
36 | 1.750000 0.706257 0.000001
37 | 1.800000 0.706257 0.000001
38 | 1.850000 0.706257 0.000001
39 | 1.900000 0.706257 0.000001
40 | 1.950000 0.706257 0.000001
41 | 2.000000 0.706257 0.000001
42 | 2.050000 0.706257 0.000001
43 | 2.100000 0.706257 0.000001
44 | 2.150000 0.706257 0.000001
45 | 2.200000 0.706257 0.000001
46 | 2.250000 0.706257 0.000001
47 | 2.300000 0.706257 0.000001
48 | 2.350000 0.706257 0.000001
49 | 2.400000 0.706257 0.000001
50 | 2.450000 0.705225 -0.049631
51 | 2.500000 0.700970 -0.123022
52 | 2.550000 0.692653 -0.211846
53 | 2.600000 0.679563 -0.313498
54 | 2.650000 0.661135 -0.424843
55 | 2.700000 0.636971 -0.542328
56 | 2.750000 0.606859 -0.662119
57 | 2.800000 0.570784 -0.780234
58 | 2.850000 0.528927 -0.892698
59 | 2.900000 0.481669 -0.995688
60 | 2.950000 0.429573 -1.085682
61 | 3.000000 0.373369 -1.159574
62 | 3.050000 0.313927 -1.214801
63 | 3.100000 0.252231 -1.249439
64 | 3.150000 0.189346 -1.262269
65 | 3.200000 0.126376 -1.252826
66 | 3.250000 0.064430 -1.221416
67 | 3.300000 0.004584 -1.169103
68 | 3.350000 -0.052160 -1.097670
69 | 3.400000 -0.104904 -1.009555
70 | 3.450000 -0.152885 -0.907755
71 | 3.500000 -0.195506 -0.795725
72 | 3.550000 -0.232347 -0.677240
73 | 3.600000 -0.263185 -0.556258
74 | 3.650000 -0.287994 -0.436770
75 | 3.700000 -0.306946 -0.322661
76 | 3.750000 -0.320403 -0.217559
77 | 3.800000 -0.328897 -0.124701
78 | 3.850000 -0.333110 -0.046819
79 | 3.900000 -0.333943 -0.000001
80 | 3.950000 -0.333943 -0.000001
81 | 4.000000 -0.333943 -0.000001
82 | 4.050000 -0.333943 -0.000001
83 | 4.100000 -0.333943 -0.000001
84 | 4.150000 -0.333943 -0.000001
85 | 4.200000 -0.333943 -0.000001
86 | 4.250000 -0.333987 -0.009375
87 | 4.300000 -0.335822 -0.065305
88 | 4.350000 -0.340654 -0.128657
89 | 4.400000 -0.348763 -0.195913
90 | 4.450000 -0.360256 -0.263380
91 | 4.500000 -0.375048 -0.327344
92 | 4.550000 -0.392875 -0.384199
93 | 4.600000 -0.413296 -0.430596
94 | 4.650000 -0.435712 -0.463564
95 | 4.700000 -0.459388 -0.480631
96 | 4.750000 -0.483479 -0.479915
97 | 4.800000 -0.507062 -0.460197
98 | 4.850000 -0.529172 -0.420972
99 | 4.900000 -0.548835 -0.362471
100 | 4.950000 -0.565110 -0.285652
101 | 5.000000 -0.577116 -0.192170
102 | 5.050000 -0.584077 -0.084322
103 | 5.100000 -0.585601 -0.000467
104 | 5.150000 -0.585602 -0.000001
105 | 5.200000 -0.585602 -0.000001
106 | 5.250000 -0.585602 -0.000001
107 | 5.300000 -0.585602 -0.000001
108 | 5.350000 -0.585602 -0.000001
109 | 5.400000 -0.585602 -0.000001
110 | 5.450000 -0.585602 -0.000001
111 | 5.500000 -0.585602 -0.000001
112 | 5.550000 -0.585602 -0.000001
113 | 5.600000 -0.585602 -0.000001
114 | 5.650000 -0.585602 -0.000001
115 | 5.700000 -0.585602 -0.000001
116 | 5.750000 -0.585602 -0.000001
117 | 5.800000 -0.585145 0.032388
118 | 5.850000 -0.581803 0.104321
119 | 5.900000 -0.574387 0.195014
120 | 5.950000 -0.562027 0.301569
121 | 6.000000 -0.544017 0.420436
122 | 6.050000 -0.519841 0.547540
123 | 6.100000 -0.489195 0.678448
124 | 6.150000 -0.452006 0.808512
125 | 6.200000 -0.408433 0.933062
126 | 6.250000 -0.358865 1.047571
127 | 6.300000 -0.303912 1.147828
128 | 6.350000 -0.244381 1.230086
129 | 6.400000 -0.181255 1.291211
130 | 6.450000 -0.115652 1.328798
131 | 6.500000 -0.048794 1.341261
132 | 6.550000 0.018043 1.327890
133 | 6.600000 0.083567 1.288880
134 | 6.650000 0.146521 1.225327
135 | 6.700000 0.205722 1.139182
136 | 6.750000 0.260106 1.033185
137 | 6.800000 0.308764 0.910755
138 | 6.850000 0.350971 0.775882
139 | 6.900000 0.386214 0.632960
140 | 6.950000 0.414206 0.486631
141 | 7.000000 0.434893 0.341613
142 | 7.050000 0.448457 0.202531
143 | 7.100000 0.455306 0.073741
144 | 7.150000 0.456443 0.000001
145 | 7.200000 0.456443 0.000001
146 | 7.250000 0.456443 0.000001
147 | 7.300000 0.456443 0.000001
148 | 7.350000 0.456443 0.000001
149 | 7.400000 0.456443 0.000001
150 | 7.450000 0.456443 0.000001
151 | 7.500000 0.456443 0.000001
152 | 7.550000 0.456443 0.000001
153 | 7.600000 0.456443 0.000001
154 | 7.650000 0.456443 0.000001
155 | 7.700000 0.456443 0.000001
156 | 7.750000 0.456443 0.000001
157 | 7.800000 0.456443 0.000001
158 | 7.850000 0.456443 0.000001
159 | 7.900000 0.456443 0.000001
160 | 7.950000 0.456443 0.000001
161 | 8.000000 0.456443 0.000001
162 | 8.050000 0.456443 0.000001
163 | 8.100000 0.456443 0.000001
164 | 8.150000 0.456443 0.000001
165 | 8.200000 0.456443 0.000001
166 | 8.250000 0.456443 0.000001
167 | 8.300000 0.456443 0.000001
168 | 8.350000 0.456443 0.000001
169 | 8.400000 0.456443 0.000001
170 | 8.450000 0.456443 0.000001
171 | 8.500000 0.456443 0.000001
172 | 8.550000 0.456443 0.000001
173 | 8.600000 0.456443 0.000001
174 | 8.650000 0.456443 0.000001
175 | 8.700000 0.456443 0.000001
176 | 8.750000 0.456443 0.000001
177 | 8.800000 0.456443 0.000001
178 | 8.850000 0.456443 0.000001
179 | 8.900000 0.456443 0.000001
180 | 8.950000 0.456443 0.000001
181 | 9.000000 0.456443 0.000001
182 | 9.050000 0.456443 0.000001
183 | 9.100000 0.456443 0.000001
184 | 9.150000 0.456060 -0.029622
185 | 9.200000 0.452840 -0.102525
186 | 9.250000 0.445452 -0.195905
187 | 9.300000 0.432951 -0.306516
188 | 9.350000 0.414571 -0.430404
189 | 9.400000 0.389759 -0.563055
190 | 9.450000 0.358197 -0.699570
191 | 9.500000 0.319819 -0.834835
192 | 9.550000 0.274816 -0.963726
193 | 9.600000 0.223632 -1.081297
194 | 9.650000 0.166950 -1.182959
195 | 9.700000 0.105668 -1.264657
196 | 9.750000 0.040873 -1.323023
197 | 9.800000 -0.026203 -1.355501
198 | 9.850000 -0.094218 -1.360443
199 | 9.900000 -0.161776 -1.337174
200 | 9.950000 -0.227470 -1.286016
201 | 10.000000 -0.289933 -1.208279
202 | 10.050000 -0.347890 -1.106213
203 | 10.100000 -0.400199 -0.982923
204 | 10.150000 -0.445890 -0.842259
205 | 10.200000 -0.484205 -0.688675
206 | 10.250000 -0.514619 -0.527059
207 | 10.300000 -0.536856 -0.362552
208 | 10.350000 -0.550903 -0.200368
209 | 10.400000 -0.557003 -0.045593
210 | 10.450000 -0.557351 -0.000001
211 | 10.500000 -0.557351 -0.000001
212 | 10.550000 -0.557351 -0.000001
213 | 10.600000 -0.557351 -0.000001
214 | 10.650000 -0.557351 -0.000001
215 | 10.700000 -0.557351 -0.000001
216 | 10.750000 -0.557351 -0.000001
217 | 10.800000 -0.557351 -0.000001
218 | 10.850000 -0.557351 -0.000001
219 | 10.900000 -0.557351 -0.000001
220 | 10.950000 -0.557351 -0.000001
221 | 11.000000 -0.557351 -0.000001
222 | 11.050000 -0.557351 -0.000001
223 | 11.100000 -0.557351 -0.000001
224 | 11.150000 -0.557351 -0.000001
225 | 11.200000 -0.557351 -0.000001
226 | 11.250000 -0.557351 -0.000001
227 | 11.300000 -0.557351 -0.000001
228 | 11.350000 -0.557351 -0.000001
229 | 11.400000 -0.557351 -0.000001
230 | 11.450000 -0.557351 -0.000001
231 | 11.500000 -0.557351 -0.000001
232 | 11.550000 -0.557351 -0.000001
233 | 11.600000 -0.557351 -0.000001
234 | 11.650000 -0.557351 -0.000001
235 | 11.700000 -0.557351 -0.000001
236 | 11.750000 -0.557351 -0.000001
237 | 11.800000 -0.557351 -0.000001
238 | 11.850000 -0.557351 -0.000001
239 | 11.900000 -0.557351 -0.000001
240 | 11.950000 -0.557351 -0.000001
241 | 12.000000 -0.557351 -0.000001
242 | 12.050000 -0.557351 -0.000001
243 | 12.100000 -0.557351 -0.000001
244 | 12.150000 -0.556043 0.057534
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353 | 17.600000 -0.000001 1.367162
354 | 17.650000 -0.000001 1.195148
355 | 17.700000 -0.000001 0.999888
356 | 17.750000 -0.000001 0.781870
357 | 17.800000 -0.000001 0.541638
358 | 17.850000 -0.000001 0.279793
359 | 17.900000 -0.000001 -0.003010
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361 | 18.000000 -0.000001 -0.628615
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430 | 21.450000 0.000001 2.319605
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451 | 22.500000 -1.228699 2.940000
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463 | 23.100000 -0.000001 1.021640
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471 | 23.500000 -0.000001 2.031385
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481 | 24.000000 -0.000001 1.082056
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483 | 24.100000 -0.000001 0.608934
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494 | 24.650000 -0.000001 -3.354661
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559 | 27.900000 -0.001622 2.940000
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580 | 28.950000 -0.801806 2.940000
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583 | 29.100000 -0.333378 2.940000
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585 | 29.200000 -0.034222 2.940000
586 | 29.250000 -0.000001 0.447674
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588 | 29.350000 -0.000001 0.961708
589 | 29.400000 -0.000001 1.185954
590 | 29.450000 -0.000001 1.387587
591 | 29.500000 -0.000001 1.566104
592 | 29.550000 -0.000001 1.721058
593 | 29.600000 -0.000001 1.852062
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600 | 29.950000 -0.000001 2.078696
601 | 30.000000 -0.000001 2.011472
602 |
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