Difference between revisions of "Other Problems"
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(Created page with "==Compile glui in windows== download: <br> http://glui.sourceforge.net/#download <br> Go to msvc folder and build. A problem you may met:<br> "There is an incompatibility betwee...") |
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To fix the error, right click on the project name in the Solution Explorer tab and select Properties -> C/C++ -> Preprocessor -> Preprocessor definitions and append GLUT_BUILDING_LIB to the existing definitions, seperated by semicolons. " <br> | To fix the error, right click on the project name in the Solution Explorer tab and select Properties -> C/C++ -> Preprocessor -> Preprocessor definitions and append GLUT_BUILDING_LIB to the existing definitions, seperated by semicolons. " <br> | ||
| + | ==Calculate 3D projection 在三维空间中,点到平面的投影== | ||
| + | |||
| + | 空间点Po(X,Y,Z)，以及空间平面(Pp, Np) 其中Pp是平面上任意一点，Np是平面的单位法向量，那么 Po在平面（Pp，Np)上的投影点坐标P = Po - Np * (（Po-Pp）*Np) | ||
| + | 理由就是Po到平面的距离就是D=(（Po-Pp）*Np)，把Po沿着法向量的反方向移动D就可以了 | ||
| + | |||
| + | MatLab Code | ||
| + | <pre> | ||
| + | Po=[5.116,3.769,0.851]; | ||
| + | Pa=[3.351,1.419,-1.669]; | ||
| + | Pb=[-1.249,2.196,0.851]; | ||
| + | Pc=[2.646,0.2,4.054]; | ||
| + | Np = cross((Pa-Pb),(Pc-Pb)); | ||
| + | Np = Np / norm(Np); | ||
| + | P = Po - Np * ((Po-Pb) * Np'); | ||
| + | //P = | ||
| + | // | ||
| + | // 4.1833 0.7237 0.0875 | ||
| + | </pre> | ||
Revision as of 06:07, 14 November 2012
Compile glui in windows
download:
http://glui.sourceforge.net/#download
Go to msvc folder and build.
A problem you may met:
"There is an incompatibility between glut.h and Visual Studio .NET. that results in compile errors: error C2381: 'exit' : redefinition; __declspec(noreturn) differs
error C3861: 'exit': identifier not found, even with argument-dependent lookup
To fix the error, right click on the project name in the Solution Explorer tab and select Properties -> C/C++ -> Preprocessor -> Preprocessor definitions and append GLUT_BUILDING_LIB to the existing definitions, seperated by semicolons. "
Calculate 3D projection 在三维空间中,点到平面的投影
空间点Po(X,Y,Z)，以及空间平面(Pp, Np) 其中Pp是平面上任意一点，Np是平面的单位法向量，那么 Po在平面（Pp，Np)上的投影点坐标P = Po - Np * (（Po-Pp）*Np) 理由就是Po到平面的距离就是D=(（Po-Pp）*Np)，把Po沿着法向量的反方向移动D就可以了
MatLab Code
Po=[5.116,3.769,0.851]; Pa=[3.351,1.419,-1.669]; Pb=[-1.249,2.196,0.851]; Pc=[2.646,0.2,4.054]; Np = cross((Pa-Pb),(Pc-Pb)); Np = Np / norm(Np); P = Po - Np * ((Po-Pb) * Np'); //P = // // 4.1833 0.7237 0.0875
