| /external/opencv3/3rdparty/openexr/Imath/ |
| ImathMatrixAlgo.h | 563 // Check for a coordinate system flip. If the determinant
[all...] |
| ImathMatrix.h | 291 // Determinant
294 T determinant() const;
665 // Determinant
668 T determinant() const;
1683 Matrix33<T>::determinant () const function in class:Imath::Matrix33
2918 Matrix44<T>::determinant () const function in class:Imath::Matrix44
[all...] |
| /external/ImageMagick/MagickCore/ |
| geometry.c | 719 % The affine matrix determinant is checked for validity of the values.
745 determinant;
797 determinant=(affine_matrix->sx*affine_matrix->sy-affine_matrix->rx*
799 if (fabs(determinant) < MagickEpsilon)
737 determinant; local
[all...] |
| /external/apache-commons-math/src/main/java/org/apache/commons/math/geometry/ |
| Rotation.java | 194 * coefficients. The module of the determinant of unit matrices is
196 * positive determinant (+1) are rotation matrices.</p>
216 * with the given threshold, or if the determinant of the resulting
234 // check the sign of the determinant
[all...] |
| /external/opencv3/modules/calib3d/src/ |
| homography_decomp.cpp | 137 return (fabs(determinant(R) - 1.0) < epsilon);
|
| fundam.cpp | 104 negative += determinant(A)*determinant(B) < 0;
[all...] |
| /external/skia/include/utils/ |
| SkMatrix44.h | 429 double determinant() const;
|
| /external/vulkan-validation-layers/libs/glm/gtx/ |
| simd_mat4.inl | 572 GLM_FUNC_QUALIFIER float determinant(detail::fmat4x4SIMD const & m)
|
| /prebuilts/gcc/linux-x86/host/x86_64-w64-mingw32-4.8/x86_64-w64-mingw32/include/ |
| d2d1helper.h | 420 inline FLOAT Determinant() const {
|
| /external/apache-commons-math/src/main/java/org/apache/commons/math/linear/ |
| RealMatrix.java | 455 * Returns the determinant of this matrix.
457 * @return determinant
[all...] |
| BigMatrixImpl.java | [all...] |
| /external/opencv3/modules/stitching/src/ |
| motion_estimators.cpp | 295 if (determinant(R) < 0)
473 if (determinant(R) < 0)
|
| matchers.cpp | 606 if (matches_info.H.empty() || std::abs(determinant(matches_info.H)) < std::numeric_limits<double>::epsilon())
|
| /external/autotest/client/deps/webgl_mpd/src/resources/ |
| J3DIMath.js | 313 // Calculate the 4x4 determinant
314 // If the determinant is zero,
862 // Check for a coordinate system flip. If the determinant
[all...] |
| /external/libgdx/extensions/gdx-bullet/jni/src/bullet/LinearMath/ |
| btMatrix3x3.h | 602 /**@brief Return the determinant of the matrix */
603 btScalar determinant() const;
973 btMatrix3x3::determinant() const function in class:btMatrix3x3
[all...] |
| /external/opencv3/modules/core/src/ |
| lapack.cpp | 706 * Determinant of the matrix *
714 double cv::determinant( InputArray _mat )
[all...] |
| /external/opencv3/modules/imgproc/src/ |
| min_enclosing_triangle.cpp | 1326 double determinant = posTerm - negTerm; local
[all...] |
| /external/apache-commons-math/src/main/java/org/apache/commons/math/exception/util/ |
| LocalizedFormats.java | 72 CLOSEST_ORTHOGONAL_MATRIX_HAS_NEGATIVE_DETERMINANT("the closest orthogonal matrix has a negative determinant {0}"),
|
| /external/ceres-solver/internal/ceres/ |
| dogleg_strategy.cc | 419 const double detB = subspace_B_.determinant();
|
| /external/chromium-trace/catapult/tracing/third_party/gl-matrix/dist/ |
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D?(D=1/D,t[0]=(i*b-c*T+f*E)*D,t[1]=(c*P-o*b-f*x)*D,t[2]=(o*T-i*P+f*y)*D,t[3]=(e*T-a*b-u*E)*D,t[4]=(r*b-e*P+u*x)*D,t[5]=(a*P-r*T-u*y)*D,t[6]=(m*g-p*Y+d*q)*D,t[7]=(p*w-v*g-d*R)*D,t[8]=(v*Y-m*w+d*A)*D,t):null},e.str=function(t){return"mat3("+t[0]+", "+t[1]+", "+t[2]+", "+t[3]+", "+t[4]+", "+t[5]+", "+t[6]+", "+t[7]+", "+t[8]+")"},e.frob=function(t){return Math.sqrt(Math.pow(t[0],2)+Math.pow(t[1],2)+Math.pow(t[2],2)+Math.pow(t[3],2)+Math.pow(t[4],2)+Math.pow(t[5],2)+Math.pow(t[6],2)+Math.pow(t[7],2)+Math.pow(t[8],2))},t.exports=e},function(t,n,r){var a=r(1),e={};e.create=function(){var t=new a.ARRAY_TYPE(16);return t[0]=1,t[1]=0,t[2]=0,t[3]=0,t[4]=0,t[5]=1,t[6]=0,t[7]=0,t[8]=0,t[9]=0,t[10]=1,t[11]=0,t[12]=0,t[13]=0,t[14]=0,t[15]=1,t},e.clone=function(t){var n=new a.ARRAY_TYPE(16);return n[0]=t[0],n[1]=t[1],n[2]=t[2],n[3]=t[3],n[4]=t[4],n[5]=t[5],n[6]=t[6],n[7]=t[7],n[8]=t[8],n[9]=t[9],n[10]=t[10],n[11]=t[11],n[12]=t[12],n[13]=t[13],n[14]=t[14],n[15]=t[15],n},e.copy=function(t,n){return t[0]=n[0],t[1]=n[1],t[2]=n[2],t[3]=n[3],t[4]=n[4],t[5]=n[5],t[6]=n[6],t[7]=n[7],t[8]=n[8],t[9]=n[9],t[10]=n[10],t[11]=n[11],t[12]=n[12],t[13]=n[13],t[14]=n[14],t[15]=n[15],t},e.identity=function(t){return t[0]=1,t[1]=0,t[2]=0,t[3]=0,t[4]=0,t[5]=1,t[6]=0,t[7]=0,t[8]=0,t[9]=0,t[10]=1,t[11]=0,t[12]=0,t[13]=0,t[14]=0,t[15]=1,t},e.transpose=function(t,n){if(t===n){var r=n[1],a=n[2],e=n[3],u=n[6],o=n[7],i=n[11];t[1]=n[4],t[2]=n[8],t[3]=n[12],t[4]=r,t[6]=n[9],t[7]=n[13],t[8]=a,t[9]=u,t[11]=n[14],t[12]=e,t[13]=o,t[14]=i}else t[0]=n[0],t[1]=n[4],t[2]=n[8],t[3]=n[12],t[4]=n[1],t[5]=n[5],t[6]=n[9],t[7]=n[13],t[8]=n[2],t[9]=n[6],t[10]=n[10],t[11]=n[14],t[12]=n[3],t[13]=n[7],t[14]=n[11],t[15]=n[15];return t},e.invert=function(t,n){var r=n[0],a=n[1],e=n[2],u=n[3],o=n[4],i=n[5],c=n[6],f=n[7],s=n[8],h=n[9],M=n[10],l=n[11],v=n[12],m=n[13],p=n[14],d=n[15],A=r*i-a*o,R=r*c-e*o,w=r*f-u*o,q=a*c-e*i,Y=a*f-u*i,g=e*f-u*c,y=s*m-h*v,x=s*p-M*v,P=s*d-l*v,E=h*p-M*m,T=h*d-l*m,b=M*d-l*p,D=A*b-R*T+w*E+q*P-Y*x+g*y;return D?(D=1/D,t[0]=(i*b-c*T+f*E)*D,t[1]=(e*T-a*b-u*E)*D,t[2]=(m*g-p*Y+d*q)*D,t[3]=(M*Y-h*g-l*q)*D,t[4]=(c*P-o*b-f*x)*D,t[5]=(r*b-e*P+u*x)*D,t[6]=(p*w-v*g-d*R)*D,t[7]=(s*g-M*w+l*R)*D,t[8]=(o*T-i*P+f*y)*D,t[9]=(a*P-r*T-u*y)*D,t[10]=(v*Y-m*w+d*A)*D,t[11]=(h*w-s*Y-l*A)*D,t[12]=(i*x-o*E-c*y)*D,t[13]=(r*E-a*x+e*y)*D,t[14]=(m*R-v*q-p*A)*D,t[15]=(s*q-h*R+M*A)*D,t):null},e.adjoint=function(t,n){var r=n[0],a=n[1],e=n[2],u=n[3],o=n[4],i=n[5],c=n[6],f=n[7],s=n[8],h=n[9],M=n[10],l=n[11],v=n[12],m=n[13],p=n[14],d=n[15];return t[0]=i*(M*d-l*p)-h*(c*d-f*p)+m*(c*l-f*M),t[1]=-(a*(M*d-l*p)-h*(e*d-u*p)+m*(e*l-u*M)),t[2]=a*(c*d-f*p)-i*(e*d-u*p)+m*(e*f-u*c),t[3]=-(a*(c*l-f*M)-i*(e*l-u*M)+h*(e*f-u*c)),t[4]=-(o*(M*d-l*p)-s*(c*d-f*p)+v*(c*l-f*M)),t[5]=r*(M*d-l*p)-s*(e*d-u*p)+v*(e*l-u*M),t[6]=-(r*(c*d-f*p)-o*(e*d-u*p)+v*(e*f-u*c)),t[7]=r*(c*l-f*M)-o*(e*l-u*M)+s*(e*f-u*c),t[8]=o*(h*d-l*m)-s*(i*d-f*m)+v*(i*l-f*h),t[9]=-(r*(h*d-l*m)-s*(a*d-u*m)+v*(a*l-u*h)),t[10]=r*(i*d-f*m)-o*(a*d-u*m)+v*(a*f-u*i),t[11]=-(r*(i*l-f*h)-o*(a*l-u*h)+s*(a*f-u*i)),t[12]=-(o*(h*p-M*m)-s*(i*p-c*m)+v*(i*M-c*h)),t[13]=r*(h*p-M*m)-s*(a*p-e*m)+v*(a*M-e*h),t[14]=-(r*(i*p-c*m)-o*(a*p-e*m)+v*(a*c-e*i)),t[15]=r*(i*M-c*h)-o*(a*M-e*h)+s*(a*c-e*i),t},e.determinant=function(t){var n=t[0],r=t[1],a=t[2],e=t[3],u=t[4],o=t[5],i=t[6],c=t[7],f=t[8],s=t[9],h=t[10],M=t[ (…)
[all...] |
| /external/eigen/Eigen/src/Core/ |
| TriangularMatrix.h | 368 Scalar determinant() const function in class:Eigen::TriangularView
|
| /external/eigen/doc/ |
| SparseLinearSystems.dox | 104 Finally, each solver provides some specific features, such as determinant, access to the factors, controls of the iterations, and so on.
|
| /external/mesa3d/src/gallium/auxiliary/draw/ |
| draw_pipe_clip.c | 215 /* later stages may need the determinant, but only the sign matters */
|
| /external/opencv/cvaux/src/ |
| cv3dtracker.cpp | 495 // Compute the determinant of the 3x3 matrix represented by 3 row vectors.
|
| /external/opencv3/modules/java/src/ |
| core+Core.java | 1754 public static double determinant(Mat mtx) method in class:Core
[all...] |
