| /external/ceres-solver/internal/ceres/ |
| D | symmetric_linear_solver_test.cc | 93 double* Ax = A->mutable_values(); in TEST() local
102 Ax[0] = 2.; in TEST()
103 Ax[1] = -1.; in TEST()
104 Ax[2] = 0; in TEST()
105 Ax[3] = -1.; in TEST()
106 Ax[4] = 2; in TEST()
107 Ax[5] = -1; in TEST()
108 Ax[6] = 0; in TEST()
109 Ax[7] = -1; in TEST()
110 Ax[8] = 2; in TEST()
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| D | linear_least_squares_problems.cc | 95 double* Ax = A->mutable_values(); in LinearLeastSquaresProblem0() local
106 Ax[0] = 1.; in LinearLeastSquaresProblem0()
107 Ax[1] = 2.; in LinearLeastSquaresProblem0()
108 Ax[2] = 3.; in LinearLeastSquaresProblem0()
109 Ax[3] = 4.; in LinearLeastSquaresProblem0()
110 Ax[4] = 6; in LinearLeastSquaresProblem0()
111 Ax[5] = -10; in LinearLeastSquaresProblem0()
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| /external/eigen/Eigen/src/UmfPackSupport/ |
| D | UmfPackSupport.h | 32 const int Ap[], const int Ai[], const double Ax[], void **Symbolic, in umfpack_symbolic() argument
35 return umfpack_di_symbolic(n_row,n_col,Ap,Ai,Ax,Symbolic,Control,Info); in umfpack_symbolic()
39 … const int Ap[], const int Ai[], const std::complex<double> Ax[], void **Symbolic, in umfpack_symbolic() argument
42 return umfpack_zi_symbolic(n_row,n_col,Ap,Ai,&numext::real_ref(Ax[0]),0,Symbolic,Control,Info); in umfpack_symbolic()
45 inline int umfpack_numeric( const int Ap[], const int Ai[], const double Ax[], in umfpack_numeric() argument
49 return umfpack_di_numeric(Ap,Ai,Ax,Symbolic,Numeric,Control,Info); in umfpack_numeric()
52 inline int umfpack_numeric( const int Ap[], const int Ai[], const std::complex<double> Ax[], in umfpack_numeric() argument
56 return umfpack_zi_numeric(Ap,Ai,&numext::real_ref(Ax[0]),0,Symbolic,Numeric,Control,Info); in umfpack_numeric()
59 inline int umfpack_solve( int sys, const int Ap[], const int Ai[], const double Ax[], in umfpack_solve() argument
63 return umfpack_di_solve(sys,Ap,Ai,Ax,X,B,Numeric,Control,Info); in umfpack_solve()
[all …]
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| /external/eigen/bench/ |
| D | sparse_setter.cpp | 304 const Values Ax, in coo_tocsr() argument
330 Bx[dest] = Ax[n]; in coo_tocsr()
354 T Ax[]) in csr_sort_indices() argument
365 temp.push_back(std::make_pair(Aj[jj],Ax[jj])); in csr_sort_indices()
372 Ax[jj] = temp[n].second; in csr_sort_indices()
382 T Ax[]) in csr_sum_duplicates() argument
391 T x = Ax[jj]; in csr_sum_duplicates()
394 x += Ax[jj]; in csr_sum_duplicates()
398 Ax[nnz] = x; in csr_sum_duplicates()
|
| /external/v8/test/mjsunit/harmony/ |
| D | module-resolution.js | 49 let Ax = A.x variable
67 let Ax = A.x
|
| /external/skia/src/core/ |
| D | SkGeometry.cpp | 255 SkScalar Ax = src[1].fX - src[0].fX; in SkFindQuadMaxCurvature() local
261 (void)valid_unit_divide(-(Ax * Bx + Ay * By), Bx * Bx + By * By, &t); in SkFindQuadMaxCurvature()
544 SkScalar Ax = src[1].fX - src[0].fX; in SkFindCubicInflections() local
552 Ax*Cy - Ay*Cx, in SkFindCubicInflections()
553 Ax*By - Ay*Bx, in SkFindCubicInflections()
|
| /external/skia/src/pathops/ |
| D | SkPathOpsCubic.cpp | 492 double Ax = fPts[1].fX - fPts[0].fX; in findInflections() local
498 return SkDQuad::RootsValidT(Bx * Cy - By * Cx, Ax * Cy - Ay * Cx, Ax * By - Ay * Bx, tValues); in findInflections()
|
| /external/pdfium/third_party/freetype/src/raster/ |
| D | ftraster.c | 1005 Long Ix, Rx, Ax; in Line_Up() local
1087 Ax = -Dy; in Line_Up()
1095 Ax += Rx; in Line_Up()
1096 if ( Ax >= 0 ) in Line_Up()
1098 Ax -= Dy; in Line_Up()
|
| /external/freetype/src/raster/ |
| D | ftraster.c | 1005 Long Ix, Rx, Ax; in Line_Up() local
1087 Ax = -Dy; in Line_Up()
1095 Ax += Rx; in Line_Up()
1096 if ( Ax >= 0 ) in Line_Up()
1098 Ax -= Dy; in Line_Up()
|
| /external/svox/pico_resources/tools/LingwareBuilding/PicoLingware_source_files/pkb/en-GB/ |
| D | en-GB_kdt_posd.pkb | 62 � @Axx2Hk�<̠fj�ŗ9 ��4����xzd�� � �!��������.l_ &
202 …tŎ/B�7sl�!���� |�� H����n���-�/8��x h��@��� BP %�B!+K�E���AxԼ�^^/5��K�Sd�� �zI�_…
|
| /external/vboot_reference/utility/ |
| D | dev_debug_vboot | 369 loghead od -Ax -tx1 "${kfile}"
|
| /external/eigen/unsupported/Eigen/ |
| D | MPRealSupport | 51 // Solve Ax=b using LU
|
| /external/eigen/doc/ |
| D | AsciiQuickReference.txt | 189 // Solve Ax = b. Result stored in x. Matlab: x = A \ b.
|
| D | TutorialLinearAlgebra.dox | 14 \f[ Ax \: = \: b \f]
|
| D | SparseLinearSystems.dox | 62 // solve Ax = b
|
| D | TutorialSparse.dox | 87 Such problem can be mathematically expressed as a linear problem of the form \f$ Ax=b \f$ where \f$…
|
| /external/chromium-trace/catapult/third_party/gsutil/third_party/httplib2/python2/httplib2/ |
| D | cacerts.txt | 339 qsGgtG7rL+VXxbErQHDbWk2hjh+9Ax/YA9SPTJlxvOKCzFjomDqG04Y48wApHwID
|
| /external/chromium-trace/catapult/third_party/gsutil/third_party/httplib2/python3/httplib2/ |
| D | cacerts.txt | 339 qsGgtG7rL+VXxbErQHDbWk2hjh+9Ax/YA9SPTJlxvOKCzFjomDqG04Y48wApHwID
|
| /external/svox/pico_resources/tools/LingwareBuilding/PicoLingware_source_files/pkb/fr-FR/ |
| D | fr-FR_kdt_posp.pkb | 71 ��(&H+�� (�����A�Cp��ć��Ɓ�I�H�9�<oq5 R@��AR=�� F(6�f�Kq���Ax��c���p 8Hy� ������ …
|
| /external/svox/pico_resources/tools/LingwareBuilding/PicoLingware_source_files/pkb/de-DE/ |
| D | de-DE_kdt_g2p.pkb | 10 …B�p%Q9�`�`Gm�c�à ���������������sV�&o@�* �����_1��mX��A>z�D ���r@Ax���Z���A�vW&P����p…
|
| /external/chromium-trace/catapult/third_party/gsutil/gslib/data/ |
| D | cacerts.txt | 339 qsGgtG7rL+VXxbErQHDbWk2hjh+9Ax/YA9SPTJlxvOKCzFjomDqG04Y48wApHwID
|
| /external/icu/icu4j/main/tests/collate/src/com/ibm/icu/dev/data/ |
| D | collationtest.txt | 894 <3 Ax
|
| /external/icu/icu4c/source/test/testdata/ |
| D | collationtest.txt | 894 <3 Ax
|
| /external/icu/android_icu4j/src/main/tests/android/icu/dev/data/ |
| D | collationtest.txt | 894 <3 Ax
|
| /external/ceres-solver/docs/source/ |
| D | solving.rst | 674 *preconditioned* system. Given a linear system, :math:`Ax =b` and a
676 :math:`M^{-1}Ax = M^{-1}b`. The resulting algorithm is known as
|