/external/eigen/Eigen/src/Core/products/ |
TriangularSolverMatrix.h | 243 // triangular packing (we only pack the panels off the diagonal, 244 // neglecting the blocks overlapping the diagonal 267 // for each small block of the diagonal (=> vertical panels of rhs)
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/external/eigen/Eigen/src/Eigenvalues/ |
ComplexSchur.h | 37 * diagonal of the matrix T corresponds to the eigenvalues of the 289 // diagonal block on the bottom of the active submatrix 307 // choose the eigenvalue closest to the bottom entry of the diagonal
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/external/eigen/blas/ |
level3_impl.h | 551 matrix(c, *n, *n, *ldc).diagonal().real() *= beta; 552 matrix(c, *n, *n, *ldc).diagonal().imag().setZero(); 559 matrix(c, *n, *n, *ldc).diagonal().imag().setZero(); [all...] |
/external/eigen/unsupported/Eigen/src/SVD/ |
JacobiSVD.h | 452 * where \a U is a n-by-n unitary, \a V is a p-by-p unitary, and \a S is a n-by-p real positive matrix which is zero outside of its main diagonal; 453 * the diagonal entries of S are known as the \em singular \em values of \a A and the columns of \a U and \a V are known as the left 676 // if this 2x2 sub-matrix is not diagonal already... 686 // perform SVD decomposition of 2x2 sub-matrix corresponding to indices p,q to make it diagonal 702 /*** step 3. The work matrix is now diagonal, so ensure it's positive so its diagonal entries are the singular values ***/
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SVDBase.h | 29 * where \a U is a n-by-n unitary, \a V is a p-by-p unitary, and \a S is a n-by-p real positive matrix which is zero outside of its main diagonal; 30 * the diagonal entries of S are known as the \em singular \em values of \a A and the columns of \a U and \a V are known as the left
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/external/chromium-trace/catapult/tracing/third_party/gl-matrix/src/gl-matrix/ |
mat2.js | 286 * Returns L, D and U matrices (Lower triangular, Diagonal and Upper triangular) by factorizing the input matrix 288 * @param {mat2} D the diagonal matrix
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/external/eigen/doc/ |
TutorialMatrixArithmetic.dox | 177 The \em trace of a matrix, as returned by the function \link MatrixBase::trace() trace()\endlink, is the sum of the diagonal coefficients and can also be computed as efficiently using <tt>a.diagonal().sum()</tt>, as we will see later on.
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/external/eigen/unsupported/Eigen/src/Skyline/ |
SkylineProduct.h | 137 //Use matrix diagonal part <- Improvement : use inner iterator on dense matrix. 200 //Use matrix diagonal part <- Improvement : use inner iterator on dense matrix.
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/external/opencv3/doc/py_tutorials/py_imgproc/py_houghlines/ |
py_houghlines.markdown | 36 need 180 columns. For \f$\rho\f$, the maximum distance possible is the diagonal length of the image. So 37 taking one pixel accuracy, number of rows can be diagonal length of the image.
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/external/opencv3/doc/tutorials/ml/introduction_to_pca/ |
introduction_to_pca.markdown | 78 where __D__ is the diagonal matrix of eigenvalues of __C__. 80 - Matrix __D__ will take the form of an \f$ p \times p \f$ diagonal matrix:
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/external/pdfium/third_party/libopenjpeg20/ |
invert.c | 175 /* now compute up data (i.e. coeff up of the diagonal). */ 178 /* divide the lower column elements by the diagonal value */
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/packages/inputmethods/LatinIME/java/res/xml/ |
rowkeys_bengali_akkhor3.xml | 92 U+09F1: "?" BENGALI LETTER RA WITH MIDDLE DIAGONAL 93 U+09F0: "?" BENGALI LETTER RA WITH LOWER DIAGONAL -->
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/development/perftests/panorama/feature_mos/src/mosaic/ |
Geometry.h | 134 // 1) Divide the quadrilateral into two triangles by scribing a diagonal
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/external/ceres-solver/docs/source/ |
bibliography.rst | 68 .. [Mandel] J. Mandel, **On block diagonal and Schur complement
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/external/ceres-solver/internal/ceres/ |
cgnr_linear_operator.h | 44 // A linear operator which takes a matrix A and a diagonal vector D and
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dense_normal_cholesky_solver.cc | 123 // Temporarily append a diagonal block to the A matrix, but undo
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dogleg_strategy.h | 104 // mu is used to scale the diagonal matrix used to make the
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dynamic_compressed_row_sparse_matrix.h | 87 // be appended to the `CompressedRowSparseMatrix` (e.g. appending a diagonal
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implicit_schur_complement.h | 79 // (which for our purposes is an easily inverted block diagonal
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implicit_schur_complement_test.cc | 192 // support for the LM diagonal is correct.
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iterative_schur_complement_solver.cc | 101 // complement matrix with the block diagonal of the matrix F'F as
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preconditioner.h | 118 // D can be NULL, in which case its interpreted as a diagonal matrix
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schur_complement_solver_test.cc | 80 // Gold standard solution with appended diagonal.
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schur_eliminator_impl.h | 186 // Add the diagonal to the schur complement. 202 m.block(r, c, block_size, block_size).diagonal() 419 // this function computes twp matrices. The diagonal block matrix 423 // and the off diagonal blocks in the Guass Newton Hessian.
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triplet_sparse_matrix.h | 102 // Build a sparse diagonal matrix of size num_rows x num_rows from
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