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Searched refs:matrix2 (Results 1 – 6 of 6) sorted by relevance

/external/eigen/demos/mix_eigen_and_c/
Dexample.c15 struct C_MatrixXd *matrix1, *matrix2, *result; in demo_MatrixXd() local
25 matrix2 = MatrixXd_new(3, 3); in demo_MatrixXd()
26 MatrixXd_multiply(matrix1, matrix1, matrix2); in demo_MatrixXd()
28 MatrixXd_print(matrix2); in demo_MatrixXd()
31 MatrixXd_delete(matrix2); in demo_MatrixXd()
/external/eigen/doc/
DTopicLazyEvaluation.dox27 \code matrix1 = matrix2 + matrix3; \endcode
31 \code matrix1 = (matrix2 + matrix3).eval(); \endcode
35 \code matrix1 = -matrix2 + matrix3 + 5 * matrix4; \endcode
47 \code matrix1.noalias() = matrix2 * matrix2; \endcode
49 Here, since we know that matrix2 is not the same matrix as matrix1, we know that lazy evaluation is…
53 \code matrix1 = matrix2 + matrix3 * matrix4; \endcode
59 \code matrix1 = matrix2 * (matrix3 + matrix4); \endcode
DTutorialMatrixArithmetic.dox15 linear-algebraic operations. For example, \c matrix1 \c * \c matrix2 means matrix-matrix product,
/external/autotest/client/tests/iozone/
Dpostprocessing.py62 def compare_matrices(matrix1, matrix2, treshold=0.05): argument
77 for line1, line2 in zip(matrix1, matrix2):
/external/pdfium/core/src/fxge/skia/
Dfx_skia_device.cpp476 CFX_Matrix matrix1, matrix2; in DrawPath() local
484 matrix2.Set(pObject2Device->a / matrix1.a, pObject2Device->b / matrix1.a, in DrawPath()
498 SkRasterizeStroke(spaint, &dst_path, path_data.m_PathData, &matrix2, in DrawPath()
/external/pdfium/core/src/fxge/agg/src/
Dfx_agg_driver.cpp1258 CFX_Matrix matrix1, matrix2; in DrawPath() local
1263 matrix2.Set(pObject2Device->a / matrix1.a, pObject2Device->b / matrix1.a, in DrawPath()
1267 mtRervese.SetReverse(matrix2); in DrawPath()
1276 RasterizeStroke(rasterizer, path_data.m_PathData, &matrix2, pGraphState, in DrawPath()