Lines Matching full:row
5 There are two different storage orders for matrices and two-dimensional arrays: column-major and row-major.
14 \section TopicStorageOrdersIntro Column-major and row-major storage
17 have to somehow be laid out linearly. There are two main ways to do this, by row and by column.
19 We say that a matrix is stored in \b row-major order if it is stored row by row. The entire first row is
20 stored first, followed by the entire second row, and so on. Consider for example the matrix
30 If this matrix is stored in row-major order, then the entries are laid out in memory as follows:
59 parameter is set to \c RowMajor, then the matrix or array is stored in row-major order; if it is set to
68 the entries automatically. More generally, row-major and column-major matrices can be mixed in an expression
80 - Algorithms that traverse a matrix row by row will go faster when the matrix is stored in row-major order
86 row-major storage orders transparently, the Eigen library may well work best with column-major matrices.
