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Fractured porous media are usually divided into matrix and fracture systems.

Totally, in single-co-crystal growth systems there were three various surface morphologies divided into matrix-dispersed, intermediate and random morphologies.

Consistent with these geometric constraints, the null distribution in this case is generated as follows: the data matrix is divided into sub-matrices by the chromosome number (1,2,…,22, X), and rows are permuted independently within each sub-matrix.

The resulting influence coefficient matrix is divided into sub-matrices by domain decomposition technique and solved simultaneously by block line Jacobi method (BJM).

Correspondingly, the mass matrix, stiffness matrix, displacement vectors, force vectors and so on, will be divided into sub-matrices and sub-vectors to solve the static system equations.

The reservoir is divided into 5*5*5 matrix blocks.

The surface is evenly divided into m×n matrix points.

The current frame is divided into a matrix of "macro-blocks" that are then compared with the corresponding block and its adjacent neighbours in the previous frame.

The pseudocode is as follows: As mentioned above, in block-matching algorithm, each frame is divided into a matrix of non-overlapping macro blocks with the size of 8 × 8 typically.

In case of 4×4 matrix, the matrix is first divided into four sub-matrices and then inverted in a block-wise manner by using the following formula: left[ begin{array}{cc} mathbf{A} & mathbf{B} mathbf{C} & mathbf{D} end{array} right]^{-1} = left[ begin{array}{cc} mathbf{W} & mathbf{X} mathbf{Y} & mathbf{Z} end{array} right] (15).

Second, the matrix was divided into consecutive sub-matrixes of window size 0.02 and the total number of probes in each sub-matrix was counted.

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