Method for quickly converting generation matrix
A matrix-generating, fast technology, applied in the direction of code conversion, error detection coding and coding using multiple parity bits, can solve problems such as trouble, and achieve the effect of reducing complexity
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[0020]
[0021] The number of non-zero numbers in the above formula represents the number of cyclic right shifts of the identity matrix. This matrix is not a full-rank matrix. If you use the traditional method, you must first find out the redundant rows 14 and 21 of the matrix, delete these two rows, and obtain a full-rank matrix, then find the inverse matrix of the matrix, and then obtain the generator matrix.
[0022] If the method described in this paper is used, there is no need to obtain the generator matrix by inverting the matrix. The process of this method is as follows: assuming that the parity check matrix has M rows and N columns (N>M), the parity check matrix is changed into the format of [IP], which is divided into two steps.
[0023] Such as figure 1 As shown, in the first step, the sub-matrix of the parity check matrix (M rows and M columns on the left) is transformed into an upper triangular matrix. Starting from the first element of the diagonal of th...
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