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by design of the parity check matrix.
The presented design uses fixed sub-matrices to construct a semi-random parity check matrix.
Existing methods require matrix inverse computation for obtaining a systematic generator matrix from parity check matrix.
First, the nonzero locations of the parity check matrix are selected using the PEG algorithm.
The encoder generator matrix is derived from the inverse of portion of parity check matrix.
In this section, the parity check matrix of the most relevant root-LDPC codes are discussed.
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Parity-check matrix for the general case.
Consider the parity-check matrix (A.7).
Fig. 1 Parity-check matrix unstructured general case.
LDPC codes possess a sparse parity-check matrix.
The parity-check matrix now has the following form: (26).
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