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Let C be a linear block code over a finite field F of block length n.
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An LDPC code is a linear block code defined by a sparse parity-check matrix H having dimension m × n.
The LDPC code is a linear block code with a very sparse parity check matrix called H-matrix.
LDPC is a linear block code, and the decoding is carried out using a parity-check matrix called the H-matrix.
The low density parity check (LDPC) code is one of the strongest error correcting codes; it is a linear block code originally devised by Gallager in 1960s [2].
The resulting system in (20) and (21) is a linear block tridiagonal system for the unknown numerical solution (mathbf{W}^{n+1}), which can be easily solved by Crout's method.
In such a case if a linear block error correcting code is present in DNA then some bases would be a linear function of the other bases in each set of bases.
One idea is to use a linear block decoder in the analog part (it is of course difficult to assume such a decoder during system optimization).
Moreover, an LDPC code is defined as a linear block code for which the parity-check matrix H is very sparse, which means a low density (LD) of 1's.
Luo and Lam and their colleagues have developed a telodendrimer system, which is a linear-dendritic block copolymer system composed of PEG and dendritic oligo-cholic acid (e.g., PEG5kCA8).
When parity bit selected spreading is used, the parity bits generated by a linear block encoder are used to select a spreading code from a set of orthogonal spreading sequences.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com