Codes on graphs: Normal realizations

  title={Codes on graphs: Normal realizations},
  author={G. David Forney},
  journal={IEEE Trans. Information Theory},
A generalized state realization of the Wiberg type is called normal if symbol variables have degree1 and state variables have degree2. A natural graphical model of such a realization has leaf edges representing symbols, ordinary edges representing states, and vertices representing local constraints. Such a graph can be decoded by any version of the sum-product algorithm. Any state realization of a code can be put into normal form without essential change in the corresponding graph or in its… CONTINUE READING
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