Introduction to Mathematical Programming-Based Error-Correction Decoding
M Helmling - arXiv preprint arXiv:1509.01117, 2015 - arxiv.org
M Helmling
arXiv preprint arXiv:1509.01117, 2015•arxiv.orgDecoding error-correctiong codes by methods of mathematical optimization, most
importantly linear programming, has become an important alternative approach to both
algebraic and iterative decoding methods since its introduction by Feldman et al. At first
celebrated mainly for its analytical powers, real-world applications of LP decoding are now
within reach thanks to most recent research. This document gives an elaborate introduction
into both mathematical optimization and coding theory as well as a review of the …
importantly linear programming, has become an important alternative approach to both
algebraic and iterative decoding methods since its introduction by Feldman et al. At first
celebrated mainly for its analytical powers, real-world applications of LP decoding are now
within reach thanks to most recent research. This document gives an elaborate introduction
into both mathematical optimization and coding theory as well as a review of the …
Decoding error-correctiong codes by methods of mathematical optimization, most importantly linear programming, has become an important alternative approach to both algebraic and iterative decoding methods since its introduction by Feldman et al. At first celebrated mainly for its analytical powers, real-world applications of LP decoding are now within reach thanks to most recent research. This document gives an elaborate introduction into both mathematical optimization and coding theory as well as a review of the contributions by which these two areas have found common ground.
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