ID 100040162
CHF 60.00
Optimization Coding Theory and Multithreshold Algorithms (2015)
This new work by Professors Valeriy Zolotarev, Gennadiy Ovechkin and
Yuriy Zubarev sets out the basic principles of modern error-correcting
optimization coding theory, before moving on to consider
multithreshold decoding (MTD) algorithms. With each symbol
correction iteration, these iterative algorithms always find decisions
of strictly increasing likelihood and can achieve optimum results that
would normally require exhaustive search of all possible code words. It
reviews the capabilities of symbolic codes discovered by the authors and
the corresponding, simple-to-implement special symbolic MTD decoders,
which are easier and more efficient than all other known methods of
decoding non-binary codes. Concatenated parallel-type arrangements and
other configurations that enhance the efficiency of MTD are proposed.
The efficiency limits of real codes with a code rate close to channel
capacity are evaluated. The effectiveness and complexity of error-
correction procedures in software and hardware implementation are
assessed. This work will be of interest to experts in the field of
coding theory, communication system developers and undergraduate and
postgraduate students in relevant disciplines.
This new work by Professors Valeriy Zolotarev, Gennadiy Ovechkin and
Yuriy Zubarev sets out the basic principles of modern error-correcting
optimization coding theory, before moving on to consider
multithreshold decoding (MTD) algorithms. With each symbol
correction iteration, these iterative algorithms always find decisions
of strictly increasing likelihood and can achieve optimum results that
would normally require exhaustive search of all possible code words. It
reviews the capabilities of symbolic codes discovered by the authors and
the corresponding, simple-to-implement special symbolic MTD decoders,
which are easier and more efficient than all other known methods of
decoding non-binary codes. Concatenated parallel-type arrangements and
other configurations that enhance the efficiency of MTD are proposed.
The efficiency limits of real codes with a code rate close to channel
capacity are evaluated. The effectiveness and complexity of error-
correction procedures in software and hardware implementation are
assessed. This work will be of interest to experts in the field of
coding theory, communication system developers and undergraduate and
postgraduate students in relevant disciplines.
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