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Various Views on the Trapdoor Channel and an Upper Bound on its Capacity

机译:关于Trapdoor通道及其容量上限的各种观点

摘要

Two novel views are presented on the trapdoor channel. First, by deriving theunderlying iterated function system (IFS), it is shown that the trapdoorchannel with input blocks of length $n$ can be regarded as the $n$th element ofa sequence of shapes approximating a fractal. Second, an algorithm is presentedthat fully characterizes the trapdoor channel and resembles the recursion ofgenerating all permutations of a given string. Subsequently, the problem ofmaximizing a $n$-letter mutual information is considered. It is shown that$\frac{1}{2}\log_2\left(\frac{5}{2}\right)\approx 0.6610$ bits per use is anupper bound on the capacity of the trapdoor channel. This upper bound, which isthe tightest upper bound known proves that feedback increases capacity of thetrapdoor channel.
机译:活板通道上呈现了两种新颖的观点。首先,通过推导底层的迭代功能系统(IFS),表明具有长度为$ n $的输入块的陷门通道可以视为近似于分形的形状序列中的第$ n $个元素。其次,提出了一种算法,该算法可以完全表征陷门通道,并且类似于生成给定字符串的所有排列的递归。随后,考虑使$ n $个字母的互信息最大化的问题。结果表明,每次使用$ \ frac {1} {2} \ log_2 \ left(\ frac {5} {2} \ right)\约0.6610 $位是活板通道容量的上限。该上限是已知的最严格的上限,这证明了反馈会增加活板通道的容量。

著录项

  • 作者

    Lutz, Tobias;

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  • 年度 2014
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  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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