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Bounds on asymptotic rate of capacitive crosstalk avoidance codes for on-chip buses

机译:片上总线的电容性串扰避免代码的渐近速率的界

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In order to prevent capacitive crosstalk in on-chip buses, several types of capacitive crosstalk avoidance codes have been devised. These codes are designed to prohibit transition patterns prone to capacitive crosstalk from any consecutive two words transmitted to on-chip buses. This paper provides a rigorous analysis of the asymptotic rate of (p, q)-transition free word sequences under the assumption that coding is based on a pair of a stateful encoder and a stateless decoder. The symbols p and q represent k-bit transition patterns that should not appear in any consecutive two words at the same adjacent k-bit positions. It is proved that the maximum rate of the sequences is equal to the subgraph domatic number of (p, q)-transition free graph. Based on the theoretical results on the subgraph domatic partition problem, a lower and an upper bound on the asymptotic rate is derived. We also show that the asymptotic rate 0.8325 is achievable for p = 01 and q = 10 transition free word sequences.
机译:为了防止片上总线中的电容性串扰,已经设计了几种类型的电容性串扰避免码。这些代码被设计为禁止从任何连续的两个字传输到片上总线时容易产生电容串扰的过渡模式。在假设编码是基于一对有状态编码器和无状态解码器的前提下,本文对(p,q)过渡自由字序列的渐近速率进行了严格的分析。符号p和q代表不应该在相同的相邻k位位置的任何连续两个字中出现的k位过渡模式。证明了序列的最大速率等于(p,q)-无过渡图的子图半球形数。根据关于子图半球形分区问题的理论结果,得出渐近速率的上下界。我们还表明,对于p = 01和q = 10的无过渡词序列,渐近率为0.8325是可以实现的。

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