可逆逻辑的编码算法

A. Tyagi
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引用次数: 0

摘要

基于CCD的可逆逻辑实现每次开关事件消耗恒定的能量,这仅取决于电荷包的大小,而不取决于互连长度。在这种计算模型中,似乎可以利用数据编码来减少计算的切换事件数量,从而降低总体计算能量。我们探讨了编码对不同数据路径函数的适用性。我们还在一个类似于传统VLSI计算模型的模型中建立了开关计数的下界。本文还提出了可逆通信复杂度的概念。
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Encoded arithmetic for reversible logic
The CCD based implementations of reversible logic consume a constant amount of energy per switching event which depends only on the charge packet size and not on the interconnect length. Within this model of computation, it seems possible to leverage data, encoding to reduce the number of switching events for the computation, resulting in lower overall computation energy. We explore the applicability of encoding for different datapath functions. We also develop a lower bound on switching count in a model similar to the traditional VLSI model of computation. A notion of reversible communication complexity is also developed.<>
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Thermal logic circuits The complexity and entropy of Turing machines Statistical mechanics of combinatorial search Encoded arithmetic for reversible logic Quantum cellular automata: the physics of computing with arrays of quantum dot molecules
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