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Solving NP-Complete Problems with Delayed Signals: An Overview of Current ResearchDirections

机译:解决延迟信号的NP完整问题:当前研究的概述

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In this paper we summarize the existing principles for building unconventional computing devices that involve delayed signals for encoding solutions to NP-complete problems. We are interested in the following aspects: the properties of the signal, the operations performed within the devices, some components required for the physical implementation, precision required for correctly reading the solution and the decrease in the signal's strength. Six problems have been solved so far by using the above enumerated principles: Hamiltonian path, travelling salesman, bounded and unbounded subset sum, Diophantine equations and exact cover. For the hardware implementation several types of signals can be used: light, electric power, sound, electro-magnetic etc.
机译:在本文中,我们总结了建立非传统计算设备的现有原则,该设备涉及延迟信号来编码对NP完整问题的解决方案。我们对以下几个方面感兴趣:信号的特性,设备内执行的操作,物理实现所需的一些组件,正确读取解决方案所需的精度以及信号强度的降低。到目前为止,通过上述枚举原则解决了六个问题:哈密顿路径,旅行推销员,有界和无界的子集合,越野方程和精确的封面。对于硬件实现,可以使用多种类型的信号:光,电力,声音,电磁等。

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