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Parallel decomposition of combinatorial optimization problems using electro-optical vector by matrix multiplication architecture

机译:矩阵相乘结构利用电光矢量并行分解组合优化问题

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摘要

A new state space representation for a class of combinatorial optimization problems, related to minimal Hamiltonian cycles, enables efficient implementation of exhaustive search for the minimal cycle in optimization problems with a relatively small number of vertices and heuristic search for problems with large number of vertices. This paper surveys structures for representing Hamiltonian cycles, the use of these structures in heuristic optimization techniques, and efficient mapping of these structures along with respective operators to a newly proposed electrooptical vector by matrix multiplication (VMM) architecture. Record keeping mechanisms are used to improve solution quality and execution time of these heuristics using the VMM. Finally, the utility of a low-power VMM based implementation is evaluated.
机译:针对与最小汉密尔顿周期有关的一类组合优化问题的新状态空间表示形式,可以有效地实现穷举搜索在顶点数量相对较少的优化问题中的最小周期,以及启发式搜索方式来搜索具有大量顶点的问题。本文调查了表示哈密顿周期的结构,在启发式优化技术中使用这些结构以及将这些结构以及相应的算符通过矩阵乘法(VMM)架构有效映射到新提出的电光矢量的过程。记录保持机制用于使用VMM改善这些启发式方法的解决方案质量和执行时间。最后,评估了基于低功耗VMM的实现的实用性。

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