首页> 外文期刊>Journal of Mathematical Sciences >QUANTUM BRANCH-AND-BOUND ALGORITHM AND ITS APPLICATION TO THE TRAVELLING SALESMAN PROBLEM
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QUANTUM BRANCH-AND-BOUND ALGORITHM AND ITS APPLICATION TO THE TRAVELLING SALESMAN PROBLEM

机译:量子分支有界算法及其在旅行商问题中的应用

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摘要

We propose a quantum branch-and-bound algorithm based on the general scheme of the branch-and-bound method and the quantum nested searching algorithm and examine its computational efficiency. We also compare this algorithm with a similar classical algorithm on the example of the travelling salesman problem. We show that in the vast majority of problems, the classical algorithm is quicker than the quantum algorithm due to greater adaptability. However, the operation time of the quantum algorithm is constant for all problem, whereas the classical algorithm runs very slowly for certain problems. In the worst case, the quantum branch-and-bound algorithm is proved to be several times more efficient than the classical algorithm.
机译:我们基于分支定界方法的一般方案和量子嵌套搜索算法,提出了一种量子分支定界算法,并研究了其计算效率。我们还以旅行商问题为例,将该算法与类似的经典算法进行了比较。我们证明,在绝大多数问题中,经典算法由于具有更大的适应性而比量子算法更快。但是,对于所有问题,量子算法的运算时间是恒定的,而对于某些问题,经典算法的运行时间非常慢。在最坏的情况下,事实证明,量子分支定界算法的效率是经典算法的几倍。

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