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Computing single source shortest paths using single-objective fitness

机译:使用单目标适应度计算单源最短路径

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Runtime analysis of evolutionary algorithms has become an important part in the theoretical analysis of randomized search heuristics. The first combinatorial problem where rigorous runtime results have been achieved is the well-known single source shortest path (SSSP) problem. Scharnow, Tinnefeld and Wegener [PPSN 2002, J. Math. Model. Alg. 2004] proposed a multi-objective approach which solves the problem in expected polynomial time. They also suggest a related single-objective fitness function. However, it was left open whether this does solve the problem efficiently, and, in a broader context, whether multi-objective fitness functions for problems like the SSSP yield more efficient evolutionary algorithms. In this paper, we show that the single objective approach yields an efficient (1+1) EA with runtime bounds very close to those of the multi-objective approach.
机译:演化算法的运行时分析已成为随机搜索启发式理论分析的重要组成部分。达到严格的运行时结果的第一个组合问题是众所周知的单源最短路径(SSSP)问题。 Scharnow,Tinnefeld和Wegener [PPSN 2002,J。Math。模型。海藻[2004]提出了一种多目标方法,该方法解决了预期多项式时间内的问题。他们还提出了相关的单目标适应度函数。但是,这是否能够有效解决问题,以及在更广泛的背景下,针对诸如SSSP之类的问题的多目标适应度函数是否产生更有效的进化算法,尚待探讨。在本文中,我们表明,单目标方法可产生有效的(1 + 1)EA,并且运行时范围非常接近多目标方法。

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