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Adversary lower bounds for nonadaptive quantum algorithms

机译:非自适应量子算法的对手下界

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摘要

We present two general methods for proving lower bounds on the query complexity of nonadaptive quantum algorithms. Both methods are based on the adversary method of Ambainis. We show that they yield optimal lower bounds for several natural problems, and we challenge the reader to determine the nonadaptive quantum query complexity of the "1-to-1 versus 2-to-1" problem and of Hidden Translation.rnIn addition to the results presented at Wollic 2008 in the conference version of this paper, we show that the lower bound given by the second method is always at least as good (and sometimes better) as the lower bound given by the first method. We also compare these two quantum lower bounds to probabilistic lower bounds.
机译:我们提出了两种通用方法来证明非自适应量子算法的查询复杂度的下限。两种方法都基于Ambainis的对抗方法。我们显示出它们对几个自然问题产生了最优的下界,并且挑战读者确定“一对一对2-对一”问题和隐藏翻译的非自适应量子查询复杂度。rn在Wollic 2008大会的会议版上给出的结果表明,第二种方法给出的下限始终至少与第一种方法给出的下限一样好(有时更好)。我们还将这两个量子下界与概率下界进行比较。

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