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Preparing Ground States of Quantum Many-Body Systems on a Quantum Computer

机译:在量子计算机上准备量子多体系统的基态

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Preparing the ground state of a system of interacting classical particles is an NP-hard problem. Thus, there is in general no better algorithm to solve this problem than exhaustively going through all N configurations of the system to determine the one with lowest energy, requiring a running time proportional to N. A quantum computer, if it could be built, could solve this problem in time N~(1/2). Here, we present a powerful extension of this result to the case of interacting quantum particles, demonstrating that a quantum computer can prepare the ground state of a quantum system as efficiently as it does for classical systems.
机译:准备与经典粒子相互作用的系统的基态是一个NP难题。因此,总的来说,没有比彻底研究系统的所有N种配置来确定具有最低能量,需要与N成正比的运行时间的算法更好的算法来解决此问题。如果可以建造一台量子计算机,它可以在N〜(1/2)的时间内解决这个问题。在这里,我们将这个结果扩展到相互作用的量子粒子的情况,证明了量子计算机可以像传统系统一样有效地准备量子系统的基态。

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