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Quantum dynamics in condensed phases : charge carrier mobility, decoherence, and excitation energy transfer

机译:凝聚相中的量子动力学:电荷载流子迁移率,退相干和激发能量转移

摘要

In this thesis, we develop analytical models for quantum systems and perform theoretical investigations on several dynamical processes in condensed phases. First, we study charge-carrier mobilities in organic molecular crystals, and develop a microscopic theory that describes both the coherent band-like and incoherent hopping transport observed in organic crystals. We investigate the structures of polaron states using a variational scheme, and calculate both band-like and hopping mobilities at a broad range of parameters. Our mobility calculations in 1-D nearest-neighbor systems predict universal band-like to hopping transitions, in agreement with experiments. Second, motivated by recent developments in quantum computing with solid-state systems, we propose an effective Hamiltonian approach to describe quantum dissipation and decoherence. We then applied this method to study the effect of noise in a number of quantum algorithms and calculate noise threshold for fault-tolerant quantum error corrections (QEC). In addition, we perform a systematic investigation on several variables that can affect the efficiency of the fault-tolerant QEC scheme, aiming to generate a generic picture on how to search for optimal circuit design for real physical implementations.
机译:在本文中,我们开发了量子系统的分析模型,并对凝聚相中的几种动力学过程进行了理论研究。首先,我们研究有机分子晶体中的电荷-载流子迁移率,并发展出描述在有机晶体中观察到的相干带状和不相干跳跃传输的微观理论。我们使用变分方案研究极化子态的结构,并在很宽的参数范围内计算带状和跳跃运动。与实验相一致,我们在一维最近邻系统中的迁移率计算可预测类似带的普遍跃变。其次,受固态系统量子计算的最新发展启发,我们提出了一种有效的哈密顿方法来描述量子耗散和退相干。然后,我们在许多量子算法中应用该方法研究了噪声的影响,并为容错量子误差校正(QEC)计算了噪声阈值。此外,我们对可能影响容错QEC方案效率的几个变量进行了系统的研究,旨在生成有关如何为实际物理实现搜索最佳电路设计的一般情况。

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