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Quantum lattice-gas automata simulation of electronic wave propagation in nanostructures

机译:纳米结构中电子波传播的量子晶格 - 气体自动机模拟

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The quantum lattice-gas automata (QLGA) have been studied to simulate the time-dependent Schrodinger equation. It is particularly well suited to implementation on a quantum computer; the many-body quantum system can be simulated very efficiently. On the other hand, its emulation on a classical computer would also have an advantage, because its unitarity might lead better behavior than standard finite-difference methods. In this study, we apply the QLGA method to the analysis of the one-particle quantum wave propagation in nanoscale devices. To this end, we develop a new algorithm to implement the open boundary condition into the QLGA method. In the QLGA simulation, the space is discretized and qubits are assigned to each node of the lattice. The each qubit contains the probability amplitude of whether the lattice node is occupied or not by the simulated particles. We have assigned the qubit array outside the simulation region to store the information about the particles which have flown out across the boundary. Then it becomes possible to simulate the open systems with the QLGA simulation.
机译:已经研究了量子晶格 - 气体自动机(QLGA)以模拟时间依赖的Schrodinger方程。它特别适合在量子计算机上实现;可以非常有效地模拟许多身体量子系统。另一方面,其在经典计算机上的仿真也会具有优势,因为其统一性可能导致比标准有限差分方法更好的行为。在这项研究中,我们将QLGA方法应用于纳米级装置中的单粒子量子波传播的分析。为此,我们开发了一种新的算法来实现QLGA方法的开放边界条件。在QLGA仿真中,空间是离散化的,并且将Qubits分配给晶格的每个节点。每个qubit包含晶格节点​​是否被模拟粒子占用的概率幅度。我们已经在仿真区域外部分配了Qubit阵列,以存储有关在边界上捕获的粒子的信息。然后可以模拟具有QLGA仿真的开放系统。

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