在一个无序的基塔耶夫蜂巢网格边缘的量子计算
Igor Timoshuk1, Konstantin Tikhonov2, Yuriy Makhlin3,4
1Condensed-Matter Physics Laboratory, HSE University, 101000, Moscow, Russia.
Scientific reports
|September 14, 2023
概括
在拓材料中的Chiral Majorana边缘状态可以处理量子信息. 弱无序不妨碍高保真度量子门,为拓量子计算铺平了道路.
科学领域:
- 凝聚物质物理学 凝聚物质物理学
- 量子信息科学是一种量子信息科学.
背景情况:
- 在二维拓材料中的Chiral Majorana边缘状态对量子计算有希望.
- 拓量子计算依赖于编织操作,边缘状态可能会促进这种操作.
研究的目的:
- 为了分析量子信息沿着奇拉Majorana边缘状态的传播.
- 为了研究使用这些边缘状态实现两量子比特逻辑门的可行性.
- 评估扰乱和噪声对边缘状态属性和门忠度的影响.
主要方法:
- 分析量子信息在奇拉Majorana边缘状态中的传播.
- 模拟与边缘状态相结合的外部量子位之间的两量子位逻辑门.
- 对量子门忠实性的混乱和噪声影响的调查.
主要成果:
- 奇拉尔·马约拉纳边缘状态可以参与量子信息处理.
- 两个量子比特逻辑门可以在与边缘合的遥远量子比特之间实现.
- 弱无序并不能阻止高准确度的量子运算.
结论:
- 奇拉尔·马约拉纳边缘状态为量子信息处理提供了一个可行的平台.
- 使用这些边缘状态的拓量子计算,即使存在现实的无序,也是可行的.
- 这些发现支持拓材料在构建强大的量子计算机方面的潜力.
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