可见的
物理
不确定性原理
工作(物理)
接头(建筑物)
谐振子
实现
理论物理学
关系(数据库)
量子
集合(抽象数据类型)
量子力学
谐波电位
统计物理学
计算机科学
数据挖掘
建筑工程
工程类
程序设计语言
作者
Taiping Xiong,L.-L. Yan,Zhihao Ma,Fei Zhou,Liang Chen,Wanli Yang,Mang Feng,Paul Busch
标识
DOI:10.1088/1367-2630/aa70a5
摘要
The uncertainty relations, pioneered by Werner Heisenberg nearly 90 years ago, set a fundamental limitation on the joint measurability of complementary observables. This limitation has long been a subject of debate, which has been reignited recently due to new proposed forms of measurement uncertainty relations. The present work is associated with a new error trade-off relation for compatible observables approximating two incompatible observables, in keeping with the spirit of Heisenberg's original ideas of 1927. We report the first \textsl{direct} test and confirmation of the tight bounds prescribed by such an error trade-off relation, based on an experimental realisation of optimal joint measurements of complementary observables using a single ultracold $^{40}Ca^{+}$ ion trapped in a harmonic potential. Our work provides a prototypical determination of ultimate joint measurement error bounds with potential applications in quantum information science for high-precision measurement and information security.
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