分离粒子的质量和动量

IF 5.1 2区 物理与天体物理 Q1 PHYSICS, MULTIDISCIPLINARY Quantum Pub Date : 2024-11-26 DOI:10.22331/q-2024-11-26-1536
Mordecai Waegell, Jeff Tollaksen, Yakir Aharonov
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引用次数: 0

摘要

量子柴郡猫实验表明,当对前选和后选系统进行弱测量时,会得到一个反直觉的结果:测得中子在一个地方没有自旋,而测得中子在另一个地方没有自旋。对这一效应的概括是,一个大质量粒子的质量被测量到处于一个没有动量的地方,而动量被测量到处于另一个没有质量的地方。新结果适用于任何大质量粒子,与其自旋或电荷无关。说明这种效应的 "gedanken$"实验是使用一对嵌套的马赫-泽恩德干涉仪,但其中一些反射镜和分光镜相对于实验室框架是移动的。对该实验的解释极具争议性,它建立在几个假设之上,我们将对这些假设进行详细讨论。此外,还讨论了使用阿哈罗诺夫等人的对偶粒子模型的另一种解释。
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Separating a particle’s mass from its momentum
The Quantum Cheshire Cat experiment showed that when weak measurements are performed on pre- and post-selected system, the counterintuitive result has been obtained that a neutron is measured to be in one place without its spin, and its spin is measured to be in another place without the neutron. A generalization of this effect is presented with a massive particle whose mass is measured to be in one place with no momentum, while the momentum is measured to be in another place without the mass. The new result applies to any massive particle, independent of its spin or charge. A $gedanken$ experiment which illustrates this effect is presented using a nested pair of Mach-Zehnder interferometers, but with some of the mirrors and beam splitters moving relative to the laboratory frame. The titular interpretation of this experiment is extremely controversial, and rests on several assumptions, which are discussed in detail. An alternative interpretation using the counterparticle model of Aharonov et al. is also discussed.
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来源期刊
Quantum
Quantum Physics and Astronomy-Physics and Astronomy (miscellaneous)
CiteScore
9.20
自引率
10.90%
发文量
241
审稿时长
16 weeks
期刊介绍: Quantum is an open-access peer-reviewed journal for quantum science and related fields. Quantum is non-profit and community-run: an effort by researchers and for researchers to make science more open and publishing more transparent and efficient.
期刊最新文献
Learning to rank quantum circuits for hardware-optimized performance enhancement Constructing quantum codes from any classical code and their embedding in ground space of local Hamiltonians Tight concentration inequalities for quantum adversarial setups exploiting permutation symmetry Separating a particle’s mass from its momentum The advantage of quantum control in many-body Hamiltonian learning
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