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Phase-space study of surface-electrode Paul traps: Integrable, chaotic, and mixed motions

机译:表面电极Paul Traps的相空间研究:可集成,混沌和混合运动

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We present a comprehensive phase-space treatment of the motion of charged particles in electrodynamic traps. Focusing on five-wire surface-electrode Paul traps, we study the details of integrable and chaotic motion of a single ion. We introduce appropriate phase-space measures and give a universal characterization of the trap effectiveness as a function of the parameters. We rigorously derive the commonly used (time-independent) pseudopotential approximation, quantify its regime of validity, and analyze the mechanism of its breakdown within the time-dependent potential. The phase-space approach that we develop gives a general framework for describing ion dynamics in a broad variety of surface Paul traps. To probe this framework experimentally, we propose and analyze, using numerical simulations, an experiment that can be realized with an existing four-wire trap. We predict a robust experimental signature of the existence of trapping pockets within a mixed regular and chaotic phase-space structure. Intricately rich escape dynamics suggest that surface traps give access to exploring microscopic Hamiltonian transport phenomena in phase space.
机译:我们在电动力陷阱中呈现了带电粒子的运动的综合空间处理。专注于五线表面电极Paul Traps,我们研究了单离子的可集成和混沌运动的细节。我们引入适当的相位空间测量,并作为参数的函数,给出陷阱效果的通用表征。我们严格导出常用的(时间独立的)伪势近似,量化其有效性的制度,并分析其在时间依赖潜力范围内的故障机制。我们开发的相位空间方法给出了一种用于描述各种表面保罗陷阱中的离子动力学的一般框架。为了通过实验探讨这一框架,我们使用数值模拟提出和分析,该实验可以用现有的四线陷阱实现。我们预测了一种稳健的实验签名,其存在于混合规则和混沌相空间结构内的捕获口袋。错综复杂的逃生动态表明,表面陷阱可以获得探索阶段空间中的微观汉密尔顿运输现象。

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