Energy consumption for ion transport in a segmented Paul trap
arXiv:1802.08571 · doi:10.1088/1367-2630/aac685
Abstract
There is recent interest in determining energy costs of shortcuts to adiabaticity (STA), but different definitions of "cost" have been used. We demonstrate the importance of taking into account the Control System (CS) for a fair assessment of energy flows and consumptions. We model the energy consumption and power to transport an ion by a STA protocol in a multisegmented Paul trap. The ion is driven by an externally controlled, moving harmonic oscillator. Even if no net ion- energy is gained at destination, setting the time-dependent control parameters is a macroscopic operation that costs energy and results in energy dissipation for the short time scales implied by the intrinsically fast STA processes. The potential minimum is displaced by modulating the voltages on control (dc) electrodes. A secondary effect of the modulation, usually ignored as it does not affect the ion dynamics, is the time- dependent energy shift of the potential minimum. The non trivial part of the energy consumption is due to the electromotive forces to set the electrode voltages through the low-pass filters required to preserve the electronic noise from decohering the ion's motion. The results for the macroscopic CS (the Paul trap) are compared to the microscopic power and energy of the ion alone. Similarities are found -and may be used quantitatively to minimize costs- only when the CS-dependent energy shift of the harmonic oscillator is included in the ion energy.
References in corpus (33)
- Experimental issues in coherent quantum-state manipulation of trapped atomic ions
- Fast optimal frictionless atom cooling in harmonic traps
- Shortcuts to adiabaticity
- The quantum harmonic Otto cycle
- Coherent control of dressed matter waves
- More bang for your buck: Towards super-adiabatic quantum engines
- Minimizing irreversible losses in quantum systems by local counter-diabatic driving
- Coherent Diabatic Ion Transport and Separation in a Multi-Zone Trap Array
- Controlling fast transport of cold trapped ions
- Multiple Schrödinger pictures and dynamics in shortcuts to adiabaticity
- Fast atomic transport without vibrational heating
- Trade-off between speed and cost in shortcuts to adiabaticity
- Fast-forward of adiabatic dynamics in quantum mechanics
- Shortcuts to adiabaticity by counterdiabatic driving for trapped-ion displacement in phase space
- Universal Work Fluctuations during Shortcuts To Adiabaticity by Counterdiabatic Driving
- Transient energy excitation in shortcuts to adiabaticity for the time dependent harmonic oscillator
- Colloquium: Trapped ions as quantum bits -- essential numerical tools
- Optimal transport of ultracold atoms in the non-adiabatic regime
- Cost of counterdiabatic driving and work output
- Performance of superadiabatic quantum machines
- Fast transport of Bose-Einstein condensates
- Shortcut to adiabatic gate teleportation
- Energy consumption for Shortcuts To Adiabaticity
- Controlling the transport of an ion: Classical and quantum mechanical solutions
- Optimal shortcut approach based on an easily obtained intermediate Hamiltonian
- Quantum control of the motional states of trapped ions through fast switching of trapping potentials
- Thermodynamic cost of external control
- Energetic cost of superadiabatic quantum computation
- Invariant-based inverse engineering of crane control parameters
- Inverse engineering for fast transport and spin control of spin-orbit-coupled Bose-Einstein condensates in moving harmonic traps
- The Energy Cost of Controlling Mesoscopic Quantum Systems
- Thermodynamic Cost for Classical Counterdiabatic Driving
- On The Power Of Coherently Controlled Quantum Adiabatic Evolutions
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- Shortcuts to adiabaticity: concepts, methods, and applications
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- Spin quantum heat engines with shortcuts to adiabaticity
- Quantum Signatures in the Quantum Carnot Cycle
- Focus on Shortcuts to Adiabaticity
- Energetic cost of quantum control protocols
- Optimal control of quantum thermal machines using machine learning
- Kibble-Zurek scaling in quantum speed limits for shortcuts to adiabaticity
- Shortcuts to adiabaticity: theoretical framework, relations between different methods, and versatile approximations
- Counterdiabatic control in the impulse regime
- Vanishing efficiency of speeded-up quantum Otto engines
- Fast and robust particle shuttling for quantum science and technology
- Robustness of controlled Hamiltonian approaches to unitary quantum gates
- Minimal action control method in quantum critical models
- Tailored Ion Beam for Precise Color Center Creation
- Classical dissipative cost of quantum control