Constraints for quantum logic arising from conservation laws and field fluctuations
arXiv:quant-ph/0507251 · doi:10.1088/1464-4266/7/10/017
Abstract
We explore the connections between the constraints on the precision of quantum logical operations that arise from a conservation law, and those arising from quantum field fluctuations. We show that the conservation-law based constraints apply in a number of situations of experimental interest, such as Raman excitations, and atoms in free space interacting with the multimode vacuum. We also show that for these systems, and for states with a sufficiently large photon number, the conservation-law based constraint represents an ultimate limit closely related to the fluctuations in the quantum field phase.
To appear in J. Opt. B: Quantum Semiclass. Opt., special issue on quantum control
References in corpus (4)
- Entanglement generated between a single atom and a laser pulse
- Reply to "Comment on "Some implications of the quantum nature of laser fields for quantum computations''''
- Reply to ``Comment on ``Some implications of the quantum nature of laser fields for quantum computations'' ''
- Comment on "Conservative Quantum Computing"
Cited by in corpus (14)
- Reference frames, superselection rules, and quantum information
- Catalytic Coherence
- Energy-Efficient Quantum Computing
- Energetics of a Single Qubit Gate
- How energy conservation limits our measurements
- Gate fidelity of arbitrary single-qubit gates constrained by conservation laws
- Conservation-Law-Induced Quantum Limits for Physical Realizations of the Quantum NOT Gate
- Minimum-energy pulses for quantum logic cannot be shared
- Heisenberg's uncertainty relation: Violation and reformulation
- "Modes of the universe" study of two-photon deterministic, passive quantum logical gates
- Optimal reference states for maximum accessible entanglement under the local particle number superselection rule
- Quantum Limits of Measurements Induced by Multiplicative Conservation Laws: Extension of the Wigner-Araki-Yanase Theorem
- Quantum superreplication of states and gates
- Fundamental limit to Qubit Control with Coherent Field