Achievable Qubit Rates for Quantum Information Wires
arXiv:1102.2427 · doi:10.1103/PhysRevA.85.012310
Abstract
Suppose Alice and Bob have access to two separated regions, respectively, of a system of electrons moving in the presence of a regular one-dimensional lattice of binding atoms. We consider the problem of communicating as much quantum information, as measured by the qubit rate, through this quantum information wire as possible. We describe a protocol whereby Alice and Bob can achieve a qubit rate for these systems which is proportional to N^(-1/3) qubits per unit time, where N is the number of lattice sites. Our protocol also functions equally in the presence of interactions modelled via the t-J and Hubbard models.
References in corpus (9)
- Ultracold atomic gases in optical lattices: mimicking condensed matter physics and beyond
- Quantum Communication through Spin Chain Dynamics: an Introductory Overview
- The Propagation of Quantum Information Through a Spin System
- Perfect State Transfer: Beyond Nearest-Neighbor Couplings
- Quantum Speed Limit for Perfect State Transfer in One Dimension
- Communication at the quantum speed limit along a spin chain
- Fast, high fidelity information transmission through spin chain quantum wires
- Interfacing with Hamiltonian Dynamics
- Optimal electron propagation on a quantum chain by a topological phase
Cited by in corpus (5)
- 99%-fidelity ballistic quantum-state transfer through long uniform channels
- Long quantum channels for high-quality entanglement transfer
- Static and dynamical quantum correlations in phases of an alternating field XY model
- Tuning interaction strength leads to ergodic-nonergodic transition of quantum correlations in anisotropic Heisenberg spin model
- Emergence of entanglement with temperature and time in factorization-surface states