Entangling atoms and ions in dissipative environments
Journal of Modern Optics 47-14:15 (2000) 2583-2598
Abstract:
Quantum information processing rests on our ability to manipulate quantum superpositions through coherent unitary transformations, and to establish entanglement between constituent quantum components of the processor. The quantum information processor (a linear ion trap, or a cavity confining the radiation field for example) exists in a dissipative environment. We discuss ways in which entanglement can be established within such dissipative environments. We can even make use of a strong interaction of the system with its environment to produce entanglement in a controlled way. © 2000 Taylor & Francis Group, LLC.Landauer's erasure, error correction and entanglement
Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences 456:1996 (2000) 969-984
Abstract:
Classical and quantum error correction are presented in the form of Maxwell's demon and their efficiency analysed from the thermodynamic point of view. We explain how Landauer's principle of information erasure applies to both cases. By then extending this principle to entanglement manipulations we rederive upper bounds on purification procedures, thereby linking the 'no local increase of entanglement' principle to the second law of thermodynamics. © 2000 The Royal Society.Mixed state dense coding and its relation to entanglement measures
Journal of Modern Optics 47-2:3 (2000) 291-310
Abstract:
Ideal dense coding protocols allow one to use prior maximal entanglement to send two bits of classical information by the physical transfer of a single encoded qubit. We investigate the case when the prior entanglement is not maximal and the initial state of the entangled pair of qubits being used for the dense coding is a mixed state. We find upper and lower bounds on the capability to do dense coding in terms of the various measures of entanglement. Our results can also be reinterpreted as giving bounds on purification procedures in terms of dense coding capacities. © 2000 Taylor & Francis Group, LLC.Mixedness and teleportation
Physical Review A - Atomic, Molecular, and Optical Physics 61:4 (2000) 401011-401012
Abstract:
We show that on exceeding a certain degree of mixedness (as quantified by the von Neumann entropy), entangled states become useless for teleportation. By increasing the dimension of the entangled systems, this entropy threshold can be made arbitrarily close to maximal. This entropy is found to exceed the entropy threshold sufficient to ensure the failure of dense coding.Quantum-information distribution via entanglement
Physical Review A Atomic Molecular and Optical Physics 61:3 (2000) 323111-3231111